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Ordinary differential equations -- Instructional exposition (textbooks, tutorial papers, etc.). --- Ordinary differential equations -- Qualitative theory -- Qualitative theory. --- Ordinary differential equations -- Stability theory -- Stability theory. --- Dynamical systems and ergodic theory -- Local and nonlocal bifurcation theory -- Local and nonlocal bifurcation theory. --- Dynamical systems and ergodic theory -- Finite-dimensional Hamiltonian, Lagrangian, contact, and nonholonomic systems -- Finite-dimensional Hamiltonian, Lagrangian, contact, and nonholonomic systems. --- Differential equations --- Equations différentielles --- Qualitative theory. --- Théorie qualitative
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Differential equations --- Equations différentielles --- Periodicals --- Périodiques --- Differential equations. --- Equations, Differential --- 517.91 Differential equations --- mathematics --- differential equations --- qualitative theory --- dynamical systems --- integral equations --- Bessel functions --- Calculus --- Differential Equations. --- Mathematics
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Ergodic theory. Information theory --- Ordinary differential equations --- Classical mechanics. Field theory --- 51 <082> --- 514.8 --- 51 <082.1> --- Mathematics--Feestbundels. Festschriften --- Geometric study of objects of mechanics and physics --- Mathematics--Series --- 514.8 Geometric study of objects of mechanics and physics --- 51 <082> Mathematics--Feestbundels. Festschriften --- Nonholonomic dynamical systems. --- Mechanics. --- Differential equations --- Mécanique --- Équations différentielles --- Qualitative theory. --- Théorie qualitative --- Mechanics --- Nonholonomic dynamical systems --- Dynamical systems, Nonholonomic --- Non-holonomic systems --- Nonholonomic systems --- Differentiable dynamical systems --- Classical mechanics --- Newtonian mechanics --- Physics --- Dynamics --- Quantum theory --- 517.91 Differential equations --- Qualitative theory --- 517.91 --- Numerical solutions --- Mécanique. --- Théorie qualitative. --- Numerical solutions&delete&
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The book deals essentially with systems of polynomial autonomous ordinary differential equations in two real variables. The emphasis is mainly qualitative, although attention is also given to more algebraic aspects as a thorough study of the center/focus problem and recent results on integrability. In the last two chapters the performant software tool P4 is introduced: based on both algebraic manipulation and numerical calculation, this was conceived for the purpose of drawing "Polynomial Planar Phase Portraits" on part of the plane, or on a Poincaré compactification, or even on a Poincaré-Lyapunov compactification of the plane. From the start, differential systems are represented by vector fields enabling, in full strength, a dynamical systems approach. All essential notions, including invariant manifolds, normal forms, desingularization of singularities, index theory and limit cycles, are introduced and the main results are proved for smooth systems with the necessary specifications for analytic and polynomial systems. The book is very appropriate for a first course in dynamical systems, presenting the basic notions in the study of individual two dimensional systems. Not only does it provide simple and appropriate proofs, but it also contains a lot of exercises and presents a survey of interesting results with the necessary references to the literature.
Differential equations --- Qualitative theory. --- Numerical solutions. --- 517.91 Differential equations --- Differential Equations. --- Differentiable dynamical systems. --- Ordinary Differential Equations. --- Dynamical Systems and Ergodic Theory. --- Differential dynamical systems --- Dynamical systems, Differentiable --- Dynamics, Differentiable --- Global analysis (Mathematics) --- Topological dynamics --- Differential equations. --- Dynamics. --- Ergodic theory. --- Ergodic transformations --- Continuous groups --- Mathematical physics --- Measure theory --- Transformations (Mathematics) --- Dynamical systems --- Kinetics --- Mathematics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Physics --- Statics
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Enabling insight into large and complex datasets is a prevalent theme in visualization research for which different approaches are pursued. Topology-based methods are built on the idea of abstracting characteristic structures such as the topological skeleton from the data and to construct the visualizations accordingly. There are currently new demands for and renewed interest in topology-based visualization solutions. This book presents 13 peer-reviewed papers as written results from the 2005 workshop “Topology-Based Methods in Visualization” that was initiated to enable additional stimulation in this field. It contains a longer chapter dedicated to a survey of the state-of-the-art, as well as a great deal of original work by leading experts that has not been published before, spanning both theory and applications. It captures key concepts and novel ideas and serves as an overview of current trends in topology-based visualization research.
Differential equations --- Topological dynamics --- Qualitative theory --- Mathematics. --- Computer graphics. --- Visualization. --- Topology. --- Computer Graphics. --- Analysis situs --- Position analysis --- Rubber-sheet geometry --- Geometry --- Polyhedra --- Set theory --- Algebras, Linear --- Visualisation --- Imagery (Psychology) --- Imagination --- Visual perception --- Automatic drafting --- Graphic data processing --- Graphics, Computer --- Computer art --- Graphic arts --- Electronic data processing --- Engineering graphics --- Image processing --- Math --- Science --- Digital techniques --- Dynamics, Topological --- Differentiable dynamical systems --- 517.91 Differential equations
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Théorie qualitative --- 515.35 --- Sciences Mathematics Analysis Differential equations --- Théorie qualitative --- Differential equations --- Equations différentielles --- Qualitative theory --- Analyse fonctionnelle non linéaire --- Nonlinear functional analysis --- Analyse fonctionnelle non linéaire. --- Équations aux dérivées partielles --- Équations aux dérivées partielles --- Equations differentielles
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This book provides a comprehensive and systematic approach to the study of the qualitative theory of boundedness, periodicity, and stability of Volterra difference equations. The book bridges together the theoretical aspects of Volterra difference equations with its applications to population dynamics. Applications to real-world problems and open-ended problems are included throughout. This book will be of use as a primary reference to researchers and graduate students who are interested in the study of boundedness of solutions, the stability of the zero solution, or in the existence of periodic solutions using Lyapunov functionals and the notion of fixed point theory.
Volterra equations. --- Differential equations --- 517.91 Differential equations --- Equations, Volterra --- Integral equations --- Qualitative theory. --- Functional equations. --- Genetics --- Difference and Functional Equations. --- Genetics and Population Dynamics. --- Mathematics. --- Biology --- Embryology --- Mendel's law --- Adaptation (Biology) --- Breeding --- Chromosomes --- Heredity --- Mutation (Biology) --- Variation (Biology) --- Equations, Functional --- Functional analysis --- Difference equations. --- Biomathematics. --- Mathematics --- Calculus of differences --- Differences, Calculus of --- Equations, Difference
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The book discusses set-valued differential equations defined in terms of the Hukuhara derivative. Focusing on equations with uncertainty, i.e., including an unknown parameter, it introduces a regularlization method to handle them. The main tools for qualitative analysis are the principle of comparison of Chaplygin – Wazhewsky, developed for the scalar, vector and matrix-valued Lyapunov functions and the method of nonlinear integral inequalities, which are used to establish existence, stability or boundedness. Driven by the question of how to model real processes using a set-valued of differential equations, the book lays the theoretical foundations for further study in this area. It is intended for experts working in the field of qualitative analysis of differential and other types of equations.
Differential equations --- Qualitative theory. --- 517.91 Differential equations --- Differential Equations. --- Systems theory. --- Ordinary Differential Equations. --- Systems Theory, Control. --- System theory. --- תיאוריית מערכות --- Systems, Theory of --- Systems science --- תיאורית מערכות --- תאורית מערכות --- Science --- משואות דיפרנציאליות --- Differential equations, Ordinary --- Equations, Differential --- Bessel functions --- Calculus --- Philosophy --- Ordinary differential equations --- Differential equations.
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