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Spaces of PL Manifolds and Categories of Simple Maps (AM-186)

parametrized h-cobordism theorem, derived from a homotopy equivalence between a space of PL h-cobordisms on a space X and the classifying space of a;

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Spaces of PL Manifolds and Categories of Simple Maps (AM-186)

parametrized h-cobordism theorem, derived from a homotopy equivalence between a space of PL h-cobordisms on a space X and the classifying space of a;

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Classifying Spaces for Surgery and Corbordism of Manifolds. (AM-92), Volume 92

Beginning with a general discussion of bordism, Professors Madsen and Milgram present the homotopy theory of the surgery classifying spaces;

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Harmonic Maps Into Homogeneous Spaces

This book is concerned with harmonic maps into homogeneous spaces and focuses upon maps of Riemann surfaces into flag manifolds, to bring;

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Manifolds And Local Structures

of suitable 'elementary spaces', by means of partial homeomorphisms that fix the gluing conditions and form a sort of 'intrinsic atlas', instead;

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Groups and Manifolds

Groups and Manifolds is an introductory, yet a complete self-contained course on mathematics of symmetry: group theory and differential;

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Renormalization and 3-Manifolds Which Fiber over the Circle (AM-142), Volume 142

Many parallels between complex dynamics and hyperbolic geometry have emerged in the past decade. Building on work of Sullivan and Thurston;

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Stochastic Processes in Non-Archimedean Banach Spaces, Manifolds & Topological Groups

Banach spaces may be finite and infinite dimensional over a field and manifolds are modelled on Banach spaces. This book reviews research;

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Cambridge Tracts in Mathematics

existence and regularity results which use the potential theory of Riemannian polyhedral domains viewed as Brelot harmonic spaces and geodesic space;

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Topology of Infinite Dimensional Manifolds

of Hilbert spaces being universal spaces for absolute Borel spaces, the direct limit of Euclidean spaces, and the direct limit of Hilbert cubes;

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Topology of Infinite Dimensional Manifolds

of Hilbert spaces being universal spaces for absolute Borel spaces, the direct limit of Euclidean spaces, and the direct limit of Hilbert cubes;

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Nonlinear Analysis on Manifolds

This volume offers an expanded version of lectures given at the Courant Institute on the theory of Sobolev spaces on Riemannian manifolds;

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Elements of Combinatorial and Differential Topology

of topological spaces to investigations of their partitions into elementary sets, and to methods of differential topology, which deal with smooth;

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Riemannian Manifolds Of Conullity Two

geometrical structure and explicit descriptions of these remarkable spaces. Also parallel theories are developed for manifolds of relative conullity;

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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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Understanding Different Geographies

: - Exploring geographic knowledge - Maps in exhibition spaces - Information and exhibition design with (geo)graphic artefacts - Extracting meaning from;

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Foundations of Differentiable Manifolds and Lie Groups

theory and Lie Groups. Coverage includes differentiable manifolds, tensors and differentiable forms, Lie groups and homogenous spaces, and;

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Introduction to Differential Geometry

spaces, and constant curvature manifolds. Also included are sections about manifolds with nonpositive sectional curvature, the Ricci tensor, the;

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Real Homotopy of Configuration Spaces

This volume provides a unified and accessible account of recent developments regarding the real homotopy type of configuration spaces;

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Homotopy Theory with Bornological Coarse Spaces

. It introduces the category of bornological coarse spaces and the notion of a coarse homology theory, and further constructs the universal;

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Smoothings of Piecewise Linear Manifolds. (AM-80), Volume 80

The intention of the authors is to examine the relationship between piecewise linear structure and differential structure: a relationship;

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Infinite-Dimensional Manifolds

of subjects, which are essential in mathematical and theoretical physics - Banach spaces, open mapping theorem, splitting, bounded linear mappings;

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Hamiltonian Group Actions and Equivariant Cohomology

introduction of symplectic vector spaces, followed by symplectic manifolds and then Hamiltonian group actions and the Darboux theorem. After discussing;

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Introduction to Symplectic Geometry

manifolds. It consists of six chapters: Some Algebra Basics, Symplectic Manifolds, Cotangent Bundles, Symplectic G-spaces, Poisson Manifolds, and A;

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Jordan Triple Systems in Complex and Functional Analysis

automorphisms of bounded domains in a complex Banach space (Vigue and Upmeier in the late 1970s), Kaup's theorem on the equivalence of the categories;

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Riemannian Submersions, Riemannian Maps in Hermitian Geometry, and their Applications

Riemannian Submersions, Riemannian Maps in Hermitian Geometry, and their Applications is a rich and self-contained exposition of recent;

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Hyperfunctions on Hypo-Analytic Manifolds (AM-136), Volume 136

the invariance of the spaces of hyperfunction solutions and the transversal smoothness of every hyperfunction solution. From this follows the;

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