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Metric Rigidity Theorems On Hermitian Locally Symmetric Manifolds

This monograph studies the problem of characterizing canonical metrics on Hermitian locally symmetric manifolds X of non-compact/compact;

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Radon Transforms and the Rigidity of the Grassmannians (AM-156)

This book provides the first unified examination of the relationship between Radon transforms on symmetric spaces of compact type and the;

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Novikov Conjectures, Index Theorems, and Rigidity

the subject of Novikov Conjectures, Index Theorems and Rigidity'. They are intended to give a snapshot of the status of work on the Novikov;

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Strong Rigidity of Locally Symmetric Spaces. (AM-78), Volume 78

Locally symmetric spaces are generalizations of spaces of constant curvature. In this book the author presents the proof of a remarkable;

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Complex Geometry of Slant Submanifolds

in Lorentzian complex space forms. Furthermore, this book includes new results on slant submanifolds of para-Hermitian manifolds. This book also;

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Global Geometry of Space-Times with Shells

In this book, the complete classification of the possible types of spherically symmetric global geometries for two types of electrically;

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Riemannian Manifolds Of Conullity Two

semi-symmetric spaces foliated by Euclidean leaves of codimension two in the sense of Z I Szabo. The authors concentrate on the rich;

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Geometry of Nonpositively Curved Manifolds

curvature, focusing on the symmetric spaces in which every geodesic lies in a flat Euclidean space of dimension at least two. The book builds to a;

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Geometry of Nonpositively Curved Manifolds

curvature, focusing on the symmetric spaces in which every geodesic lies in a flat Euclidean space of dimension at least two. The book builds to a;

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Complex Non-Kähler Geometry: Cetraro, Italy 2018

in Hermitian geometry, more precisely, on special Hermitian metrics and geometric flows, and on pluripotential theory in complex non-Kahler geometry.;

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London Mathematical Society Lecture Note Series Novikov Conjectures, Index Theorems, and Rigidity

the subject of 'Novikov Conjectures, Index Theorems and Rigidity'. They are intended to give a snapshot of the status of work on the Novikov;

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Lectures on Coarse Geometry

of a hyperbolic group and Mostow's proof of his famous rigidity theorem. The first few chapters of the book provide a general perspective on;

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Characterizations of C* Algebras: The Gelfand Naimark Theorems

other topics ... treats Hermitian and symmetric *-algebras.algebras with and without identity, and algebras with arbitrary (possibly;

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Characterizations of C* Algebras: The Gelfand Naimark Theorems

other topics ... treats Hermitian and symmetric *-algebras.algebras with and without identity, and algebras with arbitrary (possibly;

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Jordan Triple Systems in Complex and Functional Analysis

of symmetric Banach manifolds and that of hermitian Jordan triple systems, and the culminating point in the process: the Riemann mapping theorem for;

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The Geometrization Conjecture

, i.e., 3-manifolds with locally homogeneous metrics of finite volume. The method is to understand the limits as time goes to infinity of Ricci;

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The Schwarz Lemma

The Schwarz lemma is among the simplest results in complex analysis that capture the rigidity of holomorphic functions. This self-contained;

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

developments in Riemannian submersions and maps relevant to complex geometry, focusing particularly on novel submersions, Hermitian manifolds, and K\{a;

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Metric Diophantine Approximation on Manifolds

. The authors go on to consider briefly the p-adic case, and they conclude with a chapter on some applications of metric Diophantine;

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

for holomorphic vector-fields; Armand Borel on metric properties of arithmetic quotients of symmetric spaces and an extension theorem; P. B. A;

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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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Linear Algebra

linear maps, including eigenvectors and eigenvalues, quadratic and hermitian forms, diagnolization of symmetric, hermitian, and unitary linear;

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Cambridge Tracts in Mathematics

of applicability of the theory. Special attention is paid to the singular functions of non-symmetric kernels and to obtaining as strong results as possible;

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Probability Measures on Metric Spaces

, he describes arithmetic properties of probability measures on metric groups and locally compact abelian groups. Covered in detail are notions;

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Groups and Manifolds

geometry of symmetric spaces, with a variety of examples for physicists, touching briefly also on super-symmetric field theories. The core of the;

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An Introduction to Metric Spaces

development of metric spaces. The textbook is divided into seven chapters that contain the main materials on metric spaces; namely, introductory;

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An Introduction to Metric Spaces

development of metric spaces. The textbook is divided into seven chapters that contain the main materials on metric spaces; namely, introductory;

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