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38 Publications
2018 | Habilitation | LibreCat-ID: 45974 | 
Kovács B. Numerical Analysis of Partial Differential Equations on and of Evolving Surfaces.; 2018.
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2018 | Journal Article | LibreCat-ID: 45950
Karátson J, Kovács B, Korotov S. Discrete maximum principles for nonlinear elliptic finite element problems on surfaces with boundary. IMA Journal of Numerical Analysis. 2018;40(2):1241-1265. doi:10.1093/imanum/dry086
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2018 | Journal Article | LibreCat-ID: 45947
Kovács B, Lubich C. Linearly implicit full discretization of surface evolution. Numerische Mathematik. 2018;140(1):121-152. doi:10.1007/s00211-018-0962-6
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2018 | Journal Article | LibreCat-ID: 45951
Kovács B. Computing arbitrary Lagrangian Eulerian maps for evolving surfaces. Numerical Methods for Partial Differential Equations. 2018;35(3):1093-1112. doi:10.1002/num.22340
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2017 | Journal Article | LibreCat-ID: 45941
Kovács B, Li B, Lubich C, Power Guerra CA. Convergence of finite elements on an evolving surface driven by diffusion on the surface. Numerische Mathematik. 2017;137(3):643-689. doi:10.1007/s00211-017-0888-4
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2017 | Journal Article | LibreCat-ID: 45942
Kovács B, Lubich C. Stability and convergence of time discretizations of quasi-linear evolution equations of Kato type. Numerische Mathematik. 2017;138(2):365-388. doi:10.1007/s00211-017-0909-3
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2017 | Journal Article | LibreCat-ID: 45940
Kovács B, Lubich C. Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations. Numerische Mathematik. 2017;137(1):91-117. doi:10.1007/s00211-017-0868-8
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2017 | Journal Article | LibreCat-ID: 45946
Kovács B, Power Guerra CA. Maximum norm stability and error estimates for the evolving surface finite element method. Numerical Methods for Partial Differential Equations. 2017;34(2):518-554. doi:10.1002/num.22212
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2017 | Journal Article | LibreCat-ID: 45943
Kovács B. High-order evolving surface finite element method for parabolic problems on evolving surfaces. IMA Journal of Numerical Analysis. 2017;38(1):430-459. doi:10.1093/imanum/drx013
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2016 | Journal Article | LibreCat-ID: 45944
Kovács B, Power Guerra CA. Higher order time discretizations with ALE finite elements for parabolic problems on evolving surfaces. IMA Journal of Numerical Analysis. 2016;38(1):460-494. doi:10.1093/imanum/drw074
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2016 | Journal Article | LibreCat-ID: 45936
Kovács B, Power Guerra CA. Error analysis for full discretizations of quasilinear parabolic problems on evolving surfaces. Numerical Methods for Partial Differential Equations. 2016;32(4):1200-1231. doi:10.1002/num.22047
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2016 | Journal Article | LibreCat-ID: 45939
Kovács B, Li B, Lubich C. A-Stable Time Discretizations Preserve Maximal Parabolic Regularity. SIAM Journal on Numerical Analysis. 2016;54(6):3600-3624. doi:10.1137/15m1040918
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2016 | Journal Article | LibreCat-ID: 45937
Kovács B, Lubich C. Numerical analysis of parabolic problems with dynamic boundary conditions. IMA Journal of Numerical Analysis. 2016;37(1):1-39. doi:10.1093/imanum/drw015
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2016 | Conference Paper | LibreCat-ID: 45938
Karátson J, Kovács B. A Parallel Numerical Solution Approach for Nonlinear Parabolic Systems Arising in Air Pollution Transport Problems. In: Mathematical Problems in Meteorological Modelling. ; 2016:57–70.
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2015 | Dissertation | LibreCat-ID: 45973 |
Kovács B. Efficient Numerical Methods for Elliptic and Parabolic Partial Differential Equations.; 2015. doi:10.15476/ELTE.2015.076
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2014 | Journal Article | LibreCat-ID: 45934
Kovács B. On the numerical performance of a sharp a posteriori error estimator for some nonlinear elliptic problems. Applications of Mathematics. 2014;59(5):489-508. doi:10.1007/s10492-014-0068-0
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2012 | Journal Article | LibreCat-ID: 45933
Karátson J, Kovács B. Variable preconditioning in complex Hilbert space and its application to the nonlinear Schrödinger equation. Computers & Mathematics with Applications. 2012;65(3):449-459. doi:10.1016/j.camwa.2012.04.021
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2011 | Journal Article | LibreCat-ID: 45932
Kovács B. A comparison of some efficient numerical methods for a nonlinear elliptic problem. Central European Journal of Mathematics. 2011;10(1):217-230. doi:10.2478/s11533-011-0071-6
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