Frobenius determinants and Bessel Functions
Ahmed Sebbar, Oumar Wone
TL;DR
This paper explores the mathematical structures of Frobenius determinants, linking them to geometry, PDEs, twistor theory, and extending Bessel functions, revealing new connections in advanced mathematics.
Contribution
It introduces novel insights into Frobenius determinants and their relation to geometry, PDEs, twistor theory, and Bessel function extensions.
Findings
New connections between Frobenius determinants and geometry
Extensions of Bessel functions related to group determinants
Insights into PDEs arising from Frobenius determinants
Abstract
We study the geometry and partial differential equations arising from the consideration of Frobenius determinants, also called-group-determinants. This leads us to address some aspects of twistor theory as well as some extensions of Bessel functions.
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