Mihaly Kovacs, Ph.D.

Affiliations: 
2004 Louisiana State University, Baton Rouge, LA, United States 
Area:
Mathematics
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"Mihaly Kovacs"

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Frank Neubrander grad student 2004 Louisiana State
 (On qualitative properties and convergence of time -discretization methods for semigroups.)
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Publications

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Kovacs M, Larsson S, Saedpanah F. (2020) Mittag-Leffler Euler Integrator for a Stochastic Fractional Order Equation with Additive Noise Siam Journal On Numerical Analysis. 58: 66-85
Bolin D, Kirchner K, Kovacs M. (2020) Numerical solution of fractional elliptic stochastic PDEs with spatial white noise Ima Journal of Numerical Analysis. 40: 1051-1073
Kovács M, Lang A, Petersson A. (2020) Weak convergence of fully discrete finite element approximations of semilinear hyperbolic SPDE with additive noise Mathematical Modelling and Numerical Analysis
Eisenmann M, Kovács M, Kruse R, et al. (2019) On a Randomized Backward Euler Method for Nonlinear Evolution Equations with Time-Irregular Coefficients Foundations of Computational Mathematics. 19: 1387-1430
Hausenblas E, Kovács M. (2018) Global solutions to stochastic Volterra equations driven by Lévy noise Fractional Calculus and Applied Analysis. 21: 1170-1202
Furihata D, Kovács M, Larsson S, et al. (2018) Strong Convergence of a Fully Discrete Finite Element Approximation of the Stochastic Cahn--Hilliard Equation Siam Journal On Numerical Analysis. 56: 708-731
Baeumer B, Kovács M, Sankaranarayanan H. (2018) Fractional partial differential equations with boundary conditions Journal of Differential Equations. 264: 1377-1410
Baeumer B, Kovács M, Meerschaert MM, et al. (2018) Reprint of: Boundary conditions for fractional diffusion Journal of Computational and Applied Mathematics. 339: 414-430
Baeumer B, Kovács M, Meerschaert MM, et al. (2018) Boundary conditions for fractional diffusion Journal of Computational and Applied Mathematics. 336: 408-424
Bolin D, Kirchner K, Kovács M. (2018) Weak convergence of Galerkin approximations for fractional elliptic stochastic PDEs with spatial white noise Bit Numerical Mathematics. 58: 881-906
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