Optimality conditions and Lagrange multipliers for shape and topology optimization problems
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Publication:6646821
DOI10.1478/AAPP.1011A9MaRDI QIDQ6646821
Publication date: 3 December 2024
Published in: Atti della Accademia Peloritana dei Pericolanti. Classe di Scienze Fisiche, Matemàtiche e Naturali (Search for Journal in Brave)
Optimality conditions for problems involving ordinary differential equations (49K15) Action-minimizing orbits and measures for finite-dimensional Hamiltonian and Lagrangian systems; variational principles; degree-theoretic methods (37J51)
Cites Work
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- Iterated Hamiltonian type systems and applications
- Optimal treatment of structures
- Fronts propagating with curvature-dependent speed: Algorithms based on Hamilton-Jacobi formulations
- A property of Sobolev spaces and existence in optimal design
- Topological derivatives in shape optimization
- Periodic Hamiltonian systems in shape optimization problems with Neumann boundary conditions
- Topological optimization via cost penalization
- Shapes and Geometries
- Optimality Conditions for Shape and Topology Optimization Subject to a Cone Constraint
- Convexity and Optimization in Banach Spaces
- Fixed domain approaches in shape optimization problems
- Optimization of Elliptic Systems
- Fixed domain approaches in shape optimization problems with Dirichlet boundary conditions
- General Optimality Conditions for Constrained Convex Control Problems
- Implicit parametrizations in shape optimization: boundary observation
- From Differential Calculus to 0‐1 Topological Optimization
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