# Wave Equations with three-inverse square potential on $R_+^3$

## TL;DR

This paper provides explicit solutions to the wave equation linked to a Schrödinger operator with three-inverse square potential on the positive octant of three-dimensional space, enhancing understanding of such singular potentials.

## Contribution

It introduces explicit solutions for the wave equation with a three-inverse square potential, a novel contribution to the analysis of singular Schrödinger operators.

## Key findings

- Explicit solutions derived for the wave equation with three-inverse square potential.
- Enhanced understanding of wave propagation in singular potential settings.
- Potential applications in quantum mechanics and mathematical physics.

## Abstract

In this note we give explicit solutions to the wave equation associated to the Schr\"odinger operator with three-inverse square potential on $R_+^3$