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Seminar on Transformation Groups
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Armand Borel
Language:
English
Published/Copyright:
1961
About this book
Armond Borel’s influential seminar on transformation groups from the acclaimed Annals of Mathematics Studies series
Princeton University Press is proud to have published the Annals of Mathematics Studies since 1940. One of the oldest and most respected series in science publishing, it has included many of the most important and influential mathematical works of the twentieth century. The series continues this tradition as Princeton University Press publishes the major works of the twenty-first century.
To mark the continued success of the series, all books are available in paperback and as ebooks.
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Publishing information
Pages and Images/Illustrations in book
eBook published on:
March 2, 2016
eBook ISBN:
9781400882670
Pages and Images/Illustrations in book
Main content:
245
eBook ISBN:
9781400882670
Keywords for this book
Cohomology; Theorem; Spectral sequence; Sheaf (mathematics); Subgroup; Presheaf (category theory); H-space; Circle group; Conjugacy class; Inner automorphism; Special case; Support (mathematics); Fiber bundle; Manifold; Weyl group; Torsion subgroup; Cyclic group; Topological space; Universal coefficient theorem; Open set; Subset; Sylow theorems; Quotient space (topology); Homomorphism; Identity component; Codimension; Cohomology ring; Riemannian manifold; Topological group; Dimension function; Homology sphere; Universal bundle; Metric space; Analytic function; Invariant subspace; Cup product; Mathematical induction; Unique factorization domain; Euclidean space; Equivariant map; P-group; Embedding; Bijection; Dimension (vector space); Metatheorem; Partially ordered set; Abelian group; Module (mathematics); Ideal (ring theory); Coefficient; Algebraic topology; Maximal torus; Transpose; Differentiable function; Lie algebra; Connected space; Group action; Hausdorff space; Commutative diagram; Orientability; Corollary; Simply connected space; Monotonic function; Paracompact space; N-sphere; Dimension; Homeomorphism; Homology (mathematics); Diffeomorphism; Direct product
Audience(s) for this book
College/higher education;Professional and scholarly;
