Toward Berenstein-Zelevinsky data in affine type $A$, part III: Proof of the connectedness
Satoshi Naito, Daisuke Sagaki, and Yoshihisa Saito

TL;DR
This paper proves the connectedness of a specific crystal structure in affine type A, advancing the understanding of Berenstein-Zelevinsky data in this mathematical context.
Contribution
It provides a proof of the connectedness property for the crystal introduced in earlier works, contributing to the theory of affine type A crystals.
Findings
Proved the connectedness of the crystal in affine type A.
Confirmed the structure's coherence and connectivity.
Extended the mathematical framework of Berenstein-Zelevinsky data.
Abstract
We prove the connectedness of the crystal, which we introduced in our previous works.
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Taxonomy
TopicsSpectral Theory in Mathematical Physics · Quantum chaos and dynamical systems · Numerical methods in inverse problems
