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dc.contributor.authorFulton, William
dc.contributor.authorHarris, Joe
dc.date.accessioned2020-04-28T12:26:29Z
dc.date.available2020-04-28T12:26:29Z
dc.date.issued1991
dc.identifier.isbn978-1-4612-0979-9
dc.identifier.urihttp://ir.mksu.ac.ke/handle/123456780/5998
dc.description.abstractThe primary goal of these lectures is to introduce a beginner to the finitedimensional representations of Lie groups and Lie algebras. Since this goal is shared by quite a few other books, we should explain in this Preface how our approach differs, although the potential reader can probably see this better by a quick browse through the book. Representation theory is simple to define: it is the study of the ways in which a given group may act on vector spaces. It is almost certainly unique, however, among such clearly delineated subjects, in the breadth of its interest to mathematicians. This is not surprising: group actions are ubiquitous in 20th century mathematics, and where the object on which a group acts is not a vector space, we have learned to replace it by one that is {e.g., a cohomology group, tangent space, etc.}. As a consequence, many mathematicians other than specialists in the field {or even those who think they might want to be} come in contact with the subject in various ways. It is for such people that this text is designed. To put it another way, we intend this as a book for beginners to learn from and not as a reference.en_US
dc.language.isoen_USen_US
dc.publisherSpringeren_US
dc.relation.ispartofseriesGraduate Texts in Mathematics;
dc.subjectRepresentations of groupsen_US
dc.subjectRepresentations of Algebrasen_US
dc.subjectLie Groups.en_US
dc.subjectLie algebrasen_US
dc.titleRepresentation Theoryen_US
dc.title.alternativeA First Courseen_US
dc.typeBooken_US


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