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動力繫統Maple TM應用(第2版)(英文版)
該商品所屬分類:自然科學 -> 自然科學總論
【市場價】
750-1088
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469-680
【介質】 book
【ISBN】9787510095542
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內容介紹



  • 出版社:世界圖書出版公司
  • ISBN:9787510095542
  • 作者:(英)林奇
  • 頁數:509
  • 出版日期:2015-05-01
  • 印刷日期:2015-05-01
  • 包裝:平裝
  • 開本:24開
  • 版次:1
  • 印次:1
  • 字數:422千字
  • 藉助Maple代數操作軟件包,由林奇著的《動力
    繫統Maple TM應用(第2版)(英文版)》介紹了動力繫
    統的研究原理。作者強調了信息覆蓋面的廣度而不是
    細節,而且定理的證明也很少。書中的一些知識點在
    別的書中幾乎看不到。常見的定理,如分叉、雙穩定
    性、混沌、不穩定性、多穩定性和周期性定理,貫穿
    於各章節中。將Maple作為貫穿始終的教學工具,該
    書成了數學中的“動手做”教材。
    讀者對像:應用數學領域、自然科學和工程類專
    業的高年級本科生、研究生和科研工作者。
  • Preface
    0 A Tutorial Introduction to Maple
    0.1 A Quick Tour of Maple
    0.2 Tutorial One: The Basics (One Hour)
    0.3 Tutorial Two: Plots and Differential Equations (One Hour)
    0.4 Simple Maple Programs
    0.5 Hints for Programming
    0.6 Maple Exercises
    1 Differential Equations
    1.1 Simple Differential Equations and Applications
    1.2 Applications to Chemical Kinetics
    1.3 Applications to Electric Circuits
    1.4 Existence and Uniqueness Theorem
    1.5 Maple Commands
    1.6 Exercises
    2 Planar Systems
    2.1 Canonical Forms.
    2.2 Eigenvectors Defining Stable and Unstable Mani/blds
    2.3 Phase Portraits of Linear Systems in the Plane
    2.4 Linearization and Hartman's Theorem
    2.5 Constructing Phase Plane Diagrams
    2.6 Maple Commands
    2.7 Exercises
    3 Interacting Species
    3.1 Competing' Species
    3.2 Predator-Prey Models
    3.3 Other Characteristics Affecting Interacting Species
    3.4 Maple Commands
    3.5 Exercises
    4 Limit Cycles
    4.1 Historical Background
    4.2 Existence and Uniqueness of Limit Cycles in the Plane
    4.3 Nonexistence of Limit Cycles in the Plane
    4.4 Perturbation Methods
    4.5 Maple Commands
    4.6 Exercises
    5 Hamiltonian Systems, Lyapunov Functions, and Stability
    5.1 Hamiltonian Systems in the Plane
    5.2 Lyapunov Functions and Stability
    5.3 Maple Commands
    5.4 Exercises
    6 Bifurcation Theory
    6.1 Bifurcations of Nonlinear Systems in the Plane
    6.2 Normal Forms
    6.3 Multistability and Bistability
    6.4 Maple Commands
    6.5 Exercises
    7 Three-Dimensional Autonomous Systems and Chaos
    7.1 Linear Systems and Canonical Forms
    7.2 Nonlinear Systems and Stability
    7.3 The RSssler System and Chaos
    7.4 The Lorenz Equations, Chua's Circuit, and the Belousov-Zhabotinski Reaction
    7.5 Maple Commands :
    7.6 Exercises
    8 Poincare Maps and Nonautonomons Systems in the Plane
    8. I Poincar6 Maps
    8.2 Hamiltonian Systems with Two Degrees of Freedom
    8.3 Nonautonomous Systems in the Plane
    8.4 Maple Commands
    8.5 Exercises
    9 Local and Global Bifurcations
    9.1 Small-Amplitude Limit Cycle Bifurcations
    9.2 Gr6bner Bases
    9.3 Melnikov Integrals and Bifurcating Limit Cycles from a Center
    9.4 Bifurcations Involving Homoclinic Loops
    9.5 Maple Commands
    9.6 Exercises
    10 The Second Part of Hilbert's Sixteenth Problem
    10.1 Statement of Problem and Main Results
    10.2 Poincar6 Compactification
    10.3 Global Results for Li6nard Systems
    10.4 Local Results for Li~nard Systems
    10.5 Exercises
    11 Linear Discrete Dynamical Systems
    11.1 Recurrence Relations
    11.2 The Leslie Model
    11.3 Harvesting and Culling Policies
    11.4 Maple Commands
    11.5 Exercises
    12 Nonlinear Discrete Dynamical Systems
    12.1 The Tent Map and Graphical Iterations
    12.2 Fixed Points and Periodic Orbits
    12.3 The Logistic Map, Bifurcation Diagram, and Feigenbaum Number
    12.4 Gaussian and H4non Maps
    12.5 Applications
    12.6 Maple Commands
    12.7 Exercises
    13 Complex Iterative Maps
    13.1 Julia Sets and the Mandelbrot Set
    13.2 Boundaries of Periodic Orbits
    13.3 Maple Commands
    13.4 Exercises
    14 Electromagnetic Waves and Optical Resonators
    14.1 Maxweil's Equations and Electromagnetic Waves
    14.2 Historical Background
    14.3 The Nonlinear SFR Resonator
    14.4 Chaotic Attractors and Bistability
    14.5 Linear Stability Analysis
    14.6 Instabilities and Bistability
    14.7 Maple Commands
    14.8 Exercises
    15 Fractals and Multifractals
    15.1 Construction of Simple Examples
    15.2 Calculating Fractal Dimensions
    15.3 A Multifractal Formalism
    15.4 Multifractals in the Real World and Some Simple Examples
    15.5 Maple Commands
    15.6 Exercises
    16 Chaos Control and Synchronization
    16.1 Historical Background
    16.2 Controlling Chaos in the Logistic Map
    16.3 Controlling Chaos in the H~non Map
    16.4 Chaos Synchronization
    16.5 Maple Commands
    16.6 Exercises
    17 Neural Networks
    17.1 Introduction
    17.2 The Delta Learning Rule and Backpropagation
    17.3 The Hopfield Network and Lyapunov Stability
    17.4 Neurodynamics
    17.5 Maple Commands
    17.6 Exercises
    18 Simulation
    18.1 Simulink
    18.2 The MapleSim Connectivity Toolbox
    18.3 MapleSim
    18.4 Exercises
    19 Examination-Type Questions
    19.1 Dynamical Systems with Applications
    19.2 Dynamical Systems with Maple
    20 Solutions to Exercises
    20.0 Chapter 0
    20.1 Chapter 1
    20.2 Chapter 2
    20.3 Chapter 3
    20.4 Chapter 4
    20.5 Chapter 5
    20.6 Chapter 6
    20.7 Chapter 7
    20.8 Chapter 8
    20.9 Chapter 9
    20.10 Chapter 10
    20.11 Chapter 11
    20.12 Chapter 12
    20.13 Chapter 13
    20.14 Chapter 14
    20.15 Chapter 15
    20.16 Chapter 16
    20.17 Chapter 17
    20.18 Chapter 18
    20.19 Chapter 19
    References
    Textbooks
    Research Papers
    Maple Program Index
    Index
 
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