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The Geometry of Spacetime

of both Einstein and Minkowski, and then introduces the theory of frames, surfaces and intrinsic geometry, developing the main implications;

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Spacetime and Geometry

Spacetime and Geometry is an introductory textbook on general relativity, specifically aimed at students. Using a lucid style, Carroll;

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Spacetime And Geometry

wide variety of the problems of general relativity and gravitation.;

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General Relativity

tools of tensor calculus and differential geometry. These tools are used to develop the topic of special relativity and to discuss;

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Discrete Causal Theory

This book evaluates and suggests potentially critical improvements to causal set theory, one of the best-motivated approaches to the;

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Gravitation and Spacetime

of four-dimensional geometry. Featuring comprehensive reviews of recent experimental and observational data, the text concludes with chapters on;

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The Geometry of Special Relativity

research lies at the interface between mathematics and physics, involving differential geometry and general relativity, as well as nonassociative;

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The Geometry of Special Relativity

research lies at the interface between mathematics and physics, involving differential geometry and general relativity, as well as nonassociative;

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Geometry Of The Octonions, The

There are precisely two further generalizations of the real and complex numbers, namely, the quaternions and the octonions. The quaternions;

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New Spaces in Physics: Volume 2

quantization, intuitionistic quantum logic, problems with the continuum description of spacetime, twistor theory, loop quantum gravity, and geometry;

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Seven Fundamental Concepts in Spacetime Physics

in his 1908 lecture Space and Time. These concepts are: spacetime, inertial and accelerated motion in spacetime physics, the origin and nature;

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Introduction to Lorentz Geometry

Lorentz Geometry is a very important intersection between Mathematics and Physics, being the mathematical language of General Relativity;

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Introduction to Lorentz Geometry

Lorentz Geometry is a very important intersection between Mathematics and Physics, being the mathematical language of General Relativity;

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Emergent gravity from discrete geometry

Koenraad Van Spaendonck [Alumnus University of Antwerp UA 1995] constructs a discrete geometry as the basis for emergent gravity : Discrete;

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Introduction to General Relativity

INTRODUCTION TO GENERAL RELATIVITY begins with a description of the geometry of curved space, explaining geodesics, parallel transport;

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Nonlinear Partial Differential Equations in Geometry and Physics

geometry and topology.;

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Visual Differential Geometry and Forms

An inviting, intuitive, and visual exploration of differential geometry and forms Visual Differential Geometry and Forms fulfills two;

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Visual Differential Geometry and Forms

An inviting, intuitive, and visual exploration of differential geometry and forms Visual Differential Geometry and Forms fulfills two;

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Space, Time, and Spacetime

our knowledge of the geometry of the world, the existence of spacetime as an entity over and above the material objects of the world, the;

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Quantum Spacetime

dynamics of spacetime shape and connectivity. This monograph introduces the reader to the foundations of quantum spacetime in a manner accessible;

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Supergravity

of differential geometry as well as some familiarity with global supersymmetry in relativistic field theories. Bypassing curved superspace and other more;

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Knots, Braids and Möbius Strips

geometry, that is their topology and configuration which lead directly to their physical attributes and behavior as well as to a simplification and;

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The Ontology of Spacetime II

The sixteen papers collected in this volume are expanded and revised versions of talks delivered at the Second International Conference on;

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Spacetime Physics Research Trends

Spacetime Physics Research Trends;...

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A Mathematical Journey to Relativity

This book opens with an axiomatic description of Euclidean and non-Euclidean geometries. Euclidean geometry is the starting point to;

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A Mathematical Journey to Relativity

This book opens with an axiomatic description of Euclidean and non-Euclidean geometries. Euclidean geometry is the starting point to;

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Non-Relativistic Quantum Theory

special emphasis on those aspects of group theory (spacetime and permutational symmetries and group representations) and differential geometry;

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