| Numerical solutions for fractional reaction–diffusion equations B Baeumer, M Kovács, MM Meerschaert Computers & Mathematics with Applications 55 (10), 2212-2226, 2008 | 191 | 2008 |
| Fractional reproduction-dispersal equations and heavy tail dispersal kernels B Baeumer, M Kovács, MM Meerschaert Bulletin of mathematical biology 69 (7), 2281-2297, 2007 | 117 | 2007 |
| Finite element approximation of the linear stochastic wave equation with additive noise M Kovács, S Larsson, F Saedpanah SIAM journal on numerical analysis 48 (2), 408-427, 2010 | 99 | 2010 |
| Reprint of: Boundary conditions for fractional diffusion B Baeumer, M Kovács, MM Meerschaert, H Sankaranarayanan Journal of Computational and Applied Mathematics 339, 414-430, 2018 | 97 | 2018 |
| Weak convergence of finite element approximations of linear stochastic evolution equations with additive noise M Kovács, S Larsson, F Lindgren BIT Numerical Mathematics 52 (1), 85-108, 2012 | 90 | 2012 |
| Strong convergence of the finite element method with truncated noise for semilinear parabolic stochastic equations with additive noise M Kovács, S Larsson, F Lindgren Numerical Algorithms 53 (2), 309-320, 2010 | 81 | 2010 |
| Numerical solution of fractional elliptic stochastic PDEs with spatial white noise D Bolin, K Kirchner, M Kovács IMA Journal of Numerical Analysis 40 (2), 1051-1073, 2020 | 80 | 2020 |
| Weak convergence of finite element approximations of linear stochastic evolution equations with additive noise II. Fully discrete schemes M Kovács, S Larsson, F Lindgren BIT Numerical Mathematics 53 (2), 497-525, 2013 | 80 | 2013 |
| Rate of weak convergence of the finite element method for the stochastic heat equation with additive noise M Geissert, M Kovács, S Larsson BIT Numerical Mathematics 49 (2), 343-356, 2009 | 79 | 2009 |
| On the backward Euler approximation of the stochastic Allen-Cahn equation M Kovács, S Larsson, F Lindgren Journal of Applied Probability 52 (2), 323-338, 2015 | 74 | 2015 |
| Finite element approximation of the Cahn–Hilliard–Cook equation M Kovács, S Larsson, A Mesforush SIAM journal on numerical analysis 49 (6), 2407-2429, 2011 | 71 | 2011 |
| On the discretisation in time of the stochastic Allen–Cahn equation M Kovács, S Larsson, F Lindgren Mathematische Nachrichten 291 (5-6), 966-995, 2018 | 62 | 2018 |
| Introduction to stochastic partial differential equations M Kovács, S Larsson Publications of the ICMCS 4, 159-232, 2008 | 59 | 2008 |
| Strong convergence of a fully discrete finite element approximation of the stochastic Cahn--Hilliard equation D Furihata, M Kovács, S Larsson, F Lindgren SIAM Journal on Numerical Analysis 56 (2), 708-731, 2018 | 54 | 2018 |
| Existence, uniqueness and regularity for a class of semilinear stochastic Volterra equations with multiplicative noise B Baeumer, M Geissert, M Kovács Journal of Differential Equations 258 (2), 535-554, 2015 | 54 | 2015 |
| Reflected spectrally negative stable processes and their governing equations B Baeumer, M Kovács, M Meerschaert, R Schilling, P Straka Transactions of the American Mathematical Society 368 (1), 227-248, 2016 | 44 | 2016 |
| Higher order Grünwald approximations of fractional derivatives and fractional powers of operators B Baeumer, M Kovács, H Sankaranarayanan Transactions of the American Mathematical Society 367 (2), 813-834, 2015 | 44 | 2015 |
| Strong order of convergence of a fully discrete approximation of a linear stochastic Volterra type evolution equation M Kovács, J Printems Mathematics of Computation 83 (289), 2325-2346, 2014 | 41 | 2014 |
| Unbounded functional calculus for bounded groups with applications B Baeumer, M Haase, M Kovács Journal of Evolution Equations 9 (1), 171-195, 2009 | 41 | 2009 |
| Fractional partial differential equations with boundary conditions B Baeumer, M Kovács, H Sankaranarayanan Journal of Differential Equations 264 (2), 1377-1410, 2018 | 38 | 2018 |
Boris BaeumerProfessor, University of OtagoAdresse e-mail validée de maths.otago.ac.nz
