New results in subdifferential calculus with applications to convex optimization

DOI10.1007/BF01187900zbMath0828.49015OpenAlexW1987609612MaRDI QIDQ1900114

Yanyan Li

Publication date: 7 January 1996

Published in: Applied Mathematics and Optimization (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01187900

zbMATH Keywords

optimizationconvex optimizationcompositionYoung functionconvex functionalsubdifferential calculusKuhn-Tucker conditionsplasticity theory

Mathematics Subject Classification ID

Nonsmooth analysis (49J52)

Related Items (9)

Convergent Algorithms for a Class of Convex Semi-infinite Programs ⋮ A nonlocal model with strain-based damage ⋮ On Maupertuis principle in dynamics ⋮ Mixed finite element formulations and related limitation principles: A general treatment ⋮ A consistent approach to continuum and discrete rate elastoplastic structural problems ⋮ The geometry of nonlinear elasticity ⋮ A general theory for nonlocal softening plasticity of integral-type ⋮ Variational formulation of the first principle of continuum thermodynamics ⋮ Novel variational formulations for nonlocal plasticity

Cites Work

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• An internal variable theory of inelastic behaviour derived from the uniaxial rigid-perfectly plastic law
• A variational theory for finite-step elasto-plastic problems
• Variational principles for a class of finite step elastoplastic problems with nonlinear mixed hardening
• Optimization and nonsmooth analysis
• Generalized Directional Derivatives and Subgradients of Nonconvex Functions
• Directionally Lipschitzian Functions and Subdifferential Calculus
• Dual Operations on Saddle Functions
• Convex Analysis

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