A proximal point algorithm for DC fuctions on Hadamard manifolds. - João Carlos de Oliveira Souza; Paulo Roberto Oliveira (J. Glob. Optim., 2015)

Global convergence of a proximal linearized algorithm for difference of convex functions. - João Carlos de Oliveira Souza; Paulo Roberto Oliveira; Antoine Soubeyran (Optim. Lett., 2016)

On maximal monotonicity of bifunctions on Hadamard manifolds. - João Xavier da Cruz Neto; F. M. O. Jacinto; P. A. Soares Jr.; João Carlos de Oliveira Souza (J. Glob. Optim., 2018)

Proximal Point Methods for Lipschitz Functions on Hadamard Manifolds: Scalar and Vectorial Cases. - João Carlos de Oliveira Souza (J. Optim. Theory Appl., 2018)

The Proximal Point Method for Locally Lipschitz Functions in Multiobjective Optimization with Application to the Compromise Problem. - Glaydston de Carvalho Bento; João Xavier da Cruz Neto; Genaro López; Antoine Soubeyran; João Carlos de Oliveira Souza (SIAM J. Optim., 2018)

Computing Riemannian Center of Mass on Hadamard Manifolds. - Glaydston de Carvalho Bento; Sandro Dimy Barbosa Bitar; João Xavier da Cruz Neto; Paulo Roberto Oliveira; João Carlos de Oliveira Souza (J. Optim. Theory Appl., 2019)

On a Bregman regularized proximal point method for solving equilibrium problems. - João Xavier da Cruz Neto; Paulo Sérgio Marques dos Santos; Roberto Cristóvão Mesquita Silva; João Carlos de Oliveira Souza (Optim. Lett., 2019)

A generalized proximal linearized algorithm for DC functions with application to the optimal size of the firm problem. - João Xavier da Cruz Neto; Paolo Roberto Oliveira; Antoine Soubeyran; João Carlos de Oliveira Souza (Ann. Oper. Res., 2020)

A modified proximal point method for DC functions on Hadamard manifolds. - Yldenilson Torres Almeida; João Xavier da Cruz Neto; Paulo Roberto Oliveira; João Carlos de Oliveira Souza (Comput. Optim. Appl., 2020)

A proximal point method for difference of convex functions in multi-objective optimization with application to group dynamic problems. - Glaydston de Carvalho Bento; Sandro Dimy Barbosa Bitar; João Xavier da Cruz Neto; Antoine Soubeyran; João Carlos de Oliveira Souza (Comput. Optim. Appl., 2020)

Abstract regularized equilibria: application to Becker's household behavior theory. - João Xavier da Cruz Neto; Jurandir O. Lopes; Antoine Soubeyran; João Carlos de Oliveira Souza (Ann. Oper. Res., 2022)

A subgradient method with non-monotone line search. - Orizon Pereira Ferreira; Geovani Nunes Grapiglia; Elianderson M. Santos; João Carlos de Oliveira Souza (Comput. Optim. Appl., 2023)

An inertial proximal point method for difference of maximal monotone vector fields in Hadamard manifolds. - João S. Andrade; Jurandir O. Lopes; João Carlos de Oliveira Souza (J. Glob. Optim., 2023)

Image Denoising with Non-Convex Models: A Comparison Between BDCA and nmBDCA. - Pedro Henrique Alves Ribeiro; João Carlos de Oliveira Souza (SIBGRAPI, 2024)

Image denoising with a non-monotone boosted DCA for non-convex models. - Orizon Pereira Ferreira; Ricardo de Andrade Lira Rabelo; Pedro H. A. Ribeiro; Elianderson M. Santos; João Carlos de Oliveira Souza (Comput. Electr. Eng., 2024)

On the Relationship Between the Kurdyka-Łojasiewicz Property and Error Bounds on Hadamard Manifolds. - João Xavier da Cruz Neto; Ítalo Dowell Lira Melo; Paulo Alexandre Araújo Sousa; João Carlos de Oliveira Souza (J. Optim. Theory Appl., 2024)

The Difference of Convex Algorithm on Hadamard Manifolds. - Ronny Bergmann; Orizon P. Ferreira; Elianderson M. Santos; João Carlos de Oliveira Souza (J. Optim. Theory Appl., 2024)

On inexact versions of a quasi-equilibrium problem: a Cournot duopoly perspective. - E. L. Dias Júnior; Pedro Jorge Sousa dos Santos; Antoine Soubeyran; João Carlos de Oliveira Souza (J. Glob. Optim., 2024)

A boosted DC algorithm for non-differentiable DC components with non-monotone line search. - Orizon P. Ferreira; Elianderson M. Santos; João Carlos de Oliveira Souza (Comput. Optim. Appl., 2024)

A non-monotone proximal point method for image reconstruction using non-convex total variation models. - Ricardo A. L. Rabêlo; Pedro H. A. Ribeiro; Wilkreffy M. S. Santos; Ronnyel C. C. Silva; João Carlos de Oliveira Souza (Comput. Electr. Eng., 2025)

A Progressive Decoupling Algorithm for Minimizing the Difference of Convex and Weakly Convex Functions. - Welington de Oliveira 001; João Carlos de Oliveira Souza (J. Optim. Theory Appl., 2025)