On a Rogers-Ramanujan type identity from crystal base theory
Jehanne Dousse, Jeremy Lovejoy

TL;DR
This paper refines and generalizes a Rogers-Ramanujan type partition identity derived from crystal base theory, employing a novel weighted words method for the proof.
Contribution
It introduces a new generalization of a Rogers-Ramanujan type identity using crystal base theory and a recent weighted words technique.
Findings
Refined a Rogers-Ramanujan type identity
Generalized the identity within crystal base framework
Applied a new weighted words proof method
Abstract
We refine and generalise a Rogers-Ramanujan type partition identity arising from crystal base theory. Our proof uses the variant of the method of weighted words recently introduced by the first author.
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Taxonomy
TopicsAdvanced Mathematical Identities · Advanced Combinatorial Mathematics · Advanced Algebra and Geometry
