Trí Minh Lê

collaborators

4 papers

math.AP2026

Improved Regularity for Nonlocal Hamilton--Jacobi Equations with Superlinear Hamiltonians

Adina Ciomaga, Tri Minh Lê, Olivier Ley +1

We investigate the regularity of viscosity solutions to a class of nonlocal Hamilton-Jacobi equations driven by x-dependent integro-differential operators and coercive superlinear…

math.FA2026

A convexity criterion via the De Giorgi slope

Tahar Z. Boulmezaoud, Aris Daniilidis, Trí Minh Lê

Let $X$ be a Banach space and $f \in C^{1} (X)$ be bounded from below. We show that if for some $m \geq 1$ , the function $x \mapsto ∥\nabla f (x) ∥^{m}$ is convex, then $f$ is con…

math.AP2024

Comparison principle for general nonlocal Hamilton-Jacobi equations with superlinear gradient

Adina Ciomaga, Tri Minh Le, Olivier Ley +1

We obtain the comparison principle for discontinuous viscosity sub- and supersolutions of nonlocal Hamilton-Jacobi equations, with superlinear and coercive gradient terms. The nonl…

math.OC2024

Solving Nonlinear Absolute Value Equations

Aris Daniilidis, Mounir Haddou, Tri Minh Le +2

In this work, we show that several problems naturally represented as Nonlinear Absolute Value Equations (NAVE) can be reformulated as Nonlinear Complementarity Problems (NCP) and e…