Titlebook: Nilpotent Orbits, Primitive Ideals, and Characteristic Classes; A Geometric Perspect W. Borho,J-L. Brylinski,R. MacPherson Book 1989 Birkhä

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Book 1989 the diagonal. In this case, the nilpotent orbits are classified by partitions of n, given by the sizes of the Jordan blocks.) The closures of the nilpotent orbits are singular in general, and understanding their singularities is an important problem. - The classification of irreducible Weyl group representations is quite old.

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Characteristic Classes and Primitive Ideals,e of weight λ). Then the center of .(.) is a polynomial ring in dim (T) variables (Harish—Chandra, Chevalley); this center acts by a character on L(λ) which is denoted .; we note that by Harish—Chandra’s theorem, .=. if and only if . = w.λ, for some Weyl group element w ∈ W, where the “shifted Weyl

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0743-1643 of the nilpotent orbits are singular in general, and understanding their singularities is an important problem. - The classification of irreducible Weyl group representations is quite old.978-1-4612-8910-4978-1-4612-4558-2Series ISSN 0743-1643 Series E-ISSN 2296-505X

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W. Borho,J-L. Brylinski,R. MacPhersonhors, the members of the Local Committee, Scientific Committee, Organizing Committee, and the sponsors (Texas A&M University ofQatar, AIR Institute and the IoT Digital Innovation Hub) for their hard work and dedication..978-3-030-78900-8978-3-030-78901-5Series ISSN 2367-3370 Series E-ISSN 2367-3389

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W. Borho,J-L. Brylinski,R. MacPhersonmillion population. India too is experiencing the upsurge of population especially in urban areas. To accommodate and resolve the problems associated with rapid urbanization, the Government of India has planned to build hundred new Smart cities.Building Smart cities in India is challenging yet imper