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Manifolds And Local Structures

Local structures, like differentiable manifolds, fibre bundles, vector bundles and foliations, can be obtained by gluing together a family;

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On Uniformization of Complex Manifolds: The Role of Connections (MN-22)

structures, affine or projective structures, on Riemann surfaces. In fact, the additional structures involved can be considered as local forms of the;

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On Uniformization of Complex Manifolds: The Role of Connections (MN-22)

structures, affine or projective structures, on Riemann surfaces. In fact, the additional structures involved can be considered as local forms of the;

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Dualizable Tensor Categories

-dualizable, and therefore provide 3- dimensional 3-framed local field theories. We also show that all finite tensor categories are 2-dualizable, and;

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Hyperkahler Manifolds (2010 re-issue)

: hyperholomorphic sheaves and examples of hyperkahler manifolds; and hyperkahler structures on total spaces of holomorphic cotangent bundles. New paperback;

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Relative Index Theory, Determinants And Torsion For Open Manifolds

For closed manifolds, there is a highly elaborated theory of number-valued invariants, attached to the underlying manifold, structures and;

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Algebraic L-theory and Topological Manifolds

is identified with the fibre of the algebraic L-theory assembly map, which passes from local to global quadratic duality structures on chain complexes;

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Algebraic L-theory and Topological Manifolds

is identified with the fibre of the algebraic L-theory assembly map, which passes from local to global quadratic duality structures on chain complexes;

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Foundations of Differentiable Manifolds and Lie Groups

integration on manifolds. The book also provides a proof of the de Rham theorem via sheaf cohomology theory and develops the local theory of elliptic;

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Cohomological Aspects in Complex Non-Kahler Geometry

that do not have any Kahler structure. We focus in particular on studying Bott-Chern and Aeppli cohomologies of compact complex manifolds;

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Certain differentiable structures on manifolds

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Introduction to 3-Manifolds

This book grew out of a graduate course on 3-manifolds and is intended for a mathematically experienced audience that is new to low;

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Complex and Symplectic Geometry

such as the cohomology of complex manifolds; analytic techniques in Kahler and non-Kahler geometry; almost-complex and symplectic structures;

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Cambridge Studies in Advanced Mathematics

differential topology: Eliashberg's proof of Cerf's theorem via the classification of tight contact structures on the 3-sphere, and the Kronheimer;

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The Topology of 4-Manifolds

of post proofs; all are geometric and make us of handlebody theory. There is a new proof of Rohlin's theorem using spin structures. There is an;

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Manifolds, Sheaves, and Cohomology

difference between local and global questions. Cohomology theory of sheaves is introduced and its usage is illustrated by many examples.;

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Cambridge Tracts in Mathematics

here a careful and sound study of the fundamental structures and results in this exciting branch of maths. This book will serve as an excellent;

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Surgery on Compact Manifolds

the set of manifold structures within a simply connected homotopy type (1966), Casson and Sullivan's disproof of the Hauptvermutung for;

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Introduction To Finsler Geometry, An

, analyzes local and global results from classic and modern Finsler geometry, and gives non-trivial examples of Finsler manifolds satisfying;

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Hypo-Analytic Structures (PMS-40), Volume 40

the best known and the tangential Cauchy-Riemann operators. Basic geometric entities attached to those structures are isolated, such as;

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Homogeneous Structures on Riemannian Manifolds

manifold a necessary and sufficient condition for it to be homogeneous. This is a local condition which has to be satisfied at all points, and;

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London Mathematical Society Lecture Note Series

projective structures. Researchers in these and related areas will find much of interest here.;

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Attractors and Methods

attractors, the calculation of discrete attractors, structures of small dissipative dynamical systems, and the existence and stability of solitary;

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Differential Manifolds

and the classification of differential structures on spheres."How useful it is," noted the Bulletin of the American Mathematical Society;

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Selected Papers from the Journal of Differential Geometry 1967-2017, Volume 2

of these subjects. The subject matter ranges from the birational geometry of varieties, to geometric structures of moduli spaces in algebraic and;

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Hypo-Analytic Structures (PMS-40) - Local Theory (PMS-40)

best known, and the tangential Cauchy-Riemann operators. Basic geometric entities attached to those structures are isolated, such as maximally;

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Hypo-Analytic Structures (PMS-40) - Local Theory (PMS-40)

best known, and the tangential Cauchy-Riemann operators. Basic geometric entities attached to those structures are isolated, such as maximally;

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