Model structures and quantum cohomology of higher orbifolds
Jiajun Dai

TL;DR
This paper develops model structures for higher orbifolds and explores their application to quantum cohomology, advancing the understanding of the geometric and algebraic properties of these complex spaces.
Contribution
It introduces local and global model structures on higher orbifolds and applies them to study quantum cohomology in higher and derived orbifolds.
Findings
Established model structures on higher orbifolds
Applied model structures to quantum cohomology
Provided new insights into the geometry of higher orbifolds
Abstract
The author explains local and global model structures on higher orbifolds which are truncated \'{e}tale differentiable higher stacks, and discuss the application of the model structures to quantum cohomology of higher and derived orbifolds.
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Taxonomy
TopicsHomotopy and Cohomology in Algebraic Topology · Algebraic Geometry and Number Theory · Algebraic structures and combinatorial models
