Pseudo-Hermitian random matrix theory
Shashi.C.L. Srivastava, S.R. Jain

TL;DR
This paper reviews pseudo-Hermitian random matrix theory, its foundations, and applications in statistical mechanics, highlighting potential future research directions in this emerging field.
Contribution
It provides a concise overview of pseudo-Hermitian random matrix theory and discusses its recent applications and future research opportunities in physics.
Findings
New applications in statistical mechanics
Identification of key directions for future research
Clarification of the theoretical foundations
Abstract
Complex extension of quantum mechanics and the discovery of pseudo-unitarily invariant random matrix theory has set the stage for a number of applications of these concepts in physics. We briefly review the basic ideas and present applications to problems in statistical mechanics where new results have become possible. We have found it important to mention the precise directions where advances could be made if further results become available.
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