activity
20162026
most citedTowards Robust and Stable Deep Learning Algorithms for Forward Backward Stochastic Differential Equations

12 citations · 52 across the 24 of their papers we have counts for

collaborators

25 papers

math.OC2026

Simulation-Based Neural Policies for Portfolio Choice: Architecture, Training, and Interpretability

Jules Viard, Alexander Michaelides, Panos Parpas

Many economic decision problems, lifecycle consumption-saving and dynamic portfolio choice, are finite-horizon stochastic control problems with continuous states and actions. When…

math.OC2025

Adaptive Multilevel Newton: A Quadratically Convergent Optimization Method

Nick Tsipinakis, Panos Parpas, Matthias Voigt

Newton's method may exhibit slower convergence than vanilla Gradient Descent in its initial phase on strongly convex problems. Classical Newton-type multilevel methods mitigate thi…

math.OC2025

Convergence rates of Newton's method for strongly self-concordant minimization

Nick Tsipinakis, Panos Parpas

Newton's method has been thoroughly studied for the class of self-concordant functions. However, a local analysis specific to strongly self-concordant functions (a subclass of the…

cs.LG2024★ 3 cited

Kernel Sum of Squares for Data Adapted Kernel Learning of Dynamical Systems from Data: A global optimization approach

Daniel Lengyel, Panos Parpas, Boumediene Hamzi +1

This paper examines the application of the Kernel Sum of Squares (KSOS) method for enhancing kernel learning from data, particularly in the context of dynamical systems. Traditiona…

math.OC2024

Multilevel Regularized Newton Methods with Fast Convergence Rates

Nick Tsipinakis, Panos Parpas

We introduce new multilevel methods for solving large-scale unconstrained optimization problems. Specifically, the philosophy of multilevel methods is applied to Newton-type method…

math.NA2023★ 1 cited

Curvature Aligned Simplex Gradient: Principled Sample Set Construction For Numerical Differentiation

Daniel Lengyel, Panos Parpas, Nikolas Kantas +1

The simplex gradient, a popular numerical differentiation method due to its flexibility, lacks a principled method by which to construct the sample set, specifically the location o…