Phuong Le

activity

20202026

most citedA survey on combinatorial optimization

2 citations · 3 across the 9 of their papers we have counts for

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Showing 2024Show all

5 papers · 1 filter

math.AP2024★ 1 cited

Symmetry of bounded solutions to quasilinear elliptic equations in a half-space

Phuong Le

Let $u$ be a bounded positive solution to the problem $- Δ_{p} u = f (u)$ in $R_{+}^{N}$ with zero Dirichlet boundary condition, where $p > 1$ and $f$ is a locally Lipschitz continu…

math.AP2024

Quasilinear elliptic problems with singular nonlinearities in half-spaces

Phuong Le

We study the monotonicity and one-dimensional symmetry of positive solutions to the problem $- Δ_{p} u = f (u)$ in $R_{+}^{N}$ under zero Dirichlet boundary condition, where $p > 1$ …

math.AP2024

Singular semilinear elliptic equations in half-spaces

Phuong Le

We prove the monotonicity of positive solutions to the problem $- Δ u = f (u)$ in $R_{+}^{N} := {(x^{'}, x_{N}) \in R^{N} ∣ x_{N} > 0}$ under zero Dirichlet boundary condition w…

math.AP2024

On $p$ -Laplace equations with a critical Hardy-Sobolev exponent and a Hardy potential

Phuong Le

For $N \geq 2$ and $1 < p < N$ , we classify all positive $D^{1, p} (R^{N})$ -solutions to $p$ -Laplace equations with a critical Hardy-Sobolev exponent and a Hardy potential.

math.OC2024★ 2 cited

A survey on combinatorial optimization

Phuong Le

This survey revisits classical combinatorial optimization algorithms and extends them to two-stage stochastic models, particularly focusing on client-element problems. We reformula…

Symmetry of bounded solutions to quasilinear elliptic equations in a half-space

Quasilinear elliptic problems with singular nonlinearities in half-spaces

Singular semilinear elliptic equations in half-spaces

On p-Laplace equations with a critical Hardy-Sobolev exponent and a Hardy potential

A survey on combinatorial optimization

On $p$ -Laplace equations with a critical Hardy-Sobolev exponent and a Hardy potential