TL;DR
This thesis develops methods to formulate and compute quantum isometry groups, advancing the understanding of symmetries in noncommutative geometry.
Contribution
It introduces new techniques for defining and calculating quantum isometry groups, contributing to the mathematical foundation of quantum symmetries.
Findings
Formulated a framework for quantum isometry groups
Computed specific examples of quantum isometry groups
Enhanced understanding of symmetries in noncommutative spaces
Abstract
This thesis contains the formulation and computation of quantum isometry groups.
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Taxonomy
TopicsHistory and advancements in chemistry