Groebner basis and the Anick resolution for U_K(sl_3^+)
Ivan Yudin

TL;DR
This paper computes the initial steps of a minimal projective resolution for the trivial module over the universal enveloping algebra of the positive part of sl_3, providing insights into its algebraic structure.
Contribution
It introduces a method to explicitly compute the first three steps of a minimal projective resolution for U_K(sl_3^+).
Findings
Computed the first three steps of the resolution.
Provided explicit descriptions of the resolution components.
Enhanced understanding of the algebraic structure of U_K(sl_3^+).
Abstract
We compute three first steps of a minimal projective resolution for the trivial module over U_K(sl_3^+).
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Taxonomy
TopicsCommutative Algebra and Its Applications · Algebraic Geometry and Number Theory · Algebraic structures and combinatorial models
