Examples of scalar extension Hopf algebroids over a universal enveloping algebra
Martina Stoji\'c, Zoran \v{S}koda
TL;DR
This paper explores specific examples of scalar extension Hopf algebroids over universal enveloping algebras, linking their structure to Lie and algebraic group theory.
Contribution
It provides concrete examples of scalar extension Hopf algebroids and explains their origins in Lie and algebraic group theory.
Findings
Examples of scalar extension Hopf algebroids over universal enveloping algebras
Connection between Hopf algebroids and Lie algebraic structures
Insights into the algebraic origins of these structures
Abstract
We present several related examples of Hopf algebroids over a universal enveloping algebra which are of the scalar extension Hopf algebroid type and explain their origin in Lie and algebraic group theory.
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Taxonomy
TopicsAdvanced Topics in Algebra · Algebraic structures and combinatorial models · Homotopy and Cohomology in Algebraic Topology