Finite elements on polygon domains in ℝ²
Alec Thériault, Stefan Dawydiak · cIRcle (University of British Columbia) · 2013
Partial differential equations with Dirichlet boundary conditions are treated with a Finite Element Method over non-convex non-punctured polygon domains in ℝ². A program for generating and optimizing triangular meshes is developed. The model's error is measured against analytic solutions for certain heat and wave equation domains.