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20202025
most citedMixed finite element approximation of periodic Hamilton--Jacobi--Bellman problems with application to numerical homogenization

15 citations · 16 across the 6 of their papers we have counts for

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math.NA2025

Convergent numerical schemes for the viscoelastic Giesekus model in two dimensions

Endre Süli, Dennis Trautwein

In this work, we develop a class of stable and convergent numerical methods for the approximate solution of the viscoelastic Giesekus model in two space dimensions. The model coupl…

math.NA2025

A minimax method for the spectral fractional Laplacian and related evolution problems

José A. Carrillo, Stefano Fronzoni, Yuji Nakatsukasa +1

We present a numerical method for the approximation of the inverse of the fractional Laplacian , based on its spectral definition, using rational functions to approximate…

math.NA2024★ 1 cited

Finite element approximation of stationary Fokker--Planck--Kolmogorov equations with application to periodic numerical homogenization

Timo Sprekeler, Endre Süli, Zhiwen Zhang

We propose and rigorously analyze a finite element method for the approximation of stationary Fokker--Planck--Kolmogorov (FPK) equations subject to periodic boundary conditions in…

math.NA2020

Finite element appoximation and augmented Lagrangian preconditioning for anisothermal implicitly-constituted non-Newtonian flow

Patrick Farrell, Pablo Alexei Gazca Orozco, Endre Süli

We devise 3-field and 4-field finite element approximations of a system describing the steady state of an incompressible heat-conducting fluid with implicit non-Newtonian rheology.…

math.NA2020★ 15 cited

Mixed finite element approximation of periodic Hamilton--Jacobi--Bellman problems with application to numerical homogenization

Dietmar Gallistl, Timo Sprekeler, Endre Süli

In the first part of the paper, we propose and rigorously analyze a mixed finite element method for the approximation of the periodic strong solution to the fully nonlinear second-…