Patrizia Pucci

collaborators

3 papers

math.AP2026

Uniqueness of radial solutions for $m$ -Laplacian equations in low dimensions

Patrizia Pucci, Jianjun Zhang, Xuexiu Zhong

This paper extends the uniqueness results of Serrin and Tang [\textit{Indiana Univ. Math. J.}, 49 (2000), pp. 897--923] to the low-dimensional case $1 \leq N \leq m$ with $m > 1$ . We c…

math.AP2025

Existence and multiplicity of normalized solutions for $(2, q)$ -Laplacian equations with generic double-behaviour nonlinearities

Rui Ding, Chao Ji, Patrizia Pucci

In this paper, we study {existence and multiplicity} of normalized solutions for the following $(2, q)$ -Laplacian equation \begin{equation*}\label{Eq-Equation1} \left\{\begin{array…

math.AP2025

Normalized solutions to a class of $(2, q)$ -Laplacian equationsin the strongly sublinear regime

Rui Ding, Chao Ji, Patrizia Pucci

In this paper, we consider the existence and multiplicity of normalized solutions for the following $(2, q)$ -Laplacian equation \begin{equation}\label{Equation1} \left\{\begin{alig…

Uniqueness of radial solutions for m-Laplacian equations in low dimensions

Existence and multiplicity of normalized solutions for (2,q)-Laplacian equations with generic double-behaviour nonlinearities

Normalized solutions to a class of (2,q)-Laplacian equationsin the strongly sublinear regime

Uniqueness of radial solutions for $m$ -Laplacian equations in low dimensions

Existence and multiplicity of normalized solutions for $(2, q)$ -Laplacian equations with generic double-behaviour nonlinearities

Normalized solutions to a class of $(2, q)$ -Laplacian equationsin the strongly sublinear regime