Elliptic Problems

Elliptic partial differential equations are used to model steady-state phenomena with no time dependence. Common examples include the Poisson equation and Laplace equation, which describe electrostatic potentials, steady-state heat distribution, and equilibrium fluid flow.

Contents

• 1D Elliptic Problems
  • Elliptic1D
  • Elliptic1D Add Scalar Boundary Conditions
  • Elliptic1D Homogenous Dirichlet Boundary Conditions
  • Elliptic1D Left Dirichlet and Right Neumann Boundary Conditions
  • Elliptic1D Left Dirichlet and Right Robin Boundary Conditions
  • Elliptic1D Pure Neumann Boundary Conditions
  • Elliptic1D Left Neumann Right Robin Boundary Conditions
  • Elliptic1D Pure Robin Boundary Conditions
  • Elliptic1D Non-Homogenous Dirichlet Boundary Conditions
  • Elliptic1D Non-Periodic Dirichlet Boundary Conditions
  • Elliptic1D Periodic Dirichlet Boundary Conditions
• 2D Elliptic Problems
  • Elliptic2D
  • Elliptic2D Case 2
  • Elliptic2D Nodal Curv
  • Elliptic2D Nodal Curv Sinusoidal
  • Minimal Poisson 2D
• 3D Elliptic Problems
  • Elliptic3D