[{"department":[{"_id":"841"}],"keyword":["Applied Mathematics","Computational Mathematics"],"type":"journal_article","date_created":"2023-07-10T11:44:25Z","publication":"Numerische Mathematik","issue":"4","doi":"10.1007/s00211-021-01196-6","language":[{"iso":"eng"}],"intvolume":"       147","publication_status":"published","date_updated":"2024-04-03T09:18:52Z","author":[{"last_name":"Nick","first_name":"Jörg","full_name":"Nick, Jörg"},{"full_name":"Kovács, Balázs","first_name":"Balázs","last_name":"Kovács","orcid":"0000-0001-9872-3474","id":"100441"},{"last_name":"Lubich","first_name":"Christian","full_name":"Lubich, Christian"}],"publication_identifier":{"issn":["0029-599X","0945-3245"]},"year":"2021","title":"Correction to: Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations","citation":{"mla":"Nick, Jörg, et al. “Correction to: Stable and Convergent Fully Discrete Interior–Exterior Coupling of Maxwell’s Equations.” <i>Numerische Mathematik</i>, vol. 147, no. 4, Springer Science and Business Media LLC, 2021, pp. 997–1000, doi:<a href=\"https://doi.org/10.1007/s00211-021-01196-6\">10.1007/s00211-021-01196-6</a>.","bibtex":"@article{Nick_Kovács_Lubich_2021, title={Correction to: Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations}, volume={147}, DOI={<a href=\"https://doi.org/10.1007/s00211-021-01196-6\">10.1007/s00211-021-01196-6</a>}, number={4}, journal={Numerische Mathematik}, publisher={Springer Science and Business Media LLC}, author={Nick, Jörg and Kovács, Balázs and Lubich, Christian}, year={2021}, pages={997–1000} }","ama":"Nick J, Kovács B, Lubich C. Correction to: Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations. <i>Numerische Mathematik</i>. 2021;147(4):997-1000. doi:<a href=\"https://doi.org/10.1007/s00211-021-01196-6\">10.1007/s00211-021-01196-6</a>","ieee":"J. Nick, B. Kovács, and C. Lubich, “Correction to: Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations,” <i>Numerische Mathematik</i>, vol. 147, no. 4, pp. 997–1000, 2021, doi: <a href=\"https://doi.org/10.1007/s00211-021-01196-6\">10.1007/s00211-021-01196-6</a>.","apa":"Nick, J., Kovács, B., &#38; Lubich, C. (2021). Correction to: Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations. <i>Numerische Mathematik</i>, <i>147</i>(4), 997–1000. <a href=\"https://doi.org/10.1007/s00211-021-01196-6\">https://doi.org/10.1007/s00211-021-01196-6</a>","chicago":"Nick, Jörg, Balázs Kovács, and Christian Lubich. “Correction to: Stable and Convergent Fully Discrete Interior–Exterior Coupling of Maxwell’s Equations.” <i>Numerische Mathematik</i> 147, no. 4 (2021): 997–1000. <a href=\"https://doi.org/10.1007/s00211-021-01196-6\">https://doi.org/10.1007/s00211-021-01196-6</a>.","short":"J. Nick, B. Kovács, C. Lubich, Numerische Mathematik 147 (2021) 997–1000."},"volume":147,"user_id":"100441","_id":"45961","publisher":"Springer Science and Business Media LLC","page":"997-1000","status":"public"},{"citation":{"ieee":"D. Hipp and B. Kovács, “Finite element error analysis of wave equations with dynamic boundary conditions: <i>L</i>2 estimates,” <i>IMA Journal of Numerical Analysis</i>, vol. 41, no. 1, pp. 638–728, 2020, doi: <a href=\"https://doi.org/10.1093/imanum/drz073\">10.1093/imanum/drz073</a>.","apa":"Hipp, D., &#38; Kovács, B. (2020). Finite element error analysis of wave equations with dynamic boundary conditions: <i>L</i>2 estimates. <i>IMA Journal of Numerical Analysis</i>, <i>41</i>(1), 638–728. <a href=\"https://doi.org/10.1093/imanum/drz073\">https://doi.org/10.1093/imanum/drz073</a>","chicago":"Hipp, David, and Balázs Kovács. “Finite Element Error Analysis of Wave Equations with Dynamic Boundary Conditions: <i>L</i>2 Estimates.” <i>IMA Journal of Numerical Analysis</i> 41, no. 1 (2020): 638–728. <a href=\"https://doi.org/10.1093/imanum/drz073\">https://doi.org/10.1093/imanum/drz073</a>.","short":"D. Hipp, B. Kovács, IMA Journal of Numerical Analysis 41 (2020) 638–728.","mla":"Hipp, David, and Balázs Kovács. “Finite Element Error Analysis of Wave Equations with Dynamic Boundary Conditions: <i>L</i>2 Estimates.” <i>IMA Journal of Numerical Analysis</i>, vol. 41, no. 1, Oxford University Press (OUP), 2020, pp. 638–728, doi:<a href=\"https://doi.org/10.1093/imanum/drz073\">10.1093/imanum/drz073</a>.","bibtex":"@article{Hipp_Kovács_2020, title={Finite element error analysis of wave equations with dynamic boundary conditions: <i>L</i>2 estimates}, volume={41}, DOI={<a href=\"https://doi.org/10.1093/imanum/drz073\">10.1093/imanum/drz073</a>}, number={1}, journal={IMA Journal of Numerical Analysis}, publisher={Oxford University Press (OUP)}, author={Hipp, David and Kovács, Balázs}, year={2020}, pages={638–728} }","ama":"Hipp D, Kovács B. Finite element error analysis of wave equations with dynamic boundary conditions: <i>L</i>2 estimates. <i>IMA Journal of Numerical Analysis</i>. 2020;41(1):638-728. doi:<a href=\"https://doi.org/10.1093/imanum/drz073\">10.1093/imanum/drz073</a>"},"publisher":"Oxford University Press (OUP)","_id":"45953","page":"638-728","volume":41,"user_id":"100441","status":"public","date_created":"2023-07-10T11:42:31Z","department":[{"_id":"841"}],"keyword":["Applied Mathematics","Computational Mathematics","General Mathematics"],"type":"journal_article","publication":"IMA Journal of Numerical Analysis","issue":"1","abstract":[{"lang":"eng","text":"<jats:title>Abstract</jats:title>\r\n               <jats:p>$L^2$ norm error estimates of semi- and full discretizations of wave equations with dynamic boundary conditions, using bulk–surface finite elements and Runge–Kutta methods, are studied. The analysis rests on an abstract formulation and error estimates, via energy techniques, within this abstract setting. Four prototypical linear wave equations with dynamic boundary conditions are analysed, which fit into the abstract framework. For problems with velocity terms or with acoustic boundary conditions we prove surprising results: for such problems the spatial convergence order is shown to be less than 2. These can also be observed in the presented numerical experiments.</jats:p>"}],"language":[{"iso":"eng"}],"doi":"10.1093/imanum/drz073","author":[{"full_name":"Hipp, David","first_name":"David","last_name":"Hipp"},{"id":"100441","last_name":"Kovács","orcid":"0000-0001-9872-3474","first_name":"Balázs","full_name":"Kovács, Balázs"}],"publication_identifier":{"issn":["0272-4979","1464-3642"]},"year":"2020","title":"Finite element error analysis of wave equations with dynamic boundary conditions: <i>L</i>2 estimates","intvolume":"        41","publication_status":"published","date_updated":"2024-04-03T09:20:44Z"},{"citation":{"bibtex":"@article{Akrivis_Feischl_Kovács_Lubich_2020, title={Higher-order linearly implicit full discretization of the Landau–Lifshitz–Gilbert equation}, volume={90}, DOI={<a href=\"https://doi.org/10.1090/mcom/3597\">10.1090/mcom/3597</a>}, number={329}, journal={Mathematics of Computation}, publisher={American Mathematical Society (AMS)}, author={Akrivis, Georgios and Feischl, Michael and Kovács, Balázs and Lubich, Christian}, year={2020}, pages={995–1038} }","ama":"Akrivis G, Feischl M, Kovács B, Lubich C. Higher-order linearly implicit full discretization of the Landau–Lifshitz–Gilbert equation. <i>Mathematics of Computation</i>. 