Karátson, J., Kovács, B., &; Korotov, S. (2018). Discrete maximum principles for nonlinear elliptic finite element problems on surfaces with boundary. IMA Journal of Numerical Analysis, 40(2), 1241–1265.https://doi.org/10.1093/imanum/dry086 
LibreCat: /record/45949
DOI: 10.1093/imanum/dry086

Kovács, B., &; Lubich, C. (2018). Linearly implicit full discretization of surface evolution. Numerische Mathematik, 140(1), 121–152.https://doi.org/10.1007/s00211-018-0962-6 
LibreCat: /record/45947
DOI: 10.1007/s00211-018-0962-6

Kovács, B. (2018). Computing arbitrary Lagrangian Eulerian maps for evolving surfaces. Numerical Methods for Partial Differential Equations, 35(3), 1093–1112.https://doi.org/10.1002/num.22340 
LibreCat: /record/45951
DOI: 10.1002/num.22340

Hesse, K., Sloan, I. H., &; Womersley, R. S. (2017). Radial basis function approximation of noisy scattered data on the sphere. Numerische Mathematik, 137(3), 579–605.https://doi.org/10.1007/s00211-017-0886-6 
LibreCat: /record/34631
DOI: 10.1007/s00211-017-0886-6

Kovács, B., Li, B., Lubich, C., &; Power Guerra, C. A. (2017). Convergence of finite elements on an evolving surface driven by diffusion on the surface. Numerische Mathematik, 137(3), 643–689.https://doi.org/10.1007/s00211-017-0888-4 
LibreCat: /record/45941
DOI: 10.1007/s00211-017-0888-4

Kovács, B., &; Lubich, C. (2017). Stability and convergence of time discretizations of quasi-linear evolution equations of Kato type. Numerische Mathematik, 138(2), 365–388.https://doi.org/10.1007/s00211-017-0909-3 
LibreCat: /record/45942
DOI: 10.1007/s00211-017-0909-3

Kovács, B., &; Lubich, C. (2017). Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations. Numerische Mathematik, 137(1), 91–117.https://doi.org/10.1007/s00211-017-0868-8 
LibreCat: /record/45940
DOI: 10.1007/s00211-017-0868-8

Kovács, B., &; Power Guerra, C. A. (2017). Maximum norm stability and error estimates for the evolving surface finite element method. Numerical Methods for Partial Differential Equations, 34(2), 518–554.https://doi.org/10.1002/num.22212 
LibreCat: /record/45946
DOI: 10.1002/num.22212

Kovács, B. (2017). High-order evolving surface finite element method for parabolic problems on evolving surfaces. IMA Journal of Numerical Analysis, 38(1), 430–459.https://doi.org/10.1093/imanum/drx013 
LibreCat: /record/45943
DOI: 10.1093/imanum/drx013

Kovács, B., &; Power Guerra, C. A. (2017). Maximum norm stability and error estimates for the evolving surface finite element method. Numerical Methods for Partial Differential Equations, 34(2), 518–554.https://doi.org/10.1002/num.22212 
LibreCat: /record/45945
DOI: 10.1002/num.22212

Black, T. (2016). Sublinear signal production in a two-dimensional Keller–Segel–Stokes system. Nonlinear Analysis: Real World Applications, 31, 593–609.https://doi.org/10.1016/j.nonrwa.2016.03.008 
LibreCat: /record/34661
DOI: 10.1016/j.nonrwa.2016.03.008

Kovács, B., &; Power Guerra, C. A. (2016). Higher order time discretizations with ALE finite elements for parabolic problems on evolving surfaces. IMA Journal of Numerical Analysis, 38(1), 460–494.https://doi.org/10.1093/imanum/drw074 
LibreCat: /record/45944
DOI: 10.1093/imanum/drw074

Kovács, B., &; Power Guerra, C. A. (2016). Error analysis for full discretizations of quasilinear parabolic problems on evolving surfaces. Numerical Methods for Partial Differential Equations, 32(4), 1200–1231.https://doi.org/10.1002/num.22047 
LibreCat: /record/45936
DOI: 10.1002/num.22047

Kovács, B., Li, B., &; Lubich, C. (2016). A-Stable Time Discretizations Preserve Maximal Parabolic Regularity. SIAM Journal on Numerical Analysis, 54(6), 3600–3624.https://doi.org/10.1137/15m1040918 
LibreCat: /record/45939
DOI: 10.1137/15m1040918

Kovács, B., &; Lubich, C. (2016). Numerical analysis of parabolic problems with dynamic boundary conditions. IMA Journal of Numerical Analysis, 37(1), 1–39.https://doi.org/10.1093/imanum/drw015 
LibreCat: /record/45937
DOI: 10.1093/imanum/drw015

Axelsson, O., Karátson, J., &; Kovács, B. (2014). Robust Preconditioning Estimates for Convection-Dominated Elliptic Problems via a Streamline Poincaré--Friedrichs Inequality. SIAM Journal on Numerical Analysis, 52(6), 2957–2976.https://doi.org/10.1137/130940268 
LibreCat: /record/45935
DOI: 10.1137/130940268

Rohde, P. P., Schreiber, A., Stefaák, M., Jex, I., Gilchrist, A., &; Silberhorn, C. (2013). Increasing the Dimensionality of Quantum Walks Using Multiple Walkers. Journal of Computational and Theoretical Nanoscience, 10(7), 1644–1652.https://doi.org/10.1166/jctn.2013.3104 
LibreCat: /record/39033
DOI: 10.1166/jctn.2013.3104

Kirschmer, M. (2012). A normal form for definite quadratic forms over $\'6dathbbF_q[t]$. Mathematics of Computation, 81(279), 1619–1634.https://doi.org/10.1090/s0025-5718-2011-02570-6 
LibreCat: /record/42797
DOI: 10.1090/s0025-5718-2011-02570-6

Karátson, J., &; Kovács, B. (2012). Variable preconditioning in complex Hilbert space and its application to the nonlinear Schrödinger equation. Computers &;amp; Mathematics with Applications, 65(3), 449–459.https://doi.org/10.1016/j.camwa.2012.04.021 
LibreCat: /record/45933
DOI: 10.1016/j.camwa.2012.04.021

van Hoeij, M., Klüners, J., &; Novocin, A. (2011). Generating subfields. Journal of Symbolic Computation, 52, 17–34.https://doi.org/10.1016/j.jsc.2012.05.010 
LibreCat: /record/34846
DOI: 10.1016/j.jsc.2012.05.010