Asymptotics of a Modified Holomorphic Analytic Torsion
Andres Larrain Hubach

TL;DR
This paper derives the leading asymptotic behavior of a modified holomorphic analytic torsion associated with a Dirac operator influenced by a real three-form, advancing understanding in geometric analysis.
Contribution
It provides a new asymptotic formula for the holomorphic analytic torsion of a modified Dirac operator involving a real three-form.
Findings
Established the leading term of the asymptotic expansion.
Connected the torsion's behavior to geometric structures.
Extended previous torsion asymptotics to a modified operator.
Abstract
We prove a formula for the leading term of the asymptotic expansion of the holomorphic analytic torsion of the Dirac operator modified by the Clifford action of a real three-form.
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Taxonomy
TopicsAlgebraic and Geometric Analysis · Holomorphic and Operator Theory · Spectral Theory in Mathematical Physics