2020;90(329):995-1038. doi:<a href=\"https://doi.org/10.1090/mcom/3597\">10.1090/mcom/3597</a>","mla":"Akrivis, Georgios, et al. “Higher-Order Linearly Implicit Full Discretization of the Landau–Lifshitz–Gilbert Equation.” <i>Mathematics of Computation</i>, vol. 90, no. 329, American Mathematical Society (AMS), 2020, pp. 995–1038, doi:<a href=\"https://doi.org/10.1090/mcom/3597\">10.1090/mcom/3597</a>.","short":"G. Akrivis, M. Feischl, B. Kovács, C. Lubich, Mathematics of Computation 90 (2020) 995–1038.","chicago":"Akrivis, Georgios, Michael Feischl, Balázs Kovács, and Christian Lubich. “Higher-Order Linearly Implicit Full Discretization of the Landau–Lifshitz–Gilbert Equation.” <i>Mathematics of Computation</i> 90, no. 329 (2020): 995–1038. <a href=\"https://doi.org/10.1090/mcom/3597\">https://doi.org/10.1090/mcom/3597</a>.","ieee":"G. Akrivis, M. Feischl, B. Kovács, and C. Lubich, “Higher-order linearly implicit full discretization of the Landau–Lifshitz–Gilbert equation,” <i>Mathematics of Computation</i>, vol. 90, no. 329, pp. 995–1038, 2020, doi: <a href=\"https://doi.org/10.1090/mcom/3597\">10.1090/mcom/3597</a>.","apa":"Akrivis, G., Feischl, M., Kovács, B., &#38; Lubich, C. (2020). Higher-order linearly implicit full discretization of the Landau–Lifshitz–Gilbert equation. <i>Mathematics of Computation</i>, <i>90</i>(329), 995–1038. <a href=\"https://doi.org/10.1090/mcom/3597\">https://doi.org/10.1090/mcom/3597</a>"},"status":"public","user_id":"100441","volume":90,"page":"995-1038","_id":"45955","publisher":"American Mathematical Society (AMS)","publication":"Mathematics of Computation","issue":"329","type":"journal_article","keyword":["Applied Mathematics","Computational Mathematics","Algebra and Number Theory"],"department":[{"_id":"841"}],"date_created":"2023-07-10T11:42:57Z","publication_status":"published","date_updated":"2024-04-03T09:20:36Z","intvolume":"        90","title":"Higher-order linearly implicit full discretization of the Landau–Lifshitz–Gilbert equation","year":"2020","author":[{"full_name":"Akrivis, Georgios","first_name":"Georgios","last_name":"Akrivis"},{"full_name":"Feischl, Michael","first_name":"Michael","last_name":"Feischl"},{"last_name":"Kovács","orcid":"0000-0001-9872-3474","first_name":"Balázs","full_name":"Kovács, Balázs","id":"100441"},{"first_name":"Christian","last_name":"Lubich","full_name":"Lubich, Christian"}],"publication_identifier":{"issn":["0025-5718","1088-6842"]},"doi":"10.1090/mcom/3597","language":[{"iso":"eng"}]},{"language":[{"iso":"eng"}],"doi":"10.4171/ifb/446","title":"A convergent algorithm for forced mean curvature flow driven by diffusion on the surface","year":"2020","publication_identifier":{"issn":["1463-9963"]},"author":[{"full_name":"Kovács, Balázs","orcid":"0000-0001-9872-3474","last_name":"Kovács","first_name":"Balázs","id":"100441"},{"first_name":"Buyang","last_name":"Li","full_name":"Li, Buyang"},{"full_name":"Lubich, Christian","last_name":"Lubich","first_name":"Christian"}],"publication_status":"published","date_updated":"2024-04-03T09:21:02Z","intvolume":"        22","date_created":"2023-07-10T11:42:14Z","keyword":["Applied Mathematics"],"type":"journal_article","department":[{"_id":"841"}],"publication":"Interfaces and Free Boundaries","issue":"4","page":"443-464","_id":"45952","publisher":"European Mathematical Society - EMS - Publishing House GmbH","user_id":"100441","volume":22,"status":"public","citation":{"bibtex":"@article{Kovács_Li_Lubich_2020, title={A convergent algorithm for forced mean curvature flow driven by diffusion on the surface}, volume={22}, DOI={<a href=\"https://doi.org/10.4171/ifb/446\">10.4171/ifb/446</a>}, number={4}, journal={Interfaces and Free Boundaries}, publisher={European Mathematical Society - EMS - Publishing House GmbH}, author={Kovács, Balázs and Li, Buyang and Lubich, Christian}, year={2020}, pages={443–464} }","ama":"Kovács B, Li B, Lubich C. A convergent algorithm for forced mean curvature flow driven by diffusion on the surface. <i>Interfaces and Free Boundaries</i>. 2020;22(4):443-464. doi:<a href=\"https://doi.org/10.4171/ifb/446\">10.4171/ifb/446</a>","mla":"Kovács, Balázs, et al. “A Convergent Algorithm for Forced Mean Curvature Flow Driven by Diffusion on the Surface.” <i>Interfaces and Free Boundaries</i>, vol. 22, no. 4, European Mathematical Society - EMS - Publishing House GmbH, 2020, pp. 443–64, doi:<a href=\"https://doi.org/10.4171/ifb/446\">10.4171/ifb/446</a>.","chicago":"Kovács, Balázs, Buyang Li, and Christian Lubich. “A Convergent Algorithm for Forced Mean Curvature Flow Driven by Diffusion on the Surface.” <i>Interfaces and Free Boundaries</i> 22, no. 4 (2020): 443–64. <a href=\"https://doi.org/10.4171/ifb/446\">https://doi.org/10.4171/ifb/446</a>.","short":"B. Kovács, B. Li, C. Lubich, Interfaces and Free Boundaries 22 (2020) 443–464.","ieee":"B. Kovács, B. Li, and C. Lubich, “A convergent algorithm for forced mean curvature flow driven by diffusion on the surface,” <i>Interfaces and Free Boundaries</i>, vol. 22, no. 4, pp. 443–464, 2020, doi: <a href=\"https://doi.org/10.4171/ifb/446\">10.4171/ifb/446</a>.","apa":"Kovács, B., Li, B., &#38; Lubich, C. (2020). A convergent algorithm for forced mean curvature flow driven by diffusion on the surface. <i>Interfaces and Free Boundaries</i>, <i>22</i>(4), 443–464. <a href=\"https://doi.org/10.4171/ifb/446\">https://doi.org/10.4171/ifb/446</a>"}},{"year":"2019","title":"A convergent evolving finite element algorithm for mean curvature flow of closed surfaces","publication_identifier":{"issn":["0029-599X","0945-3245"]},"author":[{"full_name":"Kovács, Balázs","orcid":"0000-0001-9872-3474","last_name":"Kovács","first_name":"Balázs","id":"100441"},{"last_name":"Li","first_name":"Buyang","full_name":"Li, Buyang"},{"full_name":"Lubich, Christian","last_name":"Lubich","first_name":"Christian"}],"date_updated":"2024-04-03T09:21:40Z","publication_status":"published","intvolume":"       143","language":[{"iso":"eng"}],"doi":"10.1007/s00211-019-01074-2","issue":"4","publication":"Numerische Mathematik","date_created":"2023-07-10T11:40:56Z","keyword":["Applied Mathematics","Computational Mathematics"],"type":"journal_article","department":[{"_id":"841"}],"status":"public","page":"797-853","_id":"45948","publisher":"Springer Science and Business Media LLC","user_id":"100441","volume":143,"citation":{"mla":"Kovács, Balázs, et al. “A Convergent Evolving Finite Element Algorithm for Mean Curvature Flow of Closed Surfaces.” <i>Numerische Mathematik</i>, vol. 143, no. 4, Springer Science and Business Media LLC, 2019, pp. 797–853, doi:<a href=\"https://doi.org/10.1007/s00211-019-01074-2\">10.1007/s00211-019-01074-2</a>.","bibtex":"@article{Kovács_Li_Lubich_2019, title={A convergent evolving finite element algorithm for mean curvature flow of closed surfaces}, volume={143}, DOI={<a href=\"https://doi.org/10.1007/s00211-019-01074-2\">10.1007/s00211-019-01074-2</a>}, number={4}, journal={Numerische Mathematik}, publisher={Springer Science and Business Media LLC}, author={Kovács, Balázs and Li, Buyang and Lubich, Christian}, year={2019}, pages={797–853} }","ama":"Kovács B, Li B, Lubich C. A convergent evolving finite element algorithm for mean curvature flow of closed surfaces. <i>Numerische Mathematik</i>. 