Number of items: 11.

Bolte, JérômeIdRef, Miclo, LaurentIdRef and Villeneuve, StéphaneIdRef (2024) Swarm gradient dynamics for global optimization: the mean-field limit case. Mathematical Programming, Vol. 205. pp. 661-701.

Koessler, FrédéricIdRef, Laclau, MarieIdRef, Renault, JérômeIdRef and Tomala, TristanIdRef (2024) Splitting games over finite sets. Mathematical Programming, vol.203. pp. 477-498.

Dragomir, Radu-AlexandruIdRef, Taylor, Adrien B., Aspremont, Alexandre d'IdRef and Bolte, JérômeIdRef (2022) Optimal complexity and certification of Bregman first-order methods. Mathematical Programming, Vol. 194. pp. 41-83.

Bolte, JérômeIdRef, Chen, Zheng and Pauwels, EdouardIdRef (2020) The multiproximal linearization method for convex composite problems. Mathematical Programming, vol. 182. pp. 1-36.

Bolte, JérômeIdRef and Pauwels, EdouardIdRef (2019) Conservative set valued fields, automatic differentiation, stochastic gradient methods and deep learning. Mathematical Programming. pp. 1-33. (In Press)

Bolte, JérômeIdRef, Nguyen, Trong PhongIdRef, Peypouquet, JuanIdRef and Suter, Bruce W. (2017) From error bounds to the complexity of first-order descent methods for convex functions. Mathematical Programming, 165 (2). pp. 471-507.

Bolte, JérômeIdRef, Sabach, Shoham and Teboulle, MarcIdRef (2014) Proximal alternating linearized method for nonconvex and nonsmooth problems. Mathematical Programming, 146. pp. 459-494.

Attouch, HédyIdRef, Bolte, JérômeIdRef and Svaiter, Benar Fux (2013) Convergence of descent methods for semi-algebraic and tame problems: proximal algorithms, forward-backward splitting, and regularized Gauss-Seidel method. Mathematical Programming, 137 (1-2). pp. 91-129.

Alvarez, FelipeIdRef, Bolte, JérômeIdRef, Bonnans, FrédéricIdRef and Silva-Àlvarez, Francisco José (2012) Asymptotic expansions for interior penalty solutions of control constrained linear-quadratic problems. Mathematical Programming, 135 (n°1-2). pp. 473-507.

Bolte, JérômeIdRef, Daniilidis, ArisIdRef and Lewis, AdrianIdRef (2009) Tame Functions are Semismooth. Mathematical Programming, 117 (1-2). pp. 5-19.

Attouch, HédyIdRef and Bolte, JérômeIdRef (2009) On the Convergence of the Proximal Algorithm for Nonsmooth Functions Involving Analytic Features. Mathematical Programming, 116 (1-2). pp. 5-16.

This list was generated on Sat Jun 7 20:32:22 2025 CEST.