Approximate subgradients and coderivatives in R n
Copyright policy )Approximate subgradients and coderivatives in R n
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- Simon Fraser University Canada
- University of Newcastle Australia Australia
- Western University Canada
coderivative, Mordukhovich-Ioffe coderivatives, Lipschitz function, Lebesgue measure, subgradients, Nonsmooth analysis, nowhere dense set, subgradient, Convex sets in \(n\) dimensions (including convex hypersurfaces), Fréchet and Gateaux differentiability in optimization, bump function, disconnectedness, Nondifferentiability (nondifferentiable functions, points of nondifferentiability), discontinuous derivatives, generalized Jacobian, vector-valued Lipschitz functions, gauge, guage, Calculus of vector functions
coderivative, Mordukhovich-Ioffe coderivatives, Lipschitz function, Lebesgue measure, subgradients, Nonsmooth analysis, nowhere dense set, subgradient, Convex sets in \(n\) dimensions (including convex hypersurfaces), Fréchet and Gateaux differentiability in optimization, bump function, disconnectedness, Nondifferentiability (nondifferentiable functions, points of nondifferentiability), discontinuous derivatives, generalized Jacobian, vector-valued Lipschitz functions, gauge, guage, Calculus of vector functions
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