2019;143(4):797-853. doi:<a href=\"https://doi.org/10.1007/s00211-019-01074-2\">10.1007/s00211-019-01074-2</a>","ieee":"B. Kovács, B. Li, and C. Lubich, “A convergent evolving finite element algorithm for mean curvature flow of closed surfaces,” <i>Numerische Mathematik</i>, vol. 143, no. 4, pp. 797–853, 2019, doi: <a href=\"https://doi.org/10.1007/s00211-019-01074-2\">10.1007/s00211-019-01074-2</a>.","apa":"Kovács, B., Li, B., &#38; Lubich, C. (2019). A convergent evolving finite element algorithm for mean curvature flow of closed surfaces. <i>Numerische Mathematik</i>, <i>143</i>(4), 797–853. <a href=\"https://doi.org/10.1007/s00211-019-01074-2\">https://doi.org/10.1007/s00211-019-01074-2</a>","short":"B. Kovács, B. Li, C. Lubich, Numerische Mathematik 143 (2019) 797–853.","chicago":"Kovács, Balázs, Buyang Li, and Christian Lubich. “A Convergent Evolving Finite Element Algorithm for Mean Curvature Flow of Closed Surfaces.” <i>Numerische Mathematik</i> 143, no. 4 (2019): 797–853. <a href=\"https://doi.org/10.1007/s00211-019-01074-2\">https://doi.org/10.1007/s00211-019-01074-2</a>."}},{"place":"Tübingen, Germany","date_created":"2023-07-10T12:37:48Z","type":"habilitation","oa":"1","department":[{"_id":"841"}],"supervisor":[{"first_name":"Christian","last_name":"Lubich","full_name":"Lubich, Christian"}],"citation":{"mla":"Kovács, Balázs. <i>Numerical Analysis of Partial Differential Equations on and of Evolving Surfaces</i>. 2018.","ama":"Kovács B. <i>Numerical Analysis of Partial Differential Equations on and of Evolving Surfaces</i>.; 2018.","bibtex":"@book{Kovács_2018, place={Tübingen, Germany}, title={Numerical analysis of partial differential equations on and of evolving surfaces}, author={Kovács, Balázs}, year={2018} }","apa":"Kovács, B. (2018). <i>Numerical analysis of partial differential equations on and of evolving surfaces</i>.","ieee":"B. Kovács, <i>Numerical analysis of partial differential equations on and of evolving surfaces</i>. Tübingen, Germany, 2018.","chicago":"Kovács, Balázs. <i>Numerical Analysis of Partial Differential Equations on and of Evolving Surfaces</i>. Tübingen, Germany, 2018.","short":"B. Kovács, Numerical Analysis of Partial Differential Equations on and of Evolving Surfaces, Tübingen, Germany, 2018."},"extern":"1","main_file_link":[{"url":"https://na.uni-tuebingen.de/~kovacs/BKovacs_habilitation.pdf","open_access":"1"}],"language":[{"iso":"eng"}],"_id":"45974","user_id":"100441","status":"public","year":"2018","title":"Numerical analysis of partial differential equations on and of evolving surfaces","author":[{"id":"100441","first_name":"Balázs","orcid":"0000-0001-9872-3474","last_name":"Kovács","full_name":"Kovács, Balázs"}],"date_updated":"2024-04-03T09:14:36Z","publication_status":"published"},{"volume":40,"user_id":"100441","_id":"45950","publisher":"Oxford University Press (OUP)","page":"1241-1265","status":"public","citation":{"mla":"Karátson, János, et al. “Discrete Maximum Principles for Nonlinear Elliptic Finite Element Problems on Surfaces with Boundary.” <i>IMA Journal of Numerical Analysis</i>, vol. 40, no. 2, Oxford University Press (OUP), 2018, pp. 1241–65, doi:<a href=\"https://doi.org/10.1093/imanum/dry086\">10.1093/imanum/dry086</a>.","bibtex":"@article{Karátson_Kovács_Korotov_2018, title={Discrete maximum principles for nonlinear elliptic finite element problems on surfaces with boundary}, volume={40}, DOI={<a href=\"https://doi.org/10.1093/imanum/dry086\">10.1093/imanum/dry086</a>}, number={2}, journal={IMA Journal of Numerical Analysis}, publisher={Oxford University Press (OUP)}, author={Karátson, János and Kovács, Balázs and Korotov, Sergey}, year={2018}, pages={1241–1265} }","ama":"Karátson J, Kovács B, Korotov S. Discrete maximum principles for nonlinear elliptic finite element problems on surfaces with boundary. <i>IMA Journal of Numerical Analysis</i>. 2018;40(2):1241-1265. doi:<a href=\"https://doi.org/10.1093/imanum/dry086\">10.1093/imanum/dry086</a>","ieee":"J. Karátson, B. Kovács, and S. Korotov, “Discrete maximum principles for nonlinear elliptic finite element problems on surfaces with boundary,” <i>IMA Journal of Numerical Analysis</i>, vol. 40, no. 2, pp. 1241–1265, 2018, doi: <a href=\"https://doi.org/10.1093/imanum/dry086\">10.1093/imanum/dry086</a>.","apa":"Karátson, J., Kovács, B., &#38; Korotov, S. (2018). Discrete maximum principles for nonlinear elliptic finite element problems on surfaces with boundary. <i>IMA Journal of Numerical Analysis</i>, <i>40</i>(2), 1241–1265. <a href=\"https://doi.org/10.1093/imanum/dry086\">https://doi.org/10.1093/imanum/dry086</a>","short":"J. Karátson, B. Kovács, S. Korotov, IMA Journal of Numerical Analysis 40 (2018) 1241–1265.","chicago":"Karátson, János, Balázs Kovács, and Sergey Korotov. “Discrete Maximum Principles for Nonlinear Elliptic Finite Element Problems on Surfaces with Boundary.” <i>IMA Journal of Numerical Analysis</i> 40, no. 2 (2018): 1241–65. <a href=\"https://doi.org/10.1093/imanum/dry086\">https://doi.org/10.1093/imanum/dry086</a>."},"doi":"10.1093/imanum/dry086","language":[{"iso":"eng"}],"intvolume":"        40","date_updated":"2024-04-03T09:21:21Z","publication_status":"published","author":[{"full_name":"Karátson, János","first_name":"János","last_name":"Karátson"},{"last_name":"Kovács","orcid":"0000-0001-9872-3474","first_name":"Balázs","full_name":"Kovács, Balázs","id":"100441"},{"last_name":"Korotov","first_name":"Sergey","full_name":"Korotov, Sergey"}],"publication_identifier":{"issn":["0272-4979","1464-3642"]},"year":"2018","title":"Discrete maximum principles for nonlinear elliptic finite element problems on surfaces with boundary","department":[{"_id":"841"}],"keyword":["Applied Mathematics","Computational Mathematics","General Mathematics"],"type":"journal_article","date_created":"2023-07-10T11:41:27Z","abstract":[{"lang":"eng","text":"<jats:title>Abstract</jats:title><jats:p>The maximum principle forms an important qualitative property of second-order elliptic equations; therefore, its discrete analogues, the so-called discrete maximum principles (DMPs), have drawn much attention owing to their role in reinforcing the qualitative reliability of the given numerical scheme. In this paper DMPs are established for nonlinear finite element problems on surfaces with boundary, corresponding to the classical pointwise maximum principles on Riemannian manifolds in the spirit of Pucci &amp; Serrin (2007, The Maximum Principle. Springer). Various real-life examples illustrate the scope of the results.