Partial and ordinary differential equations

This subclass comprises research and experimental development in partial and ordinary differential equations.

Parent Category

G

Gustafson, Stephen James

Department of Mathematics, Faculty of Science

Faculty (G+PS eligible/member)

Nonlinear partial differential equations; Mathematical physics; Nonlinear waves; Solitons; Topological solitons; Mathematics of quantum systems; Mathematics of magnetism; Mathematical fluid mechanics; Nonlinear partial differential equations , Mathematical physics, Nonlinear waves, Solitons, Topological solitons, Mathematics of quantum systems, Mathematics of magnetism, Mathematical fluid mechanics

K

Kenne, Steve Cyrille

Department of Mathematics, Faculty of Science

Faculty (G+PS eligible/member)

Calculus of variations, systems theory and control theory; Partial and ordinary differential equations; Mathematical biology; Optimal control theory; Partial differential equations ; Multiscale modelling of infectious diseases; Optimal control theory, Partial differential equations , Multiscale modelling of infectious diseases

O

Ortner, Christoph

Department of Mathematics, Faculty of Science

Faculty (G+PS eligible/member)

Numerical analysis; Mathematical modelling and simulation; Partial and ordinary differential equations; Computational chemistry; Condensed matter modelling and density functional theory; Numerical modelling and mechanical characterisation; Numerical Analysis & Scientific Computing; Applied Analysis; Multi-scale Modelling and Coarse-graining; Molecular Simulation; Scientific Machine-learning, in particular for applications in multi-scale modelling; Numerical Analysis & Scientific Computing, Applied Analysis, Multi-scale Modelling and Coarse-graining, Molecular Simulation, Scientific Machine-learning, in particular for applications in multi-scale modelling

French Name

Équations différentielles ordinaires et équations aux dérivées partielles

French Description

Cette sous-classe comprend la recherche et le développement expérimental en équations différentielles ordinaires et équations aux dérivées partielles.