Kumar's criterion modulo p
Daniel Juteau, Geordie Williamson

TL;DR
This paper introduces a combinatorial criterion using equivariant multiplicities to determine p-smoothness of attractive fixed points on T-varieties, applicable to Schubert varieties across all primes p.
Contribution
It provides a novel criterion based on equivariant multiplicities to identify p-smooth points on Schubert varieties, extending the understanding of their geometric properties.
Findings
Equivariant multiplicities can determine p-smoothness of fixed points.
The criterion applies uniformly for all primes p.
It offers a combinatorial approach to study Schubert varieties.
Abstract
We prove that equivariant multiplicities may be used to determine whether attractive fixed points on T-varieties are p-smooth. This gives a combinatorial criterion for the determination of the p-smooth locus of Schubert varieties for all primes p.
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