</jats:p>"}],"issue":"2","publication":"IMA Journal of Numerical Analysis"},{"date_updated":"2024-04-03T09:21:48Z","publication_status":"published","intvolume":"       140","year":"2018","title":"Linearly implicit full discretization of surface evolution","publication_identifier":{"issn":["0029-599X","0945-3245"]},"author":[{"id":"100441","full_name":"Kovács, Balázs","orcid":"0000-0001-9872-3474","last_name":"Kovács","first_name":"Balázs"},{"full_name":"Lubich, Christian","first_name":"Christian","last_name":"Lubich"}],"doi":"10.1007/s00211-018-0962-6","language":[{"iso":"eng"}],"issue":"1","publication":"Numerische Mathematik","type":"journal_article","keyword":["Applied Mathematics","Computational Mathematics"],"department":[{"_id":"841"}],"date_created":"2023-07-10T11:40:40Z","status":"public","user_id":"100441","volume":140,"page":"121-152","publisher":"Springer Science and Business Media LLC","_id":"45947","citation":{"mla":"Kovács, Balázs, and Christian Lubich. “Linearly Implicit Full Discretization of Surface Evolution.” <i>Numerische Mathematik</i>, vol. 140, no. 1, Springer Science and Business Media LLC, 2018, pp. 121–52, doi:<a href=\"https://doi.org/10.1007/s00211-018-0962-6\">10.1007/s00211-018-0962-6</a>.","ama":"Kovács B, Lubich C. Linearly implicit full discretization of surface evolution. <i>Numerische Mathematik</i>. 2018;140(1):121-152. doi:<a href=\"https://doi.org/10.1007/s00211-018-0962-6\">10.1007/s00211-018-0962-6</a>","bibtex":"@article{Kovács_Lubich_2018, title={Linearly implicit full discretization of surface evolution}, volume={140}, DOI={<a href=\"https://doi.org/10.1007/s00211-018-0962-6\">10.1007/s00211-018-0962-6</a>}, number={1}, journal={Numerische Mathematik}, publisher={Springer Science and Business Media LLC}, author={Kovács, Balázs and Lubich, Christian}, year={2018}, pages={121–152} }","apa":"Kovács, B., &#38; Lubich, C. (2018). Linearly implicit full discretization of surface evolution. <i>Numerische Mathematik</i>, <i>140</i>(1), 121–152. <a href=\"https://doi.org/10.1007/s00211-018-0962-6\">https://doi.org/10.1007/s00211-018-0962-6</a>","ieee":"B. Kovács and C. Lubich, “Linearly implicit full discretization of surface evolution,” <i>Numerische Mathematik</i>, vol. 140, no. 1, pp. 121–152, 2018, doi: <a href=\"https://doi.org/10.1007/s00211-018-0962-6\">10.1007/s00211-018-0962-6</a>.","short":"B. Kovács, C. Lubich, Numerische Mathematik 140 (2018) 121–152.","chicago":"Kovács, Balázs, and Christian Lubich. “Linearly Implicit Full Discretization of Surface Evolution.” <i>Numerische Mathematik</i> 140, no. 1 (2018): 121–52. <a href=\"https://doi.org/10.1007/s00211-018-0962-6\">https://doi.org/10.1007/s00211-018-0962-6</a>."}},{"volume":35,"user_id":"100441","_id":"45951","publisher":"Wiley","page":"1093-1112","status":"public","citation":{"short":"B. Kovács, Numerical Methods for Partial Differential Equations 35 (2018) 1093–1112.","chicago":"Kovács, Balázs. “Computing Arbitrary Lagrangian Eulerian Maps for Evolving Surfaces.” <i>Numerical Methods for Partial Differential Equations</i> 35, no. 3 (2018): 1093–1112. <a href=\"https://doi.org/10.1002/num.22340\">https://doi.org/10.1002/num.22340</a>.","apa":"Kovács, B. (2018). Computing arbitrary Lagrangian Eulerian maps for evolving surfaces. <i>Numerical Methods for Partial Differential Equations</i>, <i>35</i>(3), 1093–1112. <a href=\"https://doi.org/10.1002/num.22340\">https://doi.org/10.1002/num.22340</a>","ieee":"B. Kovács, “Computing arbitrary Lagrangian Eulerian maps for evolving surfaces,” <i>Numerical Methods for Partial Differential Equations</i>, vol. 35, no. 3, pp. 1093–1112, 2018, doi: <a href=\"https://doi.org/10.1002/num.22340\">10.1002/num.22340</a>.","ama":"Kovács B. Computing arbitrary Lagrangian Eulerian maps for evolving surfaces. <i>Numerical Methods for Partial Differential Equations</i>. 2018;35(3):1093-1112. doi:<a href=\"https://doi.org/10.1002/num.22340\">10.1002/num.22340</a>","bibtex":"@article{Kovács_2018, title={Computing arbitrary Lagrangian Eulerian maps for evolving surfaces}, volume={35}, DOI={<a href=\"https://doi.org/10.1002/num.22340\">10.1002/num.22340</a>}, number={3}, journal={Numerical Methods for Partial Differential Equations}, publisher={Wiley}, author={Kovács, Balázs}, year={2018}, pages={1093–1112} }","mla":"Kovács, Balázs. “Computing Arbitrary Lagrangian Eulerian Maps for Evolving Surfaces.” <i>Numerical Methods for Partial Differential Equations</i>, vol. 35, no. 3, Wiley, 2018, pp. 1093–112, doi:<a href=\"https://doi.org/10.1002/num.22340\">10.1002/num.22340</a>."},"doi":"10.1002/num.22340","language":[{"iso":"eng"}],"intvolume":"        35","date_updated":"2024-04-03T09:21:13Z","publication_status":"published","author":[{"id":"100441","orcid":"0000-0001-9872-3474","first_name":"Balázs","last_name":"Kovács","full_name":"Kovács, Balázs"}],"publication_identifier":{"issn":["0749-159X","1098-2426"]},"title":"Computing arbitrary Lagrangian Eulerian maps for evolving surfaces","year":"2018","department":[{"_id":"841"}],"keyword":["Applied Mathematics","Computational Mathematics","Numerical Analysis","Analysis"],"type":"journal_article","date_created":"2023-07-10T11:41:54Z","issue":"3","publication":"Numerical Methods for Partial Differential Equations"},{"doi":"10.1007/s00211-017-0888-4","language":[{"iso":"eng"}],"publication_status":"published","date_updated":"2024-04-03T09:22:43Z","intvolume":"       137","year":"2017","title":"Convergence of finite elements on an evolving surface driven by diffusion on the surface","author":[{"first_name":"Balázs","orcid":"0000-0001-9872-3474","last_name":"Kovács","full_name":"Kovács, Balázs","id":"100441"},{"full_name":"Li, Buyang","last_name":"Li","first_name":"Buyang"},{"full_name":"Lubich, Christian","first_name":"Christian","last_name":"Lubich"},{"last_name":"Power Guerra","first_name":"Christian A.","full_name":"Power Guerra, Christian A."}],"publication_identifier":{"issn":["0029-599X","0945-3245"]},"type":"journal_article","keyword":["Applied Mathematics","Computational Mathematics"],"department":[{"_id":"841"}],"date_created":"2023-07-10T11:38:48Z","publication":"Numerische Mathematik","issue":"3","user_id":"100441","volume":137,"page":"643-689","_id":"45941","publisher":"Springer Science and Business Media LLC","status":"public","citation":{"apa":"Kovács, B., Li, B., Lubich, C., &#38; Power Guerra, C. A. (2017). Convergence of finite elements on an evolving surface driven by diffusion on the surface. <i>Numerische Mathematik</i>, <i>137</i>(3), 643–689. <a href=\"https://doi.org/10.1007/s00211-017-0888-4\">https://doi.org/10.1007/s00211-017-0888-4</a>","ieee":"B. Kovács, B. Li, C. Lubich, and C. A. Power Guerra, “Convergence of finite elements on an evolving surface driven by diffusion on the surface,” <i>Numerische Mathematik</i>, vol. 137, no. 3, pp. 643–689, 2017, doi: <a href=\"https://doi.org/10.1007/s00211-017-0888-4\">10.1007/s00211-017-0888-4</a>.","short":"B. Kovács, B. Li, C. Lubich, C.A. Power Guerra, Numerische Mathematik 137 (2017) 643–689.","chicago":"Kovács, Balázs, Buyang Li, Christian Lubich, and Christian A. Power Guerra. “Convergence of Finite Elements on an Evolving Surface Driven by Diffusion on the Surface.” <i>Numerische Mathematik</i> 137, no. 3 (2017): 643–89. <a href=\"https://doi.org/10.1007/s00211-017-0888-4\">https://doi.org/10.1007/s00211-017-0888-4</a>.","mla":"Kovács, Balázs, et al. “Convergence of Finite Elements on an Evolving Surface Driven by Diffusion on the Surface.” <i>Numerische Mathematik</i>, vol. 137, no. 3, Springer Science and Business Media LLC, 2017, pp. 643–89, doi:<a href=\"https://doi.org/10.1007/s00211-017-0888-4\">10.1007/s00211-017-0888-4</a>.","ama":"Kovács B, Li B, Lubich C, Power Guerra CA. Convergence of finite elements on an evolving surface driven by diffusion on the surface. <i>Numerische Mathematik</i>. 