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Classical field theory is employed by physicists to describe a wide variety of physical phenomena. These include electromagnetism, fluid dynamics, gravitation and quantum mechanics. The central entity of field theory is the field which is usually a multi component function of space and time. Those multi component functions are usually grouped together as vector fields as in the case in electromagnetic theory and fluid dynamics, in other cases they are grouped as tensors as in theories of gravitation and yet in other cases they are grouped as complex functions as in the case of quantum mechanic
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Celestial mechanics --- Celestial mechanics. --- Gravitation --- Gravitation. --- Relativity (Physics) --- Relativity (Physics).
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"Modern differential geometry is increasingly important to theoretical physics and has applications in relativity and cosmology. This classic text and reference monograph applies modern differential geometry to general relativity, substituting normal analytical computations on gravity with differential geometric arguments and derivations. Suitable for advanced mathematics students or mathematicians interested in physics. 1979 edition"--
SCIENCE / Physics --- Relativity (Physics) --- Gravitation. --- Relativité (Physique) --- Gravitation
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This book provides an accessible introduction to loop quantum gravity and some of its applications, at a level suitable for undergraduate students and others with only a minimal knowledge of college level physics. In particular it is not assumed that the reader is familiar with general relativity and only minimally familiar with quantum mechanics and Hamiltonian mechanics. Most chapters end with problems that elaborate on the text, and aid learning. Applications such as loop quantumcosmology, black hole entropy and spin foams are briefly covered. The text is ideally suited for an undergraduate
Quantum gravity. --- Gravity, Quantum --- General relativity (Physics) --- Gravitation --- Quantum theory
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Quantum gravity. --- Gravity, Quantum --- General relativity (Physics) --- Gravitation --- Quantum theory
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Regolith. --- Penetration. --- Soils. --- Ice. --- Lunar gravitation. --- Lunar surface. --- Percussion.
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"Canonical methods are a powerful mathematical tool within the field of gravitational research, both theoretical and experimental, and have contributed to a number of recent developments in physics. Providing mathematical foundations as well as physical applications, this is the first systematic explanation of canonical methods in gravity. The book discusses the mathematical and geometrical notions underlying canonical tools, highlighting their applications in all aspects of gravitational research from advanced mathematical foundations to modern applications in cosmology and black hole physics. The main canonical formulations, including the Arnowitt-Deser-Misner (ADM) formalism and Ashtekar variables, are derived and discussed. Ideal for both graduate students and researchers, this book provides a link between standard introductions to general relativity and advanced expositions of black hole physics, theoretical cosmology or quantum gravity"--
Quantum gravity. --- General relativity (Physics) --- Cosmology. --- Astronomy --- Deism --- Metaphysics --- Relativistic theory of gravitation --- Relativity theory, General --- Gravitation --- Physics --- Relativity (Physics) --- Gravity, Quantum --- Quantum theory
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Quantum gravity. --- Gravitation. --- Field theory (Physics) --- Matter --- Physics --- Antigravity --- Centrifugal force --- Relativity (Physics) --- Gravity, Quantum --- General relativity (Physics) --- Gravitation --- Quantum theory --- Properties
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J. Ehlers: Gravitational Waves.- L. Bel: Sur quelques problèmes physiques relatifs au ds2 de Schwarzschild.- G. Ferrarese: Proprietà di secondo rodine di un generico riferimento fisico in relatività generale.- L. Mariot: Interprétations physiques du quinzième potentiel en théorie pentadimensionelle.- G. Caricato: Sul problema di Cauchy per le equazioni gravitazionali nel vuoto.
Einstein field equations. --- Gravitation. --- Relativity (Physics). --- Physics --- Mathematics --- Physical Sciences & Mathematics --- Calculus --- Atomic Physics --- General relativity (Physics) --- Relativistic theory of gravitation --- Relativity theory, General --- Mathematics. --- Partial differential equations. --- Partial Differential Equations. --- Classical and Quantum Gravitation, Relativity Theory. --- Gravitation --- Relativity (Physics) --- Differential equations, partial. --- Partial differential equations --- Field theory (Physics) --- Matter --- Antigravity --- Centrifugal force --- Properties
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In January 1957, a group of physicists from several countries met at the University of North Carolina to discuss the role of gravitation in physics. The program was divided into two broad sections: unquantized and quantized general relativity. The first section included a review of classical relativity, its experimental tests, the initial value problem, gravitational radiation, equations of motion, and unified field theory. The second section included a discussion of the motivation for quantization, the problem of measurement, and the actual techniques for quantization. In both sections the relationship of general relativity to fundamental particles was discussed. In addition there was a session devoted to cosmological questions. A large part of the discussions is reproduced in the present report in an abridged form, followed by a conference summary statement by P. G. Bergmann. The Chapel Hill conference also marked the establishment of the Institute of Field Physics, directed by Bryce and Cécile DeWitt. The conference was the inaugural conference of this institute.
Physical sciences. --- Mathematics. --- Nuclear physics. --- gravitation --- theory of relativty --- physics --- quantum theory --- MPRL --- Edition Open Access --- history of science --- University of North Carolina at Chapel Hill. --- gravitation --- theory of relativty --- physics --- quantum theory --- MPRL --- Edition Open Access --- history of science
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