Classification of Imprimitive Irreducible Finite Sugroups of O(7)
David B. Wales

TL;DR
This paper classifies imprimitive irreducible finite subgroups of the orthogonal group O(7) and details the number of conjugacy classes for each group, advancing understanding of their structure.
Contribution
It provides a complete classification of such subgroups and counts their conjugacy classes, a novel contribution to the study of finite subgroups of O(7).
Findings
Classification of all imprimitive irreducible finite subgroups of O(7).
Enumeration of conjugacy classes for each subgroup.
Enhanced understanding of subgroup structures within O(7).
Abstract
This work gives a classification of imprimitive irreducible finite subgroups of the orthogonal group O(7) plus the number of conjugate classes for each group.
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Taxonomy
TopicsFinite Group Theory Research · Coding theory and cryptography · graph theory and CDMA systems