2017;137(3):643-689. doi:<a href=\"https://doi.org/10.1007/s00211-017-0888-4\">10.1007/s00211-017-0888-4</a>","bibtex":"@article{Kovács_Li_Lubich_Power Guerra_2017, title={Convergence of finite elements on an evolving surface driven by diffusion on the surface}, volume={137}, DOI={<a href=\"https://doi.org/10.1007/s00211-017-0888-4\">10.1007/s00211-017-0888-4</a>}, number={3}, journal={Numerische Mathematik}, publisher={Springer Science and Business Media LLC}, author={Kovács, Balázs and Li, Buyang and Lubich, Christian and Power Guerra, Christian A.}, year={2017}, pages={643–689} }"}},{"doi":"10.1007/s00211-017-0909-3","language":[{"iso":"eng"}],"publication_status":"published","date_updated":"2024-04-03T09:22:34Z","intvolume":"       138","title":"Stability and convergence of time discretizations of quasi-linear evolution equations of Kato type","year":"2017","publication_identifier":{"issn":["0029-599X","0945-3245"]},"author":[{"id":"100441","full_name":"Kovács, Balázs","last_name":"Kovács","orcid":"0000-0001-9872-3474","first_name":"Balázs"},{"last_name":"Lubich","first_name":"Christian","full_name":"Lubich, Christian"}],"keyword":["Applied Mathematics","Computational Mathematics"],"type":"journal_article","department":[{"_id":"841"}],"date_created":"2023-07-10T11:39:05Z","publication":"Numerische Mathematik","issue":"2","user_id":"100441","volume":138,"page":"365-388","_id":"45942","publisher":"Springer Science and Business Media LLC","status":"public","citation":{"short":"B. Kovács, C. Lubich, Numerische Mathematik 138 (2017) 365–388.","chicago":"Kovács, Balázs, and Christian Lubich. “Stability and Convergence of Time Discretizations of Quasi-Linear Evolution Equations of Kato Type.” <i>Numerische Mathematik</i> 138, no. 2 (2017): 365–88. <a href=\"https://doi.org/10.1007/s00211-017-0909-3\">https://doi.org/10.1007/s00211-017-0909-3</a>.","ieee":"B. Kovács and C. Lubich, “Stability and convergence of time discretizations of quasi-linear evolution equations of Kato type,” <i>Numerische Mathematik</i>, vol. 138, no. 2, pp. 365–388, 2017, doi: <a href=\"https://doi.org/10.1007/s00211-017-0909-3\">10.1007/s00211-017-0909-3</a>.","apa":"Kovács, B., &#38; Lubich, C. (2017). Stability and convergence of time discretizations of quasi-linear evolution equations of Kato type. <i>Numerische Mathematik</i>, <i>138</i>(2), 365–388. <a href=\"https://doi.org/10.1007/s00211-017-0909-3\">https://doi.org/10.1007/s00211-017-0909-3</a>","bibtex":"@article{Kovács_Lubich_2017, title={Stability and convergence of time discretizations of quasi-linear evolution equations of Kato type}, volume={138}, DOI={<a href=\"https://doi.org/10.1007/s00211-017-0909-3\">10.1007/s00211-017-0909-3</a>}, number={2}, journal={Numerische Mathematik}, publisher={Springer Science and Business Media LLC}, author={Kovács, Balázs and Lubich, Christian}, year={2017}, pages={365–388} }","ama":"Kovács B, Lubich C. Stability and convergence of time discretizations of quasi-linear evolution equations of Kato type. <i>Numerische Mathematik</i>. 2017;138(2):365-388. doi:<a href=\"https://doi.org/10.1007/s00211-017-0909-3\">10.1007/s00211-017-0909-3</a>","mla":"Kovács, Balázs, and Christian Lubich. “Stability and Convergence of Time Discretizations of Quasi-Linear Evolution Equations of Kato Type.” <i>Numerische Mathematik</i>, vol. 138, no. 2, Springer Science and Business Media LLC, 2017, pp. 365–88, doi:<a href=\"https://doi.org/10.1007/s00211-017-0909-3\">10.1007/s00211-017-0909-3</a>."}},{"date_created":"2023-07-10T11:38:34Z","type":"journal_article","keyword":["Applied Mathematics","Computational Mathematics"],"department":[{"_id":"841"}],"issue":"1","publication":"Numerische Mathematik","language":[{"iso":"eng"}],"doi":"10.1007/s00211-017-0868-8","title":"Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations","year":"2017","publication_identifier":{"issn":["0029-599X","0945-3245"]},"author":[{"id":"100441","full_name":"Kovács, Balázs","orcid":"0000-0001-9872-3474","first_name":"Balázs","last_name":"Kovács"},{"full_name":"Lubich, Christian","last_name":"Lubich","first_name":"Christian"}],"date_updated":"2024-04-03T09:22:51Z","publication_status":"published","intvolume":"       137","citation":{"ieee":"B. Kovács and C. Lubich, “Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations,” <i>Numerische Mathematik</i>, vol. 137, no. 1, pp. 91–117, 2017, doi: <a href=\"https://doi.org/10.1007/s00211-017-0868-8\">10.1007/s00211-017-0868-8</a>.","apa":"Kovács, B., &#38; Lubich, C. (2017). Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations. <i>Numerische Mathematik</i>, <i>137</i>(1), 91–117. <a href=\"https://doi.org/10.1007/s00211-017-0868-8\">https://doi.org/10.1007/s00211-017-0868-8</a>","chicago":"Kovács, Balázs, and Christian Lubich. “Stable and Convergent Fully Discrete Interior–Exterior Coupling of Maxwell’s Equations.” <i>Numerische Mathematik</i> 137, no. 1 (2017): 91–117. <a href=\"https://doi.org/10.1007/s00211-017-0868-8\">https://doi.org/10.1007/s00211-017-0868-8</a>.","short":"B. Kovács, C. Lubich, Numerische Mathematik 137 (2017) 91–117.","mla":"Kovács, Balázs, and Christian Lubich. “Stable and Convergent Fully Discrete Interior–Exterior Coupling of Maxwell’s Equations.” <i>Numerische Mathematik</i>, vol. 137, no. 1, Springer Science and Business Media LLC, 2017, pp. 91–117, doi:<a href=\"https://doi.org/10.1007/s00211-017-0868-8\">10.1007/s00211-017-0868-8</a>.","bibtex":"@article{Kovács_Lubich_2017, title={Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations}, volume={137}, DOI={<a href=\"https://doi.org/10.1007/s00211-017-0868-8\">10.1007/s00211-017-0868-8</a>}, number={1}, journal={Numerische Mathematik}, publisher={Springer Science and Business Media LLC}, author={Kovács, Balázs and Lubich, Christian}, year={2017}, pages={91–117} }","ama":"Kovács B, Lubich C. Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations. <i>Numerische Mathematik</i>. 