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Group theory --- Physics --- Representations of groups. --- Symmetry groups. --- Représentations de groupes --- Groupes symétriques --- Representations of groups --- Représentations de groupes --- Groupes symétriques --- Symmetry groups --- Groups, Symmetry --- Symmetric groups --- Crystallography, Mathematical --- Quantum theory --- Group representation (Mathematics) --- Groups, Representation theory of
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This book is designed to introduce the reader to the theory of semisimple Lie algebras over an algebraically closed field of characteristic 0, with emphasis on representations. A good knowledge of linear algebra (including eigenvalues, bilinear forms, Euclidean spaces, and tensor products of vector spaces) is presupposed, as well as some acquaintance with the methods of abstract algebra. The first four chapters might well be read by a bright undergraduate; however, the remaining three chapters are more demanding.This text grew out of lectures which the author gave at the N.S.F. Advanced Science Seminar on Algebraic Groups at Bowdoin College in 1968.
Topological groups. Lie groups --- Lie algebras --- Representations of groups --- Representations of algebras --- Algèbres de Lie --- Représentations de groupes --- Représentations d'algèbres --- #TCPW W2.0 --- #TCPW W2.1 --- Algebra --- Group representation (Mathematics) --- Groups, Representation theory of --- Group theory --- Algebras, Lie --- Algebra, Abstract --- Algebras, Linear --- Lie groups --- Lie algebras. --- Representations of groups. --- Representations of Lie algebras. --- Representations of Lie groups. --- Algèbres de Lie --- Représentations de groupes --- Représentations d'algèbres --- Representations of Lie algebras --- Lie, Algèbres de
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Representations of groups --- 512.547 --- Lie groups --- #WWIS:d.d. Prof. L. Bouckaert/ALTO --- Group representation (Mathematics) --- Groups, Representation theory of --- Group theory --- Groups, Lie --- Lie algebras --- Symmetric spaces --- Topological groups --- Linear representations of abstract groups. Group characters --- Lie groups. --- Representations of groups. --- 512.547 Linear representations of abstract groups. Group characters --- Lie, Groupes de --- Représentations de groupes de Lie --- Groupes (algebre) --- Groupes lineaires
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Crystal lattices --- Vibrational spectra --- Representations of groups --- 543.422.4 --- Spectrum, Vibrational --- Vibration spectra --- Molecular spectra --- Molecular spectroscopy --- Group representation (Mathematics) --- Groups, Representation theory of --- Group theory --- Crystals --- Crystallography, Mathematical --- Lattice theory --- Twinning (Crystallography) --- Infra-red spectroscopy --- Lattices --- Crystal lattices. --- Representations of groups. --- Vibrational spectra. --- Correlation tables --- Selection rules --- Site symmetry --- Correlation tables. --- Selection rules. --- Site symmetry. --- 543.422.4 Infra-red spectroscopy --- Infrared spectra. --- Lattice dynamics. --- Raman effect. --- Molecular vibration --- Selection rule --- Symmetry
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This monograph develops the Gröbner basis methods needed to perform efficient state of the art calculations in the cohomology of finite groups. Results obtained include the first counterexample to the conjecture that the ideal of essential classes squares to zero. The context is J. F. Carlson’s minimal resolutions approach to cohomology computations.
512.54 --- Group theory --- 512.54 Groups. Group theory --- Groups. Group theory --- Associative rings --- Homology theory --- Representations of groups --- Rings (Algebra) --- Algebraic rings --- Ring theory --- Algebraic fields --- Group representation (Mathematics) --- Groups, Representation theory of --- Cohomology theory --- Contrahomology theory --- Algebraic topology --- Associative rings. --- RINGS (Algebra) --- Representations of groups. --- Group theory. --- Rings (Algebra). --- Group Theory and Generalizations. --- Associative Rings and Algebras. --- Groups, Theory of --- Substitutions (Mathematics) --- Algebra
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Local Newforms for GSp(4) describes a theory of new- and oldforms for representations of GSp(4) over a non-archimedean local field. This theory considers vectors fixed by the paramodular groups, and singles out certain vectors that encode canonical information, such as L-factors and epsilon-factors, through their Hecke and Atkin-Lehner eigenvalues. While there are analogies to the GL(2) case, this theory is novel and unanticipated by the existing framework of conjectures. An appendix includes extensive tables about the results and the representation theory of GSp(4).
Representations of groups. --- Automorphic forms. --- Hecke operators. --- Représentations de groupes --- Formes automorphes --- Opérateurs de Hecke --- Representations of groups --- Automorphic forms --- Hecke operators --- Mathematical Theory --- Algebra --- Mathematics --- Physical Sciences & Mathematics --- Operators, Hecke --- Group representation (Mathematics) --- Groups, Representation theory of --- Mathematics. --- Algebra. --- Topological groups. --- Lie groups. --- Number theory. --- Number Theory. --- Topological Groups, Lie Groups. --- Number study --- Numbers, Theory of --- Groups, Lie --- Lie algebras --- Symmetric spaces --- Topological groups --- Groups, Topological --- Continuous groups --- Mathematical analysis --- Math --- Science --- Forms, Modular --- Operator theory --- Automorphic functions --- Forms (Mathematics) --- Group theory --- Topological Groups.
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