Schr\"odinger equation with delta potential in superspace
Hendrik De Bie

TL;DR
This paper extends the Schr"odinger equation with delta potential into superspace, deriving explicit energy expressions and wave functions for specific super-dimensions using Fourier analysis.
Contribution
It introduces a superspace version of the Schr"odinger equation with delta potential, providing explicit solutions and energy formulas for certain super-dimensions.
Findings
Explicit energy expression for super-dimension M ≤ 1
Wave function derived for one commuting and 2n anti-commuting variables
Analysis using Fourier methods in superspace
Abstract
A superspace version of the Schr\"odinger equation with a delta potential is studied using Fourier analysis. An explicit expression for the energy of the single bound state is found as a function of the super-dimension M in case M is smaller than or equal to 1. In the case when there is one commuting and 2n anti-commuting variables also the wave function is given explicitly.
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