Multiple solutions to logarithmic Schrodinger equations with periodic potential

Abstract

We study a class of logarithmic Schrodinger equations with periodic potential which come from physically relevant situations and obtain the existence of infinitely many geometrically distinct solutions.

3 pages, corrigendum to version 1

References in corpus (1)

• Logarithmic nonlinearity in theories of quantum gravity: Origin of time and observational consequences

Cited by in corpus (4)

• Fractional logarithmic Schrödinger equations
• Stability of solutions for a parabolic problem involving fractional p-Laplacian with logarithmic nonlinearity
• Multi-bump solutions for logarithmic Schrödinger equations
• A logarithmic Schrödinger equation with asymptotic conditions on the potential