Non-commutative fields (also called skew fields or division rings) have not been studied as thoroughly as their commutative counterparts and most accounts have hitherto been confined to division algebras, that is skew fields finite-dimensional over their centre. Based on the aut…
Non-commutative fields (also called skew fields or division rings) have not been studied as thoroughly as their commutative counterparts, and most accounts have hitherto been confined to division algebras - that is skew fields finite dimensional over their centre. Based on the a…
This work offers a comprehensive account of skew fields and related mathematics.
Non-commutative fields (also called skew fields or division rings) have not been studied as thoroughly as their commutative counterparts and most accounts have hitherto been confined to division algebras, that is skew fields finite-dimensional over their centre. Based on the aut…
Non-commutative fields (also called skew fields or division rings) have not been studied as thoroughly as their commutative counterparts and most accounts have hitherto been confined to division algebras, that is skew fields finite-dimensional over their centre. Based on the aut…
Skew Linear Groups
by Shirvani, M., Wehrfritz, B. A. F.
fromLondon Mathematical Society lecture note series
Skew Linear Groups
by Shirvani, M., Wehrfritz, B. A. F.
fromLondon Mathematical Society lecture note series
Skew Linear Groups
by Shirvani, M., Wehrfritz, B. A. F.
fromLondon Mathematical Society lecture note series
This book is concerned with subgroups of groups of the form GL(n, D) for some division ring D. In it the authors bring together many of the advances in the theory of skew linear groups. Some aspects of skew linear groups are similar to those for linear groups, however there are …
Skew linear groups
by Shirvani, M., Wehrfritz, B. A. F.
fromLondon Mathematical Society lecture note series
Cover; Title; Copyright; Contents; 1. BASIC CONCEPTS; 1.1 Irreducibility; 1.2 Absolute Irreducibility; 1.3 Unipotence; 1.4 Constructions; 2. FINITE AND LOCALLY FINITE GROUPS; 2.1 Finite Subgroups of Division Rings; 2.2 The Schur Index; 2.3 Locally Finite Skew Linear Groups of Po…