COLLABORATORS

Patrick Farrell

• Affiliation | University of Oxford
• Joint publications | High-order conservative and accurately dissipative numerical integrators via auxiliary variables, High-order structure-preserving discretisation for ideal MHD arising in the Parker problem (Upcoming), An augmented Lagrangian preconditioner for natural convection at high Reynolds number (Upcoming), Conservative integrators exhibit greater stability than symplectic integrators on the Toda lattice (Upcoming)

Kaibo Hu

• Affiliation | University of Edinburgh
• Joint publications | High-order structure-preserving discretisation for ideal MHD arising in the Parker problem (Upcoming)

Alexei Gazca

• Affiliation | University of Freiburg
• Joint publications | An augmented Lagrangian preconditioner for natural convection at high Reynolds number (Upcoming)

Mingdong He

• Affiliation | University of Oxford
• Joint publications | High-order structure-preserving discretisation for ideal MHD arising in the Parker problem (Upcoming)

Benjamin Castellaz

• Affiliation | University of Oxford
• Joint publications | An augmented Lagrangian preconditioner for natural convection at high Reynolds number (Upcoming)

Sebastian Ohlig

• Affiliation | University of Oxford
• Joint publications | Conservative integrators exhibit greater stability than symplectic integrators on the Toda lattice (Upcoming)

Wayne Arter

• Affiliation | UK Atomic Energy Authority (UKAEA)

Yuji Nakatsukasa

• Affiliation | University of Oxford