10 edition of **Linear representations of finite groups** found in the catalog.

- 171 Want to read
- 35 Currently reading

Published
**1977**
by Springer-Verlag in New York
.

Written in English

- Representations of groups,
- Finite groups

**Edition Notes**

Statement | Jean-Pierre Serre ; translated from the French by Leonard L. Scott. |

Series | Graduate texts in mathematics ;, 42 |

Classifications | |
---|---|

LC Classifications | QA171 .S5313 |

The Physical Object | |

Pagination | x, 170 p. ; |

Number of Pages | 170 |

ID Numbers | |

Open Library | OL4883259M |

ISBN 10 | 0387901906 |

LC Control Number | 76012585 |

Resources Online textbooks: , Representation Theory Book We need the first 5 sections (pages ). , Representations of finite groups ta, Notes on representations of algebras and finite groups n, Notes on the representation theory of finite groups f et al. Introduction to representation theory also discusses category theory, Dynkin diagrams, and. Buy Linear Representations of Finite Groups: v. 42 (Graduate Texts in Mathematics) Corr. 5th by Serre, Jean-Pierre, Scott, Leonhard L. (ISBN: ) from Amazon's Book Store. Everyday low prices and free delivery on eligible orders/5(5).

Representations of Finite Groups provides an account of the fundamentals of ordinary and modular representations. This book discusses the fundamental theory of complex representations of finite groups. Organized into five chapters, this book begins with an overview . Compare book prices from over , booksellers. Find Linear Representations of Finite Groups (Graduate Te () by Serre, Jean-Pierre/5(26).

Representations of Finite Groups (PDF 75p) Linear groups, Affine Groups, Projective Groups, Finite linear groups, Abelian Groups, Sylow Theorems and Applications, Solvable and nilpotent groups, p-groups, a second look, Presentations of Groups, Building new groups from old. The goal of this book is to present several central topics in. Finite groups 2 1. Introduction A representation (π,V) of Gon a ﬁnitedimensional complex vector space V is a homomorphism πfrom the group Gto the group GL(V) of invertible complex linear maps from to itself. This is a very simple deﬁnition, and it gives no idea at all of .

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Linear Representations of Finite Groups book. Read 3 reviews from the world's largest community for readers. This book consists of three Linear representations of finite groups book, rather di /5.

Linear representations of finite groups. [Jean-Pierre Serre] Home. WorldCat Home About WorldCat Help. Search. Search for Library Items Search for Lists Search for Contacts Search for a Library. Create This book consists of three parts, rather different in level and purpose.

The first part was originally written for quantum chemists. This book consists of three parts, rather different in level and purpose: The first part was originally written for quantum chemists. It describes the correspondence, due to Frobenius, between linear representations and charac ters.

This is a fundamental result, of constant use in mathematics as well as in quantum chemistry or physics. This book gives an exposition of the fundamentals of the theory of linear representations of finite and compact groups, as well as elements of the the ory of linear representations of Lie groups.

As an application we derive the Laplace spherical functions. The book is based on lectures that I delivered in the framework of the experimental program at the Mathematics-Mechanics Faculty of Moscow. Solutions to "Linear Representations of Finite Groups" by Jean-Pierre Serre [expository notes] | Steven V.

Sam | download | B–OK. Download books for free. Find books. Linear Representations of Finite Groups Randall R. Holmes Auburn University.

1 0 Introduction Let Gbe a ﬁnite group, let K be a ﬁeld, and let V be a ﬁnite-dimensional vector space over K. Denote by GL(V) the group of invertible linear transformations from V to itself. This book consists of three parts, rather different in level and purpose: The first part was originally written for quantum chemists.

It describes the correspondence, due to Frobenius, between linear representations and charac ters. This is a fundamental result, of constant use in mathematics as well as in quantum chemistry or physics.

I have tried to give proofs as elementary as possible. A big part of the reason for this alienation is the supply of textbooks on the representation theory of finite groups. Classically there are only two "real" textbooks: Serre's 'Linear Representations of Finite Groups' and the glib beginning of Fulton and Harris's 'Representation Theory: A First Course'.Cited by: For a more complete acquaintance with the theory of representations of finite groups we recommend the book of C.

Curtis and I. Reiner [2], and for the theory of representations of Lie groups, that of M. Naimark [6]. Introduction The theory of linear representations of groups is one of the most widely ap plied branches of algebra. Representation Theory of Finite Groups has the virtue of being cheap and available and somewhat more readable than the Serre book.

The Brouwer book of tables is a Rice university press book from the library without a ISBN and isn't listed at by: Let be a finite set and let be a group acting on. Denote by () the group of all permutations on with the composition as group multiplication.

A group acting on a finite set is sometimes considered sufficient for the definition of the permutation representation. However, since we want to construct examples for linear representations - where groups act on vector spaces instead of on arbitrary. The most important examples of finite groups are the group of permutations of a set of n objects, known as the symmetric group, and the group of non-singular n-by-n matrices over a finite field, which is called the general linear group.

This book examines the representation theory of the general linear groups, and reveals that there is a close Cited by: A review of some classes of finite groups Sylow's theorem Linear representations of supersolvable groups 9 Artin 's theorem The ring R(G) Statement of Artin's theorem First proof Second proof of (i) ~ (ii) 10 A theorem of Brauer p-regular elements; p-elementary subgroups.

COVID Resources. Reliable information about the coronavirus (COVID) is available from the World Health Organization (current situation, international travel).Numerous and frequently-updated resource results are available from this ’s WebJunction has pulled together information and resources to assist library staff as they consider how to handle coronavirus.

This book consists of three parts, rather different in level and purpose: The first part was originally written for quantum chemists. It describes the correspondence, due to Frobenius, between linear representations and charac ters.

This is a fundamental result, of constant use in mathematics asBrand: Springer-Verlag New York. Linear representations of finite groups Jean-Pierre This book consists of three parts, rather different in level and purpose.

The first part was originally written for quantum chemists. It describes the correspondence, due to Frobenius, between linear representations and characters. This is a fundamental result of constant use in. thereby giving representations of the group on the homology groups of the space.

If there is torsion in the homology these representations require something other than ordinary character theory to be understood. This book is written for students who are studying nite group representation theory beyond the level of a rst course in abstract Size: 1MB.

Finite groups — Group representations are a very important tool in the study of finite groups. They also arise in the applications of finite group theory to crystallography and to geometry. If the field of scalars of the vector space has characteristic p, and if p divides the order of the group, then this is called modular representation.

1 0 Introduction Let Gbe a ﬁnite group, let Kbe a ﬁeld, and let V be a ﬁnite-dimensional vector space over K. Denote by GL(V) the group of invertible linear transformations.

PDF | A 80 page summary of the first chapter of the book 'Linear Representations of Finite Groups' by J.P. Serre I wrote as part of an undergraduate | Find, read and cite all the research you Author: Owen Tanner. This book consists of three parts, rather different in level and purpose.

The first part was originally written for quantum chemists. It describes the correspondence, due to Frobenius, between linear representations and characters. The second part is a course given in to second-year students of l'Ecole Normale/10(28).Publisher Summary.

This chapter discusses irreducible linear representations of the proper and complete Lorentz groups. It describes all the completely irreducible representations of the complete Lorentz group further-reading 0 to within equivalence. The definitions of equivalence and complete irreducibility of representations of the group further-reading 0 are analogous to the corresponding.- Buy Linear Representations of Finite Groups (Graduate Texts in Mathematics) book online at best prices in India on Read Linear Representations of Finite Groups (Graduate Texts in Mathematics) book reviews & author details and more at Free delivery on qualified orders.4/5(3).