# Электронная библиотека Физтеха

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 Theory Of Groups of Finite Order Burnside W. Математика djvu 4.3 Мб Theory of Groups of Finite Order Burnside W. 388 c Теория групп djvu 4.3 Мб A classic introduction to group theory for nearly a century, this is the book most often cited in texts on group theory for detailed expositions of basic concepts.Показать полностьюA classic introduction to group theory for nearly a century, this is the book most often cited in texts on group theory for detailed expositions of basic concepts. After introducing permutation notation and defining group, the author discusses the simpler properties of group that are independent of their modes of representation; composition-series of groups; isomorphism of a group with itself; Abelian groups; groups whose orders are the powers of primes; and Sylow’s theorem. Permutation groups and groups of linear substitutions receive an extensive treatment; two chapters are devoted to the graphical representation of groups, and the closing chapter to congruence groups. Forty-five pages of notes at the back of the book offer ample treatment of special topics. Theory of Groups of Finite Order Burnside W. 404 c djv 21 Мб After introducing permutation notation and defining group, the author discusses the simpler properties of group that are independent of their modes of representation; composition-series of groups; isomorphism of a group with itself; Abelian groups; groups whose orders are the powers of primes; Sylow’s theorem; more. 18 illustrations. A classic introduction. An Introduction to Determinants, Being a Chapter from The Theory of Equations Burnside W.S., Panton A.W. 84 c Линейная алгебра djvu 607 Кб In the present Introduction to Determinants we have included, in addition to what appears in the authors' Theory of Equations, an Appendix in which the subject is illustrated by examples from Trigonometry and Coordinate Geometry.Показать полностьюIn the present Introduction to Determinants we have included, in addition to what appears in the authors' Theory of Equations, an Appendix in which the subject is illustrated by examples from Trigonometry and Coordinate Geometry. With this exception the present work is identical with the first Chapter of the second Volume of our Theory of Equation.
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