Research Paper#Geometric Representation Theory, Enumerative Geometry, Stable Envelopes, Critical Cohomology🔬 ResearchAnalyzed: Jan 3, 2026 16:55
Stable Envelopes in Critical Cohomology
Published:Dec 30, 2025 01:07
•1 min read
•ArXiv
Analysis
This paper introduces and establishes properties of critical stable envelopes, a crucial tool for studying geometric representation theory and enumerative geometry within the context of symmetric GIT quotients with potentials. The construction and properties laid out here are foundational for subsequent applications, particularly in understanding Nakajima quiver varieties.
Key Takeaways
- •Introduces critical stable envelopes.
- •Establishes general properties of these envelopes.
- •Lays the groundwork for applications in geometric representation theory and enumerative geometry.
- •Specifically connects to Nakajima quiver varieties for tripled quivers with canonical cubic potentials.
Reference
“The paper constructs critical stable envelopes and establishes their general properties, including compatibility with dimensional reductions, specializations, Hall products, and other geometric constructions.”