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Nonuniform Hyperbolicity

known as nonuniform hyperbolicity conditions. Nonuniform hyperbolicity theory is an important part of the general theory of dynamical systems;

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Stability of Nonautonomous Differential Equations

This volume covers the stability of nonautonomous differential equations in Banach spaces in the presence of nonuniform hyperbolicity;

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Modern Theory of Dynamical Systems

included is an article by A. Katok that presents Anosov's scientific biography and a picture of the early development of hyperbolicity theory;

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Beyond Hyperbolicity

Since the notion was introduced by Gromov in the 1980s, hyperbolicity of groups and spaces has played a significant role in geometric group;

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Hyperbolicity In Delay Equations

This book provides a comprehensive introduction to the study of hyperbolicity in both linear and nonlinear delay equations. This includes a;

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Arithmetic Geometry of Logarithmic Pairs and Hyperbolicity of Moduli Spaces

This textbook introduces exciting new developments and cutting-edge results on the theme of hyperbolicity. Written by leading experts;

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Geometric Pressure for Multimodal Maps of the Interval

of the iteration of rational maps on the Riemann sphere: the equivalence of several notions of non-uniform hyperbolicity, Geometric Pressure, and;

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Hyperbolic Geometry

of hyperbolicity Includes full solutions for all exercises Successful first edition sold over 800 copies in North America ;

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Hyperbolic Manifolds And Holomorphic Mappings

introduced in the first edition is now called the Kobayashi distance , and the hyperbolicity in the sense of this book is called the Kobayashi;

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Hyperbolic Manifolds And Holomorphic Mappings

introduced in the first edition is now called the Kobayashi distance , and the hyperbolicity in the sense of this book is called the Kobayashi;

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Current Developments in Mathematics, 2011

. Contents: The Laplacian on planar graphs and graphs on surfaces (Richard Kenyon); Hyperbolicity and stable polynomials in combinatorics and;

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Lyapunov Exponents

hyperbolicity, ergodic theory and multifractal analysis. It discusses the foundations and some of the main results and main techniques in the area;

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Electromagnetic Processes At High Energies In Oriented Single Crystals

in external fields which is valid for any external field, including an essentially nonuniform one and has vast applications.;

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Poincar-Andronov-Melnikov Analysis for Non-Smooth Systems

asymptotical results such as stability, instability, and hyperbolicity. Extends Melnikov analysis of the classic Poincar and Andronov;

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Metrical and Dynamical Aspects in Complex Analysis

, hyperbolicity in the sense of Gromov and operator theory, all very active areas of research. The modern points of view expressed in these notes;

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Fractal Geometry and Stochastics VI

in dynamics, dimensions and topology of random discrete structures, self-similar trees, p-hyperbolicity, phase transitions from continuous to discrete;

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Hierarchy of Turing Degrees

become reflected in definability. Downey and Greenberg present numerous construction techniques involving high-level nonuniform arguments, and;

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Continuous Semigroups of Holomorphic Self-Maps of the Unit Disc

deep use of Caratheodory prime ends topology and Gromov hyperbolicity theory. This work is intended both as a reference source for researchers;

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Continuous Semigroups of Holomorphic Self-maps of the Unit Disc

deep use of Caratheodory prime ends topology and Gromov hyperbolicity theory. This work is intended both as a reference source for researchers;

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Theory of Edge Diffraction in Electromagnetics

-called nonuniform) currents induced on scattering objects; development of the parabolic equation method for investigation of edge-diffraction;

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Technology CAD - Computer Simulation of IC Processes and Devices

Introduction ............. . 197 5.2 The MOS Capacitor ........ . 198 5.3 Basic MOSFET I-V Characteristics. 208 5.4 Threshold Voltage in Nonuniform;

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A Hierarchy of Turing Degrees A Transfinite Hierarchy of Lowness Notions in the Computably Enumerable Degrees, Unifying Classes, and Natural

become reflected in definability. Downey and Greenberg present numerous construction techniques involving high-level nonuniform arguments, and;

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Power Plant Stability Capacitors And Grounding

nonuniform current distribution;

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Hyperbolic Equations and General Relativity

of strong causality, stable causality and global hyperbolicity are given and the relation between the property of global hyperbolicity and the;

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The Action Principle and Partial Differential Equations. (AM-146), Volume 146

new general definition of hyperbolicity, based on a quadratic form associated with the Lagrangian, which overcomes the obstacles arising from;

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Radiating Nonuniform TransmissionLine Systems and the Partial Element Equivalent Circuit Method

High frequencies of densely packed modern electronic equipment turn even the smallest piece of wire ;...

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Handbook of Dynamical Systems

, hyperbolicity, invariant and inertial manifolds, normal forms, recurrence, shift dynamics, stability, to namejust a few, are ubiquitous dynamical;

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