Numerical differential equations: theory and technique, ODE methods, finite differences, finite elements and collocation
Book information
Description
ODE, Population Models, Runge-Kutta FDM: Parabolic PDE Hyperbolic PDE Stability Neumann Stability Lax Equivalence Elliptical PDE Extended Difference Formulations FEM: Laplace Equation Helmholtz Equation Cell Chemotaxis Navier-Stokes Equation Stokes Equation Basic FEM Models Sobolev Spaces Density Theorems Traces Sobolev Imbedding Lax-Milgram Theorem Piecewise Polynomial Interpolation Convergence For Uniformly Elliptical PDE CM: Black-Scholes Equation Diffusion-Reaction Equation OCE Collocation Spectral Collocation Convergence
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