SU\G(𝔸)/K·U

A Duality Principle and a Related Convex Dual Formulation Suitable for Global Non-Convex Variational Optimization

Fabio Botelho

Type: Preprint

Publication Date: 2022-10-14

Citations: 0

DOI: https://doi.org/10.20944/preprints202210.0207.v1

Similar Works

Action Title Year Authors
+ A Duality Principle and a Related Convex Dual Formulation Suitable for Global Non-Convex Variational Optimization 2022 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2022 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2023 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2023 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2023 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2023 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2023 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2023 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2022 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2022 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2023 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local and Global Non-Convex Variational Optimization 2023 Fabio Botelho
+ A Duality Principle and a Related Convex Dual Formulation Suitable for Local Non-Convex Variational Optimization 2022 Fabio Botelho
+ A Duality Principle and a Related Convex Dual Formulation Suitable for Local Non-Convex Variational Optimization 2022 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local Non-Convex Variational Optimization 2022 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local Non-Convex Variational Optimization 2022 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local Non-Convex Variational Optimization 2022 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local Non-Convex Variational Optimization 2022 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local Non-Convex Variational Optimization 2022 Fabio Botelho
+ On Duality Principles and Related Convex Dual Formulations Suitable for Local Non-Convex Variational Optimization 2023 Fabio Botelho

Works That Cite This (0)

Action Title Year Authors

Works Cited by This (4)

Action Title Year Authors
+ Finite difference schemes and partial differential equations 1991 John C. Strikwerda
+ Existence of solution for the Ginzburg–Landau system, a related optimal control problem and its computation by the generalized method of lines 2012 Fabio Botelho
+ A duality principle for non-convex optimisation and the calculus of variations 1979 John Toland
+ Variational Convex Analysis 2010 Fabio Botelho