Explore geometry preserving Lie group integrators for differential equations on the manifold of symmetric in this 22-minute conference talk from GSI. Delve into advanced mathematical concepts and their applications in preserving geometric structures while solving differential equations on symmetric manifolds. Gain insights into the intersection of Lie group theory, differential geometry, and numerical analysis, and discover how these integrators can be utilized to maintain important properties of the underlying mathematical systems.
Geometry Preserving Lie Group Integrators for Differential Equations on the Manifold of Symmetric Matrices
Overview
Syllabus
Geometry preserving Lie group integrators for differential equations on the manifold of symmetric
Taught by
Conference GSI
Related Courses
-
A-level Further Mathematics for Year 13 - Course 1: Differential Equations, Further Integration, Curve Sketching, Complex Numbers, the Vector Product and Further Matrices
-
Variational Integrators for Stochastic Hamiltonian Systems on Lie Groups
-
Polysymplectic Souriau Lie Group Thermodynamics and the Geometric Structure of Its Coadjoint Orbits
-
Geodesic Flows of Alpha Connections for Statistical Transformation Models on Compact Lie Groups
-
Polysymplectic Souriau Lie Group Thermodynamics and Entropy Geometric Structure as Casimir Invariant
-
Lie Group Quaternion Attitude Reconstruction of Quadrotor UAV
