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Gauge fields (Physics) --- Champs de jauge (Physique) --- Congresses --- Congrès --- Field theory (Physics) --- Nuclear spin --- Gauge fields (Physics) - Congresses --- Field theory (Physics) - Congresses --- Nuclear spin - Congresses
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Magnetosphere --- Particles (Nuclear physics) --- Field theory (Physics) --- Congresses --- 52 --- -Magnetosphere --- -Particles (Nuclear physics) --- -Atmosphere, Upper --- Astronomie. Astrofysica. Ruimteonderzoek. Geodesie --- Congresses. --- -Astronomie. Astrofysica. Ruimteonderzoek. Geodesie --- Magnetosphere - Congresses --- Particles (Nuclear physics) - Congresses --- Field theory (Physics) - Congresses
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531.19 --- Statistical mechanics --- 531.19 Statistical mechanics --- Field theory (Physics) --- Phase transformations (Statistical physics) --- Congresses. --- Congresses --- Statistical mechanics - Congresses --- Field theory (Physics) - Congresses --- Phase transformations (Statistical physics) - Congresses
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Classical mechanics. Field theory --- Field theory (Physics) --- Renormalization (Physics) --- Congresses --- -Renormalization (Physics) --- -530.1 --- Charge and mass renormalization --- Mass and charge renormalization --- Electric charge and distribution --- Mass (Physics) --- Physical measurements --- Quantum field theory --- Basic principles of physics --- Congresses. --- 530.1 Basic principles of physics --- 530.1 --- Field theory (Physics) - Congresses --- Renormalization (Physics) - Congresses --- Renormalization (Physics). --- Champs, Théorie des (physique)
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This book provides an introduction to symplectic field theory, a new and important subject which is currently being developed. The starting point of this theory are compactness results for holomorphic curves established in the last decade. The author presents a systematic introduction providing a lot of background material, much of which is scattered throughout the literature. Since the content grew out of lectures given by the author, the main aim is to provide an entry point into symplectic field theory for non-specialists and for graduate students. Extensions of certain compactness results, which are believed to be true by the specialists but have not yet been published in the literature in detail, top off the scope of this monograph.
Cell aggregation_xMathematics. --- Field theory (Physics) -- Congresses. --- Global differential geometry. --- Mathematics. --- Symplectic geometry -- Congresses. --- Symplectic geometry. --- Symplectic manifolds -- Congresses. --- Symplectic geometry --- Mathematics --- Physical Sciences & Mathematics --- Geometry --- Differential geometry. --- Manifolds (Mathematics). --- Complex manifolds. --- Differential Geometry. --- Manifolds and Cell Complexes (incl. Diff.Topology). --- Geometry, Differential --- Cell aggregation --- Aggregation, Cell --- Cell patterning --- Cell interaction --- Microbial aggregation --- Analytic spaces --- Manifolds (Mathematics) --- Topology --- Differential geometry
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G. De Rham: La théorie des formes différentiielles extérieures et l´homologie des variétés différentiablles.- G. Fichera: Teoria assiomatica delle forme armoniche.- W.V.D. Hodge: Differential forms in algebraic geometry.- D.B. Scott: Correspondences between algebraic surfaces.- P.Dolbeault: Sur le groupe de cohomologie entière de dimension d´une variété analytique complexe.- E. Kähler: Der innere Differentialkalkül.
Differential forms -- Congresses. --- Field theory (Physics) -- Congresses. --- Mathematical physics -- Congresses. --- Particles (Nuclear physics) -- Congresses. --- Quantum field theory -- Congresses. --- Mathematics --- Physical Sciences & Mathematics --- Geometry --- Differential forms --- Mathematical physics --- Forms, Differential --- Mathematics. --- Algebraic geometry. --- Algebraic Geometry. --- Continuous groups --- Geometry, Differential --- Geometry, algebraic. --- Algebraic geometry
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