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Recent Advances on Quasi-Metric Spaces

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Non-Hausdorff Topology And Domain Theory

duality, stable compactness, quasi-metric spaces and much more. An early chapter on metric spaces serves as an invitation to the topic (continuity;

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Quasi-Uniform SPates

Since quasi-uniform spaces were defined in 1948, a diverse and widely dispersed literatureconcerning them has emerged. In Quasi-Uniform;

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Generic Coarse Geometry of Leaves

at researchers on foliated spaces. More generally, specialists in geometric analysis, topological dynamics, or metric geometry may also;

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Metric and Differential Geometry

metric spaces, Ricci flow, Einstein manifolds, Kahler geometry, index theory, hypoelliptic Laplacian and analytic torsion. It offers the most;

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Metric Structures for Riemannian and Non-Riemannian Spaces

systoles of Riemannian manifolds, and by Semmes overviewing analysis on metric spaces with measures, as well as an extensive bibliography and index;

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Generalized Metric Spaces and Mappings

appendices and a list of more than 400 references. The chapters are The origin of generalized metric spaces , Mappings on metric spaces and Classes;

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Recent Advances in Intuitionistic Fuzzy Logic Systems

differential equations, fuzzy intuitionistic metric spaces, and numerical methods for differential equations. It reports on applications such as fuzzy;

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Advances in Metric Fixed Point Theory and Applications

hyperbolic metric spaces, generalized contractions in b-metric spaces, multi-tupled fixed points, functional equations in dynamic programming and;

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Fuzzy Operator Theory in Mathematical Analysis

-Archimedean fuzzy metric spaces are presented. Surveys are provided on: Basic theory of fuzzy metric and normed spaces and its topology, fuzzy normed;

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Fuzzy Operator Theory in Mathematical Analysis

-Archimedean fuzzy metric spaces are presented. Surveys are provided on: Basic theory of fuzzy metric and normed spaces and its topology, fuzzy normed;

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Metric Spaces

spaces and continuity of functions defined on a metric space. Chapter seven is devoted to the metric fixed point theory. Banach contraction;

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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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Generalized Lattices

topological space is based on the notion of a metric, then by considering a more general situation with quasi metrics one may obtain the notion of a;

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Lectures On Finsler Geometry

theorems on metrics and measures and their applications to the Levy concentration theory of regular metric measure spaces and Gromov's Hausdorff;

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Sobolev Spaces On Metric Measure Spaces

Analysis on metric spaces emerged in the 1990s as an independent research field providing a unified treatment of first-order analysis;

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Recent Advances in Intuitionistic Fuzzy Logic Systems and Mathematics

equations, fuzzy intuitionistic metric spaces, and numerical methods for differential equations, it discusses applications such as fuzzy real-time;

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Geometry and Analysis of Metric Spaces via Weighted Partitions

The aim of these lecture notes is to propose a systematic framework for geometry and analysis on metric spaces. The central notion is a;

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Selected Works I

. Volume I of the collection features Busemann's papers on the foundations of geodesic spaces and on the metric geometry of Finsler spaces;

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Selected Works II

. Volume I of the collection features Busemann's papers on the foundations of geodesic spaces and on the metric geometry of Finsler spaces;

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Metric Methods of Finsler Spaces and in the Foundations of Geometry. (AM-8)

The description for this book, Metric Methods of Finsler Spaces and in the Foundations of Geometry. (AM-8), will be forthcoming.;

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Fixed Point Theory for Lipschitzian-Type Mappings with Applications

first systematic presentation of Lipschitzian-type mappings in metric and Banach spaces. The first chapter covers some basic properties;

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Numerical Geometry, Grid Generation and Scientific Computing

engineering algorithms and mathematical foundations. It presents an overview of recent advances in numerical geometry, grid generation and adaptation;

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Numerical Geometry, Grid Generation and Scientific Computing

engineering algorithms and mathematical foundations. It presents an overview of recent advances in numerical geometry, grid generation and adaptation;

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Numerical Geometry, Grid Generation and Scientific Computing

engineering algorithms and mathematical foundations. It presents an overview of recent advances in numerical geometry, grid generation and adaptation;

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Lectures on Nonsmooth Differential Geometry

of Sobolev space on abstract metric measure spaces; normed modules, which constitute a convenient technical tool for the introduction of a robust;

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