Hamilton's principle as substationarity principle

DOI10.1007/BF01179615zbMath0545.70025MaRDI QIDQ797326

Helge-Otmar May

Publication date: 1984

Published in: Acta Mechanica (Search for Journal in Brave)

zbMATH Keywords

\textit{E. H. Clarke's} generalized gradientmodified Hamilton principlenonconvex, generally non-differentiable functionssubstationarity principle

Mathematics Subject Classification ID

Hamilton's equations (70H05) Hamiltonian and Lagrangian mechanics (70H99)

Related Items (1)

Hamilton's principle as variational inequality for mechanical systems with impact

Cites Work

• Nonconvex energy functions. Hemivariational inequalities and substationarity principles
• Non-convex superpotentials in the sense of F. H. Clarke and applications
• The Euler-Lagrange differential inclusion
• Neue Aspekte der Feldtheorie
• Conjugate convex functions in optimal control and the calculus of variations
• Generalized variational principles and nondifferentiable potentials in analytical mechanics
• Generalized Directional Derivatives and Subgradients of Nonconvex Functions
• Generalized Gradients and Applications
• Convex Analysis
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