Functional

Spectral element methods for parabolic problems

Applied Mathematics / Numerical Analysis / Problem Solving / Multigrid / Applied Mathematics and Computational Science / Spectral method / Space Time / STEP / Shape / PARTIAL DIFFERENTIAL EQUATION / Parallel / Parabolic Wave Equation / Domains / Functional / Adomian decomposition method / Numerical Analysis and Computational Mathematics / Waste minimisation / Parallel Computer / Boundary Value Problems / Differential equation / Boundary Condition / Boundary Value Problem / Initial Condition / Domain Decomposition / Electrical And Electronic Engineering / Least Square Method / Minimization / Spectral Element Method / Spectral method / Space Time / STEP / Shape / PARTIAL DIFFERENTIAL EQUATION / Parallel / Parabolic Wave Equation / Domains / Functional / Adomian decomposition method / Numerical Analysis and Computational Mathematics / Waste minimisation / Parallel Computer / Boundary Value Problems / Differential equation / Boundary Condition / Boundary Value Problem / Initial Condition / Domain Decomposition / Electrical And Electronic Engineering / Least Square Method / Minimization / Spectral Element Method

Local minima of nonconvex problems

Applied Mathematics / Pure Mathematics / Nonlinear Analysis / Relaxation / Convexity / Minimum / Local minima / Functional / Minimum / Local minima / Functional
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