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Uniform Classification of Open Manifolds

A certain classification of open manifolds has been a continuous problem in geometry, topology and global analysis. The background for this;

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Setting of Linear Analysis on Manifolds

theory and topological classification. For the linear part, the author gathered basic notions from Riemannian geometry, tools from Hilbert space;

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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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Cambridge Tracts in Mathematics

particularly interesting, both for their own sake, and for their use in the classification of high-dimensional compact manifolds. The book is devoted;

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Cambridge Tracts in Mathematics

particularly interesting, both for their own sake, and for their use in the classification of high-dimensional compact manifolds. The book is devoted;

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Surgery on Compact Manifolds

. The world of high-dimensional manifolds had been opened up to the classification methods of algebraic topology by Thom's work in 1952 on;

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Initiation to Global Finslerian Geometry

geometry of generalized Einstein manifolds, the classification of Finslerian manifolds of constant sectional curvatures. They also give a treatment;

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Complex Non-Kähler Geometry: Cetraro, Italy 2018

construction of non-Kahler manifolds and the understanding of a possible classification of complex non-Kahler manifolds. In particular, the courses by;

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Differential Topology

open and closed sets and continuous maps in the first chapter. Succeeding chapters discuss the notions of differentiable manifolds and maps and;

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Relative Index Theory, Determinants And Torsion For Open Manifolds

differential operators. On open manifolds, nearly all of this fails, with the exception of some special classes. The goal of this monograph is to;

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Introduction to 3-Manifolds

classification of surfaces, introduces key foundational results for 3-manifolds, and provides an overview of knot theory. It then continues with more;

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Geometry and Topology of Manifolds

classification of manifolds, with special attention paid to the case of surfaces, for which the book provides a complete classification from many points;

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Piecewise Linear Structures On Topological Manifolds

complete classification in the work of Kirby and Siebenmann. It is this classification that we discuss in this book, including the celebrated;

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Complex Geometry of Slant Submanifolds

Kaehler, and quaternion Kaehler manifolds. It provides several classification results of minimal slant surfaces, quasi-minimal slant surfaces;

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London Mathematical Society Lecture Note Series

material on Seifert manifolds and group classification. This is followed by sections dealing with related topics including free bZe/2 and bZe/3;

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Manifolds And Local Structures

category of elementary spaces: open euclidean spaces, or trivial bundles, or trivial vector bundles, and so on.This uniform approach allows us to;

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Nonparametric Inference on Manifolds

, nonparametric Bayesian theory is adapted and extended to manifolds for the purposes of density estimation, regression and classification. Ideal for;

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Nonparametric Inference On Manifolds

, nonparametric Bayesian theory is adapted and extended to manifolds for the purposes of density estimation, regression and classification. Ideal for;

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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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Foundational Essays on Topological Manifolds, Smoothings, and Triangulations. (AM-88), Volume 88

initially appeared between 1968 and 1970. Appendices provide a full discussion of the classification of homotopy tori, including Casson's;

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TNM Atlas

This book presents the illustrated version of the TNM Classification of Malignant Tumours, Seventh Edition, promoting the uniform;

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Aspects Of Sobolev-Type Inequalities

of families of local Poincare and Sobolev inequalities. The text provides the first self contained account of the equivalence between the uniform;

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Groups and Manifolds

course is focused on the construction of simple Lie algebras, emphasizing the double interpretation of the ADE classification as applied to;

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Cambridge Tracts in Mathematics

in singularity theory or other areas of complex geometry, this book will open the door to the study of Frobenius manifolds. This class of manifolds are;

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Geometry and Topology of Manifolds

This book contains expository papers that give an up-to-date account of recent developments and open problems in the geometry and topology;

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

fibering over the circle. Both subjects are studied via geometric limits and rigidity. This approach shows open hyperbolic manifolds are inflexible;

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TNM Supplement

uniform application of the TNM classification system. The TNM Supplement can also be utilised as a standalone book, providing explanations and;

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