The $*$-Markov equation for Laurent polynomials
Abstract
We consider the $*$-Markov equation for the symmetric Laurent polynomials in three variables with integer coefficients, which is an equivariant analog of the classical Markov equation for integers. We study how the properties of the Markov equation and its solutions are reflected in the properties of the $*$-Markov equation and its solutions.
- Publication:
-
arXiv e-prints
- Pub Date:
- June 2020
- DOI:
- arXiv:
- arXiv:2006.11753
- Bibcode:
- 2020arXiv200611753C
- Keywords:
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- Mathematics - Algebraic Geometry;
- Mathematical Physics;
- Mathematics - Number Theory;
- Mathematics - Representation Theory;
- 11D25;
- 14F08;
- 34M40
- E-Print:
- 68 pages, 11 figures