2017;137(1):91-117. doi:<a href=\"https://doi.org/10.1007/s00211-017-0868-8\">10.1007/s00211-017-0868-8</a>"},"page":"91-117","publisher":"Springer Science and Business Media LLC","_id":"45940","user_id":"100441","volume":137,"status":"public"},{"date_created":"2023-07-10T11:40:24Z","type":"journal_article","keyword":["Applied Mathematics","Computational Mathematics","Numerical Analysis","Analysis"],"department":[{"_id":"841"}],"issue":"2","publication":"Numerical Methods for Partial Differential Equations","language":[{"iso":"eng"}],"doi":"10.1002/num.22212","year":"2017","title":"Maximum norm stability and error estimates for the evolving surface finite element method","author":[{"id":"100441","full_name":"Kovács, Balázs","first_name":"Balázs","orcid":"0000-0001-9872-3474","last_name":"Kovács"},{"full_name":"Power Guerra, Christian Andreas","first_name":"Christian Andreas","last_name":"Power Guerra"}],"publication_identifier":{"issn":["0749-159X"]},"publication_status":"published","date_updated":"2024-04-03T09:22:00Z","intvolume":"        34","citation":{"ieee":"B. Kovács and C. A. Power Guerra, “Maximum norm stability and error estimates for the evolving surface finite element method,” <i>Numerical Methods for Partial Differential Equations</i>, vol. 34, no. 2, pp. 518–554, 2017, doi: <a href=\"https://doi.org/10.1002/num.22212\">10.1002/num.22212</a>.","apa":"Kovács, B., &#38; Power Guerra, C. A. (2017). Maximum norm stability and error estimates for the evolving surface finite element method. <i>Numerical Methods for Partial Differential Equations</i>, <i>34</i>(2), 518–554. <a href=\"https://doi.org/10.1002/num.22212\">https://doi.org/10.1002/num.22212</a>","chicago":"Kovács, Balázs, and Christian Andreas Power Guerra. “Maximum Norm Stability and Error Estimates for the Evolving Surface Finite Element Method.” <i>Numerical Methods for Partial Differential Equations</i> 34, no. 2 (2017): 518–54. <a href=\"https://doi.org/10.1002/num.22212\">https://doi.org/10.1002/num.22212</a>.","short":"B. Kovács, C.A. Power Guerra, Numerical Methods for Partial Differential Equations 34 (2017) 518–554.","mla":"Kovács, Balázs, and Christian Andreas Power Guerra. “Maximum Norm Stability and Error Estimates for the Evolving Surface Finite Element Method.” <i>Numerical Methods for Partial Differential Equations</i>, vol. 34, no. 2, Wiley, 2017, pp. 518–54, doi:<a href=\"https://doi.org/10.1002/num.22212\">10.1002/num.22212</a>.","bibtex":"@article{Kovács_Power Guerra_2017, title={Maximum norm stability and error estimates for the evolving surface finite element method}, volume={34}, DOI={<a href=\"https://doi.org/10.1002/num.22212\">10.1002/num.22212</a>}, number={2}, journal={Numerical Methods for Partial Differential Equations}, publisher={Wiley}, author={Kovács, Balázs and Power Guerra, Christian Andreas}, year={2017}, pages={518–554} }","ama":"Kovács B, Power Guerra CA. Maximum norm stability and error estimates for the evolving surface finite element method. <i>Numerical Methods for Partial Differential Equations</i>. 2017;34(2):518-554. doi:<a href=\"https://doi.org/10.1002/num.22212\">10.1002/num.22212</a>"},"page":"518-554","publisher":"Wiley","_id":"45946","user_id":"100441","volume":34,"status":"public"},{"intvolume":"        38","date_updated":"2024-04-03T09:22:26Z","publication_status":"published","author":[{"full_name":"Kovács, Balázs","last_name":"Kovács","first_name":"Balázs","orcid":"0000-0001-9872-3474","id":"100441"}],"publication_identifier":{"issn":["0272-4979","1464-3642"]},"year":"2017","title":"High-order evolving surface finite element method for parabolic problems on evolving surfaces","doi":"10.1093/imanum/drx013","language":[{"iso":"eng"}],"issue":"1","publication":"IMA Journal of Numerical Analysis","department":[{"_id":"841"}],"keyword":["Applied Mathematics","Computational Mathematics","General Mathematics"],"type":"journal_article","date_created":"2023-07-10T11:39:23Z","status":"public","volume":38,"user_id":"100441","_id":"45943","publisher":"Oxford University Press (OUP)","page":"430-459","citation":{"bibtex":"@article{Kovács_2017, title={High-order evolving surface finite element method for parabolic problems on evolving surfaces}, volume={38}, DOI={<a href=\"https://doi.org/10.1093/imanum/drx013\">10.1093/imanum/drx013</a>}, number={1}, journal={IMA Journal of Numerical Analysis}, publisher={Oxford University Press (OUP)}, author={Kovács, Balázs}, year={2017}, pages={430–459} }","ama":"Kovács B. High-order evolving surface finite element method for parabolic problems on evolving surfaces. <i>IMA Journal of Numerical Analysis</i>. 2017;38(1):430-459. doi:<a href=\"https://doi.org/10.1093/imanum/drx013\">10.1093/imanum/drx013</a>","mla":"Kovács, Balázs. “High-Order Evolving Surface Finite Element Method for Parabolic Problems on Evolving Surfaces.” <i>IMA Journal of Numerical Analysis</i>, vol. 38, no. 1, Oxford University Press (OUP), 2017, pp. 430–59, doi:<a href=\"https://doi.org/10.1093/imanum/drx013\">10.1093/imanum/drx013</a>.","short":"B. Kovács, IMA Journal of Numerical Analysis 38 (2017) 430–459.","chicago":"Kovács, Balázs. “High-Order Evolving Surface Finite Element Method for Parabolic Problems on Evolving Surfaces.” <i>IMA Journal of Numerical Analysis</i> 38, no. 1 (2017): 430–59. <a href=\"https://doi.org/10.1093/imanum/drx013\">https://doi.org/10.1093/imanum/drx013</a>.","ieee":"B. Kovács, “High-order evolving surface finite element method for parabolic problems on evolving surfaces,” <i>IMA Journal of Numerical Analysis</i>, vol. 38, no. 1, pp. 430–459, 2017, doi: <a href=\"https://doi.org/10.1093/imanum/drx013\">10.1093/imanum/drx013</a>.","apa":"Kovács, B. (2017). High-order evolving surface finite element method for parabolic problems on evolving surfaces. <i>IMA Journal of Numerical Analysis</i>, <i>38</i>(1), 430–459. <a href=\"https://doi.org/10.1093/imanum/drx013\">https://doi.org/10.1093/imanum/drx013</a>"}},{"author":[{"id":"100441","full_name":"Kovács, Balázs","orcid":"0000-0001-9872-3474","last_name":"Kovács","first_name":"Balázs"},{"first_name":"Christian Andreas","last_name":"Power Guerra","full_name":"Power Guerra, Christian Andreas"}],"publication_identifier":{"issn":["0272-4979","1464-3642"]},"title":"Higher order time discretizations with ALE finite elements for parabolic problems on evolving surfaces","year":"2016","intvolume":"        38","publication_status":"published","date_updated":"2024-04-03T09:22:19Z","language":[{"iso":"eng"}],"doi":"10.1093/imanum/drw074","publication":"IMA Journal of Numerical Analysis","issue":"1","date_created":"2023-07-10T11:39:39Z","department":[{"_id":"841"}],"keyword":["Applied Mathematics","Computational Mathematics","General Mathematics"],"type":"journal_article","status":"public","publisher":"Oxford University Press (OUP)","_id":"45944","page":"460-494","volume":38,"user_id":"100441","citation":{"short":"B. Kovács, C.A. Power Guerra, IMA Journal of Numerical Analysis 38 (2016) 460–494.","chicago":"Kovács, Balázs, and Christian Andreas Power Guerra. “Higher Order Time Discretizations with ALE Finite Elements for Parabolic Problems on Evolving Surfaces.” <i>IMA Journal of Numerical Analysis</i> 38, no. 1 (2016): 460–94. <a href=\"https://doi.org/10.1093/imanum/drw074\">https://doi.org/10.1093/imanum/drw074</a>.","ieee":"B. Kovács and C. A. Power Guerra, “Higher order time discretizations with ALE finite elements for parabolic problems on evolving surfaces,” <i>IMA Journal of Numerical Analysis</i>, vol. 38, no. 1, pp. 460–494, 2016, doi: <a href=\"https://doi.org/10.1093/imanum/drw074\">10.1093/imanum/drw074</a>.","apa":"Kovács, B., &#38; Power Guerra, C. A. (2016). Higher order time discretizations with ALE finite elements for parabolic problems on evolving surfaces. <i>IMA Journal of Numerical Analysis</i>, <i>38</i>(1), 460–494. <a href=\"https://doi.org/10.1093/imanum/drw074\">https://doi.org/10.1093/imanum/drw074</a>","bibtex":"@article{Kovács_Power Guerra_2016, title={Higher order time discretizations with ALE finite elements for parabolic problems on evolving surfaces}, volume={38}, DOI={<a href=\"https://doi.org/10.1093/imanum/drw074\">10.1093/imanum/drw074</a>}, number={1}, journal={IMA Journal of Numerical Analysis}, publisher={Oxford University Press (OUP)}, author={Kovács, Balázs and Power Guerra, Christian Andreas}, year={2016}, pages={460–494} }","ama":"Kovács B, Power Guerra CA. Higher order time discretizations with ALE finite elements for parabolic problems on evolving surfaces. <i>IMA Journal of Numerical Analysis</i>. 