Geometric T-duality: Buscher rules in general topology
Konrad Waldorf

TL;DR
This paper introduces a new framework that unifies classical Buscher rules for T-duality with topological T-duality, addressing both metric/B-field transformations and topological aspects.
Contribution
It develops a comprehensive framework that combines metric, B-field, and topological features of T-duality, extending beyond previous separate approaches.
Findings
Unified description of T-duality incorporating topology and geometry
Extension of Buscher rules to non-trivial topological settings
Framework applicable to complex topological backgrounds
Abstract
The classical Buscher rules describe T-duality for metrics and B-fields in a topologically trivial setting. On the other hand, topological T-duality addresses aspects of non-trivial topology while neglecting metrics and B-fields. In this article we develop a new unifying framework for both aspects.
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Taxonomy
TopicsHomotopy and Cohomology in Algebraic Topology · Advanced Topics in Algebra · Ophthalmology and Eye Disorders
