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Cesáreo González

Observed names: C. González, González, Cesáreo
OpenAlex ID: A5000123540
Backward Euler discretization of fully nonlinear parabolic problems
2001 · C. González, A. Ostermann, et al. · Mathematics of Computation · 37
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A second-order Magnus-type integrator for nonautonomous parabolic problems
2005 · C. González, A. Ostermann, et al. · Journal of Computational and Applied Mathematics · 31
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Stability of Time-Stepping Methods for Abstract Time-Dependent Parabolic Problems
1998 · C. González, C. Palencia · SIAM Journal on Numerical Analysis · 29
Stability of Runge-Kutta methods for abstract time-dependent parabolic problems: The Hölder case
1999 · C. González, C. Palencia · Mathematics of Computation · 19
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Stability of Runge-Kutta methods for quasilinear parabolic problems
1999 · C. González, C. Palencia · Mathematics of Computation · 16
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A second-order Magnus-type integrator for quasi-linear parabolic problems
2006 · C. González, M. Thalhammer · Mathematics of Computation · 10
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Optimal Convergence Results for Runge-Kutta Discretizations of Linear Nonautonomous Parabolic Problems
1999 · Cesáreo González, Alexander Ostermann · BIT Numerical Mathematics · 9
Higher-Order Exponential Integrators for Quasi-Linear Parabolic Problems. Part II: Convergence
2016 · Cesáreo González, Mechthild Thalhammer · SIAM Journal on Numerical Analysis · 5
Higher-Order Exponential Integrators for Quasi-Linear Parabolic Problems. Part I: Stability
2015 · Cesáreo González, Mechthild Thalhammer · SIAM Journal on Numerical Analysis · 5
Efficient Splitting Methods Based on Modified Potentials: Numerical Integration of Linear Parabolic Problems and Imaginary Time Propagation of the Schrödinger Equation
2023 · Sergio Blanes, Fernando Casas, et al. · Communications in Computational Physics · 4
Convergence analysis of high-order commutator-free quasi-Magnus exponential integrators for nonautonomous linear Schrödinger equations
2020 · Sergio Blanes, Fernando Casas, et al. · IMA Journal of Numerical Analysis · 3
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Splitting Methods with Complex Coefficients for Linear and Nonlinear Evolution Equations
2025 · Sergio Blanes, Fernando Casas, et al. · WORLD SCIENTIFIC eBooks · 2
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Symmetric-conjugate splitting methods for evolution equations of parabolic type
2024 · S. Blanes, Universitat Politècnica de València, Instituto de Matemática Multidisciplinar, 46022 Valencia, Spain, et al. · Journal of Computational Dynamics · 2
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Generalisation of splitting methods based on modified potentials to nonlinear evolution equations of parabolic and Schrödinger type
2023 · S. Blanes, F. Casas, et al. · Computer Physics Communications · 2
Generalization of splitting methods based on modified potentials to nonlinear evolution equations of parabolic and Schrödinger type
2023 · Blanes, Sergio, Casas, Fernando, et al. · arXiv (Cornell University)
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Works count: 15
Citation count: 174
H-index: 7
I10-index: 6
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