2016;38(1):460-494. doi:<a href=\"https://doi.org/10.1093/imanum/drw074\">10.1093/imanum/drw074</a>","mla":"Kovács, Balázs, and Christian Andreas Power Guerra. “Higher Order Time Discretizations with ALE Finite Elements for Parabolic Problems on Evolving Surfaces.” <i>IMA Journal of Numerical Analysis</i>, vol. 38, no. 1, Oxford University Press (OUP), 2016, pp. 460–94, doi:<a href=\"https://doi.org/10.1093/imanum/drw074\">10.1093/imanum/drw074</a>."}},{"publication_status":"published","date_updated":"2024-04-03T09:23:28Z","intvolume":"        32","title":"Error analysis for full discretizations of quasilinear parabolic problems on evolving surfaces","year":"2016","publication_identifier":{"issn":["0749-159X"]},"author":[{"full_name":"Kovács, Balázs","last_name":"Kovács","orcid":"0000-0001-9872-3474","first_name":"Balázs","id":"100441"},{"full_name":"Power Guerra, Christian Andreas","first_name":"Christian Andreas","last_name":"Power Guerra"}],"doi":"10.1002/num.22047","alternative_title":["Error Analysis for Quasilinear Problems on Evolving Surfaces"],"language":[{"iso":"eng"}],"publication":"Numerical Methods for Partial Differential Equations","issue":"4","keyword":["Applied Mathematics","Computational Mathematics","Numerical Analysis","Analysis"],"type":"journal_article","department":[{"_id":"841"}],"date_created":"2023-07-10T11:35:34Z","status":"public","user_id":"100441","volume":32,"page":"1200-1231","_id":"45936","publisher":"Wiley","citation":{"ieee":"B. Kovács and C. A. Power Guerra, “Error analysis for full discretizations of quasilinear parabolic problems on evolving surfaces,” <i>Numerical Methods for Partial Differential Equations</i>, vol. 32, no. 4, pp. 1200–1231, 2016, doi: <a href=\"https://doi.org/10.1002/num.22047\">10.1002/num.22047</a>.","apa":"Kovács, B., &#38; Power Guerra, C. A. (2016). Error analysis for full discretizations of quasilinear parabolic problems on evolving surfaces. <i>Numerical Methods for Partial Differential Equations</i>, <i>32</i>(4), 1200–1231. <a href=\"https://doi.org/10.1002/num.22047\">https://doi.org/10.1002/num.22047</a>","chicago":"Kovács, Balázs, and Christian Andreas Power Guerra. “Error Analysis for Full Discretizations of Quasilinear Parabolic Problems on Evolving Surfaces.” <i>Numerical Methods for Partial Differential Equations</i> 32, no. 4 (2016): 1200–1231. <a href=\"https://doi.org/10.1002/num.22047\">https://doi.org/10.1002/num.22047</a>.","short":"B. Kovács, C.A. Power Guerra, Numerical Methods for Partial Differential Equations 32 (2016) 1200–1231.","mla":"Kovács, Balázs, and Christian Andreas Power Guerra. “Error Analysis for Full Discretizations of Quasilinear Parabolic Problems on Evolving Surfaces.” <i>Numerical Methods for Partial Differential Equations</i>, vol. 32, no. 4, Wiley, 2016, pp. 1200–31, doi:<a href=\"https://doi.org/10.1002/num.22047\">10.1002/num.22047</a>.","bibtex":"@article{Kovács_Power Guerra_2016, title={Error analysis for full discretizations of quasilinear parabolic problems on evolving surfaces}, volume={32}, DOI={<a href=\"https://doi.org/10.1002/num.22047\">10.1002/num.22047</a>}, number={4}, journal={Numerical Methods for Partial Differential Equations}, publisher={Wiley}, author={Kovács, Balázs and Power Guerra, Christian Andreas}, year={2016}, pages={1200–1231} }","ama":"Kovács B, Power Guerra CA. Error analysis for full discretizations of quasilinear parabolic problems on evolving surfaces. <i>Numerical Methods for Partial Differential Equations</i>. 2016;32(4):1200-1231. doi:<a href=\"https://doi.org/10.1002/num.22047\">10.1002/num.22047</a>"}},{"date_created":"2023-07-10T11:38:15Z","department":[{"_id":"841"}],"keyword":["Numerical Analysis","Applied Mathematics","Computational Mathematics"],"type":"journal_article","publication":"SIAM Journal on Numerical Analysis","issue":"6","language":[{"iso":"eng"}],"doi":"10.1137/15m1040918","publication_identifier":{"issn":["0036-1429","1095-7170"]},"author":[{"id":"100441","full_name":"Kovács, Balázs","first_name":"Balázs","last_name":"Kovács","orcid":"0000-0001-9872-3474"},{"first_name":"Buyang","last_name":"Li","full_name":"Li, Buyang"},{"full_name":"Lubich, Christian","first_name":"Christian","last_name":"Lubich"}],"year":"2016","title":"A-Stable Time Discretizations Preserve Maximal Parabolic Regularity","intvolume":"        54","date_updated":"2024-04-03T09:23:00Z","publication_status":"published","citation":{"short":"B. Kovács, B. Li, C. Lubich, SIAM Journal on Numerical Analysis 54 (2016) 3600–3624.","chicago":"Kovács, Balázs, Buyang Li, and Christian Lubich. “A-Stable Time Discretizations Preserve Maximal Parabolic Regularity.” <i>SIAM Journal on Numerical Analysis</i> 54, no. 6 (2016): 3600–3624. <a href=\"https://doi.org/10.1137/15m1040918\">https://doi.org/10.1137/15m1040918</a>.","apa":"Kovács, B., Li, B., &#38; Lubich, C. (2016). A-Stable Time Discretizations Preserve Maximal Parabolic Regularity. <i>SIAM Journal on Numerical Analysis</i>, <i>54</i>(6), 3600–3624. <a href=\"https://doi.org/10.1137/15m1040918\">https://doi.org/10.1137/15m1040918</a>","ieee":"B. Kovács, B. Li, and C. Lubich, “A-Stable Time Discretizations Preserve Maximal Parabolic Regularity,” <i>SIAM Journal on Numerical Analysis</i>, vol. 54, no. 6, pp. 3600–3624, 2016, doi: <a href=\"https://doi.org/10.1137/15m1040918\">10.1137/15m1040918</a>.","ama":"Kovács B, Li B, Lubich C. A-Stable Time Discretizations Preserve Maximal Parabolic Regularity. <i>SIAM Journal on Numerical Analysis</i>. 2016;54(6):3600-3624. doi:<a href=\"https://doi.org/10.1137/15m1040918\">10.1137/15m1040918</a>","bibtex":"@article{Kovács_Li_Lubich_2016, title={A-Stable Time Discretizations Preserve Maximal Parabolic Regularity}, volume={54}, DOI={<a href=\"https://doi.org/10.1137/15m1040918\">10.1137/15m1040918</a>}, number={6}, journal={SIAM Journal on Numerical Analysis}, publisher={Society for Industrial &#38; Applied Mathematics (SIAM)}, author={Kovács, Balázs and Li, Buyang and Lubich, Christian}, year={2016}, pages={3600–3624} }","mla":"Kovács, Balázs, et al. “A-Stable Time Discretizations Preserve Maximal Parabolic Regularity.” <i>SIAM Journal on Numerical Analysis</i>, vol. 54, no. 6, Society for Industrial &#38; Applied Mathematics (SIAM), 2016, pp. 3600–24, doi:<a href=\"https://doi.org/10.1137/15m1040918\">10.1137/15m1040918</a>."