Functional Equations and the Generalised Elliptic Genus
H.W. Braden, K.E. Feldman
TL;DR
This paper introduces a new derivation and characterization of the generalized elliptic genus of Krichever-Höhn using a functional equation approach, providing deeper theoretical understanding.
Contribution
It presents a novel derivation and characterization method for the generalized elliptic genus based on functional equations, advancing the theoretical framework.
Findings
New derivation of the generalized elliptic genus
Characterization of the genus via functional equations
Enhanced understanding of elliptic genus structure
Abstract
We give a new derivation and characterisation of the generalised elliptic genus of Krichever-H\"ohn by means of a functional equation.
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