On a bifurcation value related to quasi-linear Schrodinger equations

TL;DR

This paper investigates a bifurcation phenomenon in minimization problems related to quasi-linear Schrödinger equations, using numerical methods to analyze the behavior and identify critical bifurcation values.

Contribution

The study introduces a numerical approach to identify bifurcation values in minimization problems for quasi-linear Schrödinger equations, providing new insights into their solution structure.

Findings

Identification of a bifurcation value through numerical analysis

Characterization of solution behavior near the bifurcation point

Insights into the structure of minimizers for the quasi-linear Schrödinger equation

Abstract

By virtue of numerical arguments we study a bifurcation phenomenon occurring for a class of minimization problems associated with the quasi-linear Schrodinger equation.