},"_id":"45939","publisher":"Society for Industrial & Applied Mathematics (SIAM)","page":"3600-3624","volume":54,"user_id":"100441","status":"public"},{"language":[{"iso":"eng"}],"doi":"10.1093/imanum/drw015","author":[{"id":"100441","full_name":"Kovács, Balázs","first_name":"Balázs","last_name":"Kovács","orcid":"0000-0001-9872-3474"},{"full_name":"Lubich, Christian","first_name":"Christian","last_name":"Lubich"}],"publication_identifier":{"issn":["0272-4979","1464-3642"]},"title":"Numerical analysis of parabolic problems with dynamic boundary conditions","year":"2016","intvolume":"        37","date_updated":"2024-04-03T09:23:16Z","publication_status":"published","date_created":"2023-07-10T11:35:53Z","department":[{"_id":"841"}],"type":"journal_article","keyword":["Applied Mathematics","Computational Mathematics","General Mathematics"],"publication":"IMA Journal of Numerical Analysis","issue":"1","_id":"45937","publisher":"Oxford University Press (OUP)","page":"1-39","volume":37,"user_id":"100441","status":"public","citation":{"bibtex":"@article{Kovács_Lubich_2016, title={Numerical analysis of parabolic problems with dynamic boundary conditions}, volume={37}, DOI={<a href=\"https://doi.org/10.1093/imanum/drw015\">10.1093/imanum/drw015</a>}, number={1}, journal={IMA Journal of Numerical Analysis}, publisher={Oxford University Press (OUP)}, author={Kovács, Balázs and Lubich, Christian}, year={2016}, pages={1–39} }","ama":"Kovács B, Lubich C. Numerical analysis of parabolic problems with dynamic boundary conditions. <i>IMA Journal of Numerical Analysis</i>. 2016;37(1):1-39. doi:<a href=\"https://doi.org/10.1093/imanum/drw015\">10.1093/imanum/drw015</a>","mla":"Kovács, Balázs, and Christian Lubich. “Numerical Analysis of Parabolic Problems with Dynamic Boundary Conditions.” <i>IMA Journal of Numerical Analysis</i>, vol. 37, no. 1, Oxford University Press (OUP), 2016, pp. 1–39, doi:<a href=\"https://doi.org/10.1093/imanum/drw015\">10.1093/imanum/drw015</a>.","short":"B. Kovács, C. Lubich, IMA Journal of Numerical Analysis 37 (2016) 1–39.","chicago":"Kovács, Balázs, and Christian Lubich. “Numerical Analysis of Parabolic Problems with Dynamic Boundary Conditions.” <i>IMA Journal of Numerical Analysis</i> 37, no. 1 (2016): 1–39. <a href=\"https://doi.org/10.1093/imanum/drw015\">https://doi.org/10.1093/imanum/drw015</a>.","ieee":"B. Kovács and C. Lubich, “Numerical analysis of parabolic problems with dynamic boundary conditions,” <i>IMA Journal of Numerical Analysis</i>, vol. 37, no. 1, pp. 1–39, 2016, doi: <a href=\"https://doi.org/10.1093/imanum/drw015\">10.1093/imanum/drw015</a>.","apa":"Kovács, B., &#38; Lubich, C. (2016). Numerical analysis of parabolic problems with dynamic boundary conditions. <i>IMA Journal of Numerical Analysis</i>, <i>37</i>(1), 1–39. <a href=\"https://doi.org/10.1093/imanum/drw015\">https://doi.org/10.1093/imanum/drw015</a>"}},{"department":[{"_id":"841"}],"type":"conference","date_created":"2023-07-10T11:37:53Z","citation":{"mla":"Karátson, J., and Balázs Kovács. “A Parallel Numerical Solution Approach for Nonlinear Parabolic Systems Arising in Air Pollution Transport Problems.” <i>Mathematical Problems in Meteorological Modelling</i>, 2016, pp. 57–70.","ama":"Karátson J, Kovács B. A Parallel Numerical Solution Approach for Nonlinear Parabolic Systems Arising in Air Pollution Transport Problems. In: <i>Mathematical Problems in Meteorological Modelling</i>. ; 2016:57–70.","bibtex":"@inproceedings{Karátson_Kovács_2016, title={A Parallel Numerical Solution Approach for Nonlinear Parabolic Systems Arising in Air Pollution Transport Problems}, booktitle={Mathematical Problems in Meteorological Modelling}, author={Karátson, J. and Kovács, Balázs}, year={2016}, pages={57–70} }","apa":"Karátson, J., &#38; Kovács, B. (2016). A Parallel Numerical Solution Approach for Nonlinear Parabolic Systems Arising in Air Pollution Transport Problems. <i>Mathematical Problems in Meteorological Modelling</i>, 57–70.","ieee":"J. Karátson and B. Kovács, “A Parallel Numerical Solution Approach for Nonlinear Parabolic Systems Arising in Air Pollution Transport Problems,” in <i>Mathematical Problems in Meteorological Modelling</i>, 2016, pp. 57–70.","chicago":"Karátson, J., and Balázs Kovács. “A Parallel Numerical Solution Approach for Nonlinear Parabolic Systems Arising in Air Pollution Transport Problems.” In <i>Mathematical Problems in Meteorological Modelling</i>, 57–70, 2016.","short":"J. Karátson, B. Kovács, in: Mathematical Problems in Meteorological Modelling, 2016, pp. 57–70."},"publication":"Mathematical Problems in Meteorological Modelling","user_id":"100441","_id":"45938","language":[{"iso":"eng"}],"page":"57–70","date_updated":"2024-04-03T09:23:08Z","author":[{"full_name":"Karátson, J.","first_name":"J.","last_name":"Karátson"},{"last_name":"Kovács","orcid":"0000-0001-9872-3474","first_name":"Balázs","full_name":"Kovács, Balázs","id":"100441"}],"status":"public","year":"2016","title":"A Parallel Numerical Solution Approach for Nonlinear Parabolic Systems Arising in Air Pollution Transport Problems"},{"user_id":"100441","doi":"10.15476/ELTE.2015.076","_id":"45973","language":[{"iso":"eng"}],"main_file_link":[{"open_access":"1","url":"https://doi.org/10.15476/ELTE.2015.076"}],"publication_status":"published","date_updated":"2024-04-03T09:14:51Z","author":[{"full_name":"Kovács, Balázs","last_name":"Kovács","orcid":"0000-0001-9872-3474","first_name":"Balázs","id":"100441"}],"status":"public","year":"2015","title":"Efficient numerical methods for elliptic and parabolic partial differential equations","department":[{"_id":"841"}],"oa":"1","type":"dissertation","date_created":"2023-07-10T12:36:13Z","place":"Budapest, Hungary","extern":"1","citation":{"mla":"Kovács, Balázs. <i>Efficient Numerical Methods for Elliptic and Parabolic Partial Differential Equations</i>. 2015, doi:<a href=\"https://doi.org/10.15476/ELTE.2015.076\">10.15476/ELTE.2015.076</a>.","bibtex":"@book{Kovács_2015, place={Budapest, Hungary}, title={Efficient numerical methods for elliptic and parabolic partial differential equations}, DOI={<a href=\"https://doi.org/10.15476/ELTE.2015.076\">10.15476/ELTE.2015.076</a>}, author={Kovács, Balázs}, year={2015} }","ama":"Kovács B. <i>Efficient Numerical Methods for Elliptic and Parabolic Partial Differential Equations</i>.; 2015. doi:<a href=\"https://doi.org/10.15476/ELTE.2015.076\">10.15476/ELTE.2015.076</a>","ieee":"B. Kovács, <i>Efficient numerical methods for elliptic and parabolic partial differential equations</i>. Budapest, Hungary, 2015.","apa":"Kovács, B. (2015). <i>Efficient numerical methods for elliptic and parabolic partial differential equations</i>. <a href=\"https://doi.org/10.15476/ELTE.2015.076\">https://doi.org/10.15476/ELTE.2015.076</a>","chicago":"Kovács, Balázs. <i>Efficient Numerical Methods for Elliptic and Parabolic Partial Differential Equations</i>. Budapest, Hungary, 2015. <a href=\"https://doi.org/10.15476/ELTE.2015.076\">https://doi.org/10.15476/ELTE.2015.076</a>.","short":"B. Kovács, Efficient Numerical Methods for Elliptic and Parabolic Partial Differential Equations, Budapest, Hungary, 2015."},"supervisor":[{"full_name":"Kartátson, János","last_name":"Kartátson","first_name":"János"}]}]