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6 papers

math.OC2026

Inertial Primal Dual Dynamics with Hessian-driven Damping for Saddle Point Problems

Zepeng Wang, Juan Peypouquet

The paper introduces two inertial primal‑dual dynamical systems with Hessian‑driven damping to solve smooth saddle‑point problems, proving fast convergence rates for both convex‑co…

math.OC2026

Accelerated Backward Forward Method for Convex Optimization

Zepeng Wang, Juan Peypouquet

We analyze the convergence rate of an accelerated backward forward method for solving convex composite optimization problems. The method was developed by Taylor, Hendrickx and Glin…

math.OC2026

Convergence Rate Analysis for Monotone Accelerated Proximal Gradient Method

Zepeng Wang, Juan Peypouquet

We propose a monotone accelerated proximal gradient method for solving convex composite optimization problems, guaranteeing nonincreasing function values along the iterates -- a pr…

math.OC2025

Adaptive Accelerated Gradient Method for Smooth Convex Optimization

Zepeng Wang, Juan Peypouquet

We propose an adaptive accelerated gradient method for solving smooth convex optimization problems. The method incorporates a scheme to determine the step size adaptively, by means…

math.OC2025

Fast convex optimization via inertial systems with asymptotically vanishing viscosity and Hessian-driven damping

Zepeng Wang, Juan Peypouquet

We study the convergence rate of a family of inertial algorithms, which can be obtained by discretization of an inertial system combining asymptotic vanishing viscous and Hessian-d…

math.OC2025

Accelerated Gradient Methods via Inertial Systems with Hessian-driven Damping

Zepeng Wang, Juan Peypouquet

We analyze the convergence rate of a family of inertial algorithms, which can be obtained by discretization of an inertial system with Hessian-driven damping. We recover a converge…