A generalization of Fulton's conjecture for arbitrary groups

TL;DR

This paper extends Fulton's conjecture, linking intersection theory on flag varieties to invariant theory, providing a broader understanding applicable to all groups.

Contribution

It generalizes Fulton's conjecture, establishing a new connection between intersection theory and invariant theory for arbitrary groups.

Findings

Proves a generalized version of Fulton's conjecture

Establishes a link between intersection theory and invariant theory

Applicable to all groups and flag varieties

Abstract

We prove a generalization of Fulton's conjecture which relates intersection theory on an arbitrary flag variety to invariant theory.