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Global Nonlinear Stability Of Minkowski Space For Self-gravitating Massive Fields, The

This book is devoted to the Einstein's field equations of general relativity for self-gravitating massive scalar fields. We formulate the;

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The Global Nonlinear Stability of the Minkowski Space (PMS-41)

The aim of this work is to provide a proof of the nonlinear gravitational stability of the Minkowski space-time. More precisely, the book;

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The Global Nonlinear Stability of the Minkowski Space (PMS-41)

The aim of this work is to provide a proof of the nonlinear gravitational stability of the Minkowski space-time. More precisely, the book;

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London Mathematical Society Lecture Note Series

Its self-contained presentation and 'do-it-yourself' approach make this the perfect guide for graduate students and researchers wishing to;

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Nonlinear Conservation Laws and Applications

dynamic approach for isometric embedding in geometry, models of nonlinear elasticity, the Monge problem, and transport equations with rough;

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Hyperboloidal Foliation Method, The

hypersurfaces. This method allows the authors to establish global-in-time existence results for systems of nonlinear wave equations posed on a curved;

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Measures of Symmetry for Convex Sets and Stability

metric, and Groemer's stability estimate for the Brunn-Minkowski inequality; important specializations of Grunbaum's abstract measure of symmetry;

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Stability and Control of Nonlinear Time-varying Systems

qualitative and stability conditions for linear systems with saturated inputs in both global and local contexts, it offers practitioners more concise;

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Stability and Control of Nonlinear Time-varying Systems

qualitative and stability conditions for linear systems with saturated inputs in both global and local contexts, it offers practitioners more concise;

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Geometry of Minkowski Space-Time

simplest extension of complex numbers, for a complete formalization of the kinematics in the Minkowski space-time. Moreover, from this;

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Cambridge Nonlinear Science Series

description of nonlinear self-organized spatio-temporal patterns, like current filaments, field domains, fronts, and analysis of their stability;

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Nonlinear Spatio-Temporal Dynamics and Chaos in Semiconductors

description of nonlinear self-organized spatio-temporal patterns, like current filaments, field domains, fronts, and analysis of their stability;

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Extensions of the Stability Theorem of the Minkowski Space in General Relativity

of the Einstein-Maxwell Equations', by Nina Zipser. A famous result of Christodoulou and Klainerman is the global nonlinear stability;

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Linear Systems Theory

, Laplace and Z transforms, and more. Linear Systems Theory discusses: Nonlinear and linear systems in the state space form and through the;

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Dynamical Systems and Geometric Mechanics

: dynamical systems is the study of the behavior of physical systems that may be described by a set of nonlinear first-order ordinary differential;

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Bifurcation and Stability in Nonlinear Discrete Systems

corresponding higher-order singularity of fixed-points. Further, it explores the global analysis of monotonic and oscillatory stability of fixed-points;

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Minkowski Geometry

directions. This book presents the first comprehensive treatment of Minkowski geometry since the 1940s. The author begins by describing the;

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Stability and Stabilization of Nonlinear Systems with Random Structures

systematic treatment of stability theory and the theory of stabilization of nonlinear systems with random structure in terms of new developments;

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Stability and Stabilization

, providing just enough detail to prepare students for the material on nonlinear systems. * Focuses on stability and feedback stabilization * Bridges;

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Lectures on Convex Geometry

This book provides a self-contained introduction to convex geometry in Euclidean space. After covering the basic concepts and results, it;

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Lectures on Convex Geometry

This book provides a self-contained introduction to convex geometry in Euclidean space. After covering the basic concepts and results, it;

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Introduction to Hamiltonian Fluid Dynamics and Stability Theory

of hydrodynamic stability theory within the context of the Hamiltonian formalism. The author uses the example of the nonlinear pendulum-giving a thorough;

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Introduction to Hamiltonian Fluid Dynamics and Stability Theory

of hydrodynamic stability theory within the context of the Hamiltonian formalism. The author uses the example of the nonlinear pendulum-giving a thorough;

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The Quantum Theory of Nonlinear Optics

. This book presents a self-contained treatment of field quantization and covers topics such as the canonical formalism for fields, phase-space;

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Stability Analysis and Controller Design of Local Model Networks

loop stability analysis methods. Here, global LMIs (Linear Matrix Inequalities) can be derived and numerically solved. For LMN based nonlinear;

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Black Hole Uniqueness Theorems

This timely review provides a self-contained introduction to the mathematical theory of stationary black holes and a self-consistent;

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Stability Regi Of Nonlinear Dynami Syst

characterisations. Optimal schemes for estimating stability regions of general nonlinear dynamical systems are also covered, and finally the authors;

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