Numerical Methods in the Study of Critical Phenomena

Table of Contents

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   Book Overview
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   Chapter 1 Padé-Hermite Approximants
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   Chapter 2 Some Comments About the Numerical Utilization of Factorial Series
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   Chapter 3 Introduction to Real Quasianalytic Classes and Continuation Problems
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   Chapter 4 Groups Transformations and Critical Asymptotics Applications to Non-Linear Differential and Partial Derivative Equations
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   Chapter 5 Antecedent Invariant Curves of an Endomorphism. Influence Domain of a Stable Cycle Coexisting with an Isolated Stable Invariant Curve
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   Chapter 6 Topological Entropy As a Measure of Dynamic Chaos in Endomorphisms
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   Chapter 7 Topological Entropy of Markov Processes for a C 0 - Endomorphism of the Interval
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   Chapter 8 Sequential Iteration of Threshold Functions
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    Chapter 9 Some Properties of Second Order Dynamic Systems with Parametric Resonances
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    Chapter 10 On the Bifurcation of Certain Kam Tori in the Standard Mapping
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    Chapter 11 MO Stochasticity Criterion
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    Chapter 12 Singularities in Saw Numerical Simulations
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    Chapter 13 Monte Carlo Measurement of the Single Vortex Free Energy in the Kosterlitz-Thouless Theory
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    Chapter 14 Algebraic Method for the Computation of the Partition Functions of Spin Glasses and Numerical Study of the Distributions of Zeros
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    Chapter 15 Percolation and Gelation by Additive Polymerization
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    Chapter 16 Ground State Structure of the Random Frustration Model in Two Dimensions
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    Chapter 17 Line Defects and the Glass Transition
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    Chapter 18 Universality in Size-Effects in 2D Percolation
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    Chapter 19 The Phenomenological Renormalization Method
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    Chapter 20 Computation of the Yang-Lee Edge Singularity in Ising Models
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    Chapter 21 Real-Space Renormalization-Group Method for Quantum Systems: Application to Quantum Frustration in Two Dimensions
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    Chapter 22 Yang-Lee Edge Singularity by Real Space Renormalization Group
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    Chapter 23 Numerical Determination of a Periodical Solution of Discontinuous Type, near a Singular Point, for a Neurophysiological Model
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    Chapter 24 On the Relation Between the Logical Structure of Systems and Their Ability to Generate Multiple Steady States or Sustained Oscillations
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    Chapter 25 Critical Delays in Logical Asynchronous Models
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    Chapter 26 A Simulation Technique for Studying Critical Properties of Chemical Dissipative Systems
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    Chapter 27 Critical Paths and Passes: Application to Quantum Chemistry
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    Chapter 28 Telephone Network: Statistical Mechanics and Non-Random Connecting Procedures
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    Chapter 29 The Thermodynamic Formalism in Population Biology
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    Chapter 30 Asymptotic Inference for Markov Random Fields on ℤ d