COLLABORATORS

(*in preparation)

Patrick Farrell

University of Oxford / Charles University

• Enforcing conservation laws and dissipation inequalities numerically via auxiliary variables
• Helicity-preserving finite element discretization for magnetic relaxation
• Conservative and dissipative discretisations of multi-conservative ODEs and GENERIC systems
• Arbitrary-order structure-preserving discretizations for geometric curvature flows
• Automated Galerkin time stepping in Irksome
• Strongly enstrophy-stable integrators for the incompressible Navier–Stokes equations
• Structure-preserving discretisations for the quasi-incompressible, thermal Maxwell–Stefan equations
• Arbitrary-order energy-stable discretizations of viscoelastic fluids*

Kaibo Hu

University of Oxford

• Helicity-preserving finite element discretization for magnetic relaxation
• Material robustness of strongly symmetric stress discretisations in thin domains*
• Discrete energy spectra in finite element discretisations of the incompressible Navier–Stokes equations*

Robert Kirby

Baylor University

• Automated Galerkin time stepping in Irksome

Mária Lukáčová-Medviďová

Johannes Gutenberg University Mainz

• Structure-preserving discretisations for the quasi-incompressible, thermal Maxwell–Stefan equations

Scott MacLachlan

Memorial University of Newfoundland

• Automated Galerkin time stepping in Irksome

Aaron Baier-Reinio

University of Oxford

• Structure-preserving discretisations for the quasi-incompressible, thermal Maxwell–Stefan equations

Pablo Brubeck

University of Oxford

• Automated Galerkin time stepping in Irksome

Aaron Brunk

Johannes Gutenberg University Mainz

• Structure-preserving discretisations for the quasi-incompressible, thermal Maxwell–Stefan equations

Ganghui Zhang

Hong Kong Polytechnic University

• Arbitrary-order structure-preserving discretizations for geometric curvature flows

Mingdong He

University of Oxford

• Helicity-preserving finite element discretization for magnetic relaxation

Matin Shams

University of Oxford

• Strongly enstrophy-stable integrators for the incompressible Navier–Stokes equations

Yakov Berchenko-Kogan

Florida Institute of Technology

• Blow-up Stokes complexes on Alfeld splits*

Evan Gawlik

Santa Clara University

• Blow-up Stokes complexes on Alfeld splits*

Charles Parker

U.S. Naval Research Laboratory

• Material robustness of strongly symmetric stress discretisations in thin domains*

Dennis Trautwein

University of Regensburg

• Arbitrary-order energy-stable discretizations of viscoelastic fluids*

Umberto Zerbinati

Simula Research Laboratory

• Material robustness of strongly symmetric stress discretisations in thin domains*

Mark Alvares

University of Oxford

• Discrete energy spectra in finite element discretisations of the incompressible Navier–Stokes equations*

Olav Tyssvang

University of Oxford

• Finite element sheaves: Every finite element can be hybridised*