Matrix Superpotential Linear in Variable Parameter
Yuri Karadzhov

TL;DR
This paper classifies all irreducible matrix superpotentials with linear variable dependence for shape invariant Schrödinger systems, providing explicit forms across arbitrary dimensions.
Contribution
It offers a comprehensive explicit classification of matrix superpotentials linear in the variable parameter, expanding understanding of shape invariant quantum systems.
Findings
Explicit forms of all inequivalent irreducible matrix superpotentials
Classification across arbitrary matrix dimensions
Enhanced understanding of shape invariant Schrödinger systems
Abstract
The paper presents the classification of matrix valued superpotentials corresponding to shape invariant systems of Schr\"odinger equations. All inequivalent irreducible matrix superpotentials realized by matrices of arbitrary dimension with linear dependence on variable parameter are presented explicitly.
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