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Scalar field theory --- Vector fields --- Cauchy problem --- Differentiable dynamical systems
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This monograph discusses cosmological inflation and provides exact and slow roll solutions. It also reviews new and advanced approaches of exact solutions construction with canonical scalar fields, including application of generating functions methods, the superpotential and many others. This book presents the reduction of the Friedmann equation to the Abel equation, which is a very useful tool in cosmology. It offers new solutions and discusses its properties.Additionally, it touches upon the role of phantom scalar field cosmology and analyzes phantonical models. It describes brane cosmology with scalar fields, providing exact solutions construction using the superpotential method as well as Darboux transformations.This book provides detailed calculations throughout.
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Scalar field theory --- Geometrical models --- Mathematical analysis --- Champs scalaires --- Modèles géométriques --- Analyse mathématique --- Periodicals. --- Périodiques --- Mathematical Sciences --- Applied Mathematics --- General and Others --- 517.1 Mathematical analysis --- Geometry --- Models and modelmaking --- Scalar fields --- Scalars (Mathematics) --- Calculus of tensors --- Mathematical physics --- Models --- Geometrical models. --- Mathematical analysis. --- Scalar field theory. --- Advanced calculus --- Analysis (Mathematics) --- Algebra
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This set of lectures, which had its origin in a mini course delivered at the Summer Program of IMPA (Rio de Janeiro), is an introduction to intrinsic scaling, a powerful method in the analysis of degenerate and singular PDEs. In the first part, the theory is presented from scratch for the model case of the degenerate p-Laplace equation. This approach brings to light what is really essential in the method, leaving aside technical refinements needed to deal with more general equations, and is entirely self-contained. The second part deals with three applications of the theory to relevant models arising from flows in porous media and phase transitions. The aim is to convince the reader of the strength of the method as a systematic approach to regularity for this important class of equations.
Differential equations, Partial. --- Scalar field theory. --- Equations aux dérivées partielles --- Champs scalaires --- Scalar field theory --- Differential equations, Partial --- Calculus --- Operations Research --- Mathematics --- Civil & Environmental Engineering --- Physical Sciences & Mathematics --- Engineering & Applied Sciences --- Partial differential equations --- Scalar fields --- Scalars (Mathematics) --- Mathematics. --- Partial differential equations. --- Partial Differential Equations. --- Math --- Science --- Calculus of tensors --- Mathematical physics --- Differential equations, partial.
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Scalar field theory. --- Bifurcation theory. --- Differential equations, Partial. --- Champs scalaires --- Théorie de la bifurcation --- Equations aux dérivées partielles --- Scalar field theory --- Bifurcation theory --- Differential equations, Partial --- Bifurcation, Théorie de la --- Théorie de la bifurcation --- Equations aux dérivées partielles --- Champs scalaires. --- Bifurcation, Théorie de la. --- Équations aux dérivées partielles.
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The scalar strong interaction Hadron theory, SSI, is a first principles' and nonlocal theory at quantum mechanical level that provides an alternative to low energy QCD and Higgs related part of the standard model. The quark-quark interaction is scalar rather than color-vectorial. A set of equations of motion for mesons and another set for baryons have been constructed. This book provides an account of the present state of a theory supposedly still at its early stage of development. This work will facilitate researchers interested in entering into this field.
Hadron interactions. --- Hadrons --- Wave equation. --- Scalar field theory. --- Scalar fields --- Scalars (Mathematics) --- Calculus of tensors --- Mathematical physics --- Differential equations, Partial --- Wave-motion, Theory of --- Collisions, Hadron --- Hadron collisions --- Interactions, Hadron --- Nuclear reactions --- Decay.
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Solitons emerge in various non-linear systems as stable localized configurations, behaving in many ways like particles, from non-linear optics and condensed matter to nuclear physics, cosmology and supersymmetric theories. This book provides an introduction to integrable and non-integrable scalar field models with topological and non-topological soliton solutions. Focusing on both topological and non-topological solitons, it brings together debates around solitary waves and construction of soliton solutions in various models and provides a discussion of solitons using simple model examples. These include the Kortenweg-de-Vries system, sine-Gordon model, kinks and oscillons, and skyrmions and hopfions. The classical field theory of scalar field in various spatial dimensions is used throughout the book in presentation of related concepts, both at the technical and conceptual level. Providing a comprehensive introduction to the description and construction of solitons, this book is ideal for researchers and graduate students in mathematics and theoretical physics.
Solitons. --- Scalar field theory. --- Nonlinear systems. --- Systems, Nonlinear --- System theory --- Scalar fields --- Scalars (Mathematics) --- Calculus of tensors --- Mathematical physics --- Pulses, Solitary wave --- Solitary wave pulses --- Wave pulses, Solitary --- Connections (Mathematics) --- Nonlinear theories --- Wave-motion, Theory of
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This book is devoted to the study of scalar and asymptotic scalar derivatives and their applications to some problems in nonlinear analysis, Riemannian geometry, and applied mathematics. The theoretical results are developed in particular with respect to the study of complementarity problems, monotonicity of nonlinear mappings ,and non-gradient type monotonicity on Riemannian manifolds. Scalar and Asymptotic Derivatives: Theory and Applications also presents the material in relation to Euclidean spaces, Hilbert spaces, Banach spaces, Riemannian manifolds, and Hadamard manifolds. This book is intended for researchers and graduate students working in the fields of nonlinear analysis, Riemannian geometry, and applied mathematics. In addition, it fills a gap in the literature as the first book to appear on the subject.
Mathematics. --- Numerical analysis. --- Scalar field theory. --- Numerical analysis --- Scalar field theory --- Applied Mathematics --- Engineering & Applied Sciences --- Scalar fields --- Scalars (Mathematics) --- Functional analysis. --- Differential geometry. --- Mathematical optimization. --- Functional Analysis. --- Optimization. --- Differential Geometry. --- Calculus of tensors --- Mathematical physics --- Mathematical analysis --- Global differential geometry. --- Geometry, Differential --- Optimization (Mathematics) --- Optimization techniques --- Optimization theory --- Systems optimization --- Maxima and minima --- Operations research --- Simulation methods --- System analysis --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Differential geometry
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Calculus of variations. --- Scalar field theory. --- Decision making. --- Deciding --- Decision (Psychology) --- Decision analysis --- Decision processes --- Making decisions --- Management --- Management decisions --- Choice (Psychology) --- Problem solving --- Scalar fields --- Scalars (Mathematics) --- Calculus of tensors --- Mathematical physics --- Isoperimetrical problems --- Variations, Calculus of --- Maxima and minima --- Decision making
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