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Geometry and Martingales in Banach Spaces

Geometry and Martingales in Banach Spaces provides a compact exposition of the results explaining the interrelations existing between the;

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Geometry and Martingales in Banach Spaces

Geometry and Martingales in Banach Spaces provides a compact exposition of the results explaining the interrelations existing between the;

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Dual Jet Geometrization for Time-Dependent Hamiltonians and Applications

-dependent Hamilton Geometry and Part Two: Applications to Dynamical Systems, Economy and Theoretical Physics. The authors present 1-jet spaces and;

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Minkowski Geometry

differential geometry in Minkowski spaces. The book ends with a brief look at J. J. Schaffer's ideas on the intrinsic geometry of the unit sphere;

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Synthetic Geometry Of Manifolds

This elegant book is sure to become the standard introduction to synthetic differential geometry. It deals with some classical 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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The Philosophy of Space and Time

of Geometries. Spaces with non-Euclidean Topological Properties. Geometry as a Theory of Relations. II. The Difference between Space and Time;

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Recent Advances in Differential Geometry

such as Riemannian, Finslerian, Minkowskian, Kawaguchi geometry, Geometry of complex spaces, etc.;

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Berkeley Lectures on p-adic Geometry

theory, and Rapoport-Zink spaces, are thoroughly explained. Berkeley Lectures on p-adic Geometry will be a useful resource for students and;

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Berkeley Lectures on padic Geometry (AMS207)

theory, and Rapoport-Zink spaces, are thoroughly explained. Berkeley Lectures on p-adic Geometry will be a useful resource for students and;

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A Sampler of Riemann-Finsler Geometry

Finsler geometry generalises Riemannian geometry in the same sense that Banach spaces generalise Hilbert spaces. This book presents an;

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A Sampler of Riemann-finsler Geometry

Finsler geometry generalises Riemannian geometry in the same sense that Banach spaces generalise Hilbert spaces. This book presents an;

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Current Research Topics on Galois Geometrics

Galois geometry is the theory that deals with substructures living in projective spaces over finite fields, also called Galois fields. This;

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Lectures On Finsler Geometry

discourages beginners. Viewing Finsler spaces as regular metric spaces, the author discusses the problems from the modern metric geometry point;

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Differential Geometry From A Singularity Theory Viewpoint

geometry of surfaces in Euclidean spaces. The book uses singularity theory to capture some key geometric features of surfaces. It describes the;

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Beyond Pseudo-Rotations in Pseudo-Euclidean Spaces

structures, bi-gyrogroups and bi-gyrovector spaces Helps readers to surmount boundaries between algebra, geometry and physics

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Surveys in Differential Geometry Vol II

This collection of essays on differential geometry includes: the formation of singularities; spaces of algebraic cycles; rational points;

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Space-Time-Matter

field theory as well as cosmology. Important topics are the spaces and metrics modelling the geometry of matter, and the evolution of these;

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Geometry Of Time-spaces

This is a monograph about non-commutative algebraic geometry, and its application to physics. The main mathematical inputs are the non;

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Lectures on Coarse Geometry

Coarse geometry is the study of spaces (particularly metric spaces) from a 'large scale' point of view, so that two spaces that look the;

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Geometry of Submanifolds and Homogeneous Spaces

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Birational Geometry and Moduli Spaces

This volume collects contributions from speakers at the INdAM Workshop Birational Geometry and Moduli Spaces , which was held in Rome on;

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Function Spaces

is designed to cover a wide range of topics, including spaces of analytic functions, isometries of function spaces, geometry of Banach spaces, and;

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Differential Geometry In Array Processing

In view of the significance of the array manifold in array processing and array communications, the role of differential geometry as an;

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Differential Geometry In Array Processing

In view of the significance of the array manifold in array processing and array communications, the role of differential geometry as an;

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Analytic Hyperbolic Geometry

gyrogroups of gyrovectors become gyrovector spaces. The latter, in turn, form the setting for analytic hyperbolic geometry just as vector spaces form;

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Noncommutative Geometry And Physics 2005 - Proceedings Of The International Sendai-beijing Joint Workshop

Noncommutative geometry is a novel approach which is opening up new possibilities for geometry from a mathematical viewpoint. It is also;

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