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1.

図書

図書
George J. Klir
出版情報: New York, N.Y. : Kluwer Academic/Plenum, c2001  xvii, 740 p. ; 24 cm
シリーズ名: IFSR international series on systems science and engineering ; v. 15
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目次情報: 続きを見る
Systems Science: A Guided Tour / Part I:
What Is Systems Science? / 1:
More about Systems / 2:
Systems Movement / 3:
Conceptual Framework / 4:
Systems Methodology / 5:
System Metamethodology / 6:
Systems Knowledge / 7:
Complexity / 8:
Simplification Strategies / 9:
Goal-Oriented Systems / 10:
Systems Science in Retrospect and Prospect / 11:
Appendix
References
Classical Systems Literature / Part II:
Introduction and Comments
Detailed Contents
Author Index
Subject Index
Systems Science: A Guided Tour / Part I:
What Is Systems Science? / 1:
More about Systems / 2:
2.

図書

図書
Olof Staffans
出版情報: Cambridge : Cambridge University Press, 2005  xviii, 776 p. ; 24 cm
シリーズ名: Encyclopedia of mathematics and its applications / edited by G.-C. Rota ; [103]
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Introduction and overview / 1:
Basic properties of well-posed linear systems / 2:
Strongly continuous semigroups / 3:
The generations of a well-posed linear system / 4:
Compatible and regular systems / 5:
Anti-causal, dual and inverted systems / 6:
Feedback / 7:
Stabilization and detection / 8:
Realizations / 9:
Admissibility / 10:
Passive and conservative scattering systems / 11:
Discrete time systems / 12:
Appendix / 13:
Introduction and overview / 1:
Basic properties of well-posed linear systems / 2:
Strongly continuous semigroups / 3:
3.

図書

図書
edited by Thomas D. Hall
出版情報: Lanham, Md. ; Oxford : Rowman & Littlefield, c2000  x, 339 p. ; 23 cm
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4.

図書

図書
Daniel Alpay ; translated by Stephen S. Wilson
出版情報: Providence, R.I. : American Mathematical Society , [Paris] : Société Mathématique de France, c2001  viii, 150 p. ; 26 cm
シリーズ名: SMF/AMS texts and monographs ; v. 5
Panoramas et synthèses ; no 6, 1998
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5.

図書

図書
Y. Kuramoto
出版情報: Mineola, N.Y. : Dover Publications, 2003  vi, 156 p. ; 24 cm
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目次情報: 続きを見る
Introduction / 1.:
Methods / Part I:
Reductive Perturbation Method / 2.:
Oscillators Versus Fields of Oscillators / 2.1:
The Stuart-Landau Equation / 2.2:
Onset of Oscillations in Distributed Systems / 2.3:
The Ginzburg-Landau Equation / 2.4:
Method of Phase Description / 3.:
Systems of Weakly Coupled Oscillators / 3.1:
One-Oscillator Problem / 3.2:
Nonlinear Phase Diffusion Equation / 3.3:
Representation by the Floquet Eigenvectors / 3.4:
Case of the Ginzburg-Landau Equation / 3.5:
Method of Phase Description II / 4.:
Systematic Perturbation Expansion / 4.1:
Generalization of the Nonlinear Phase Diffusion Equation / 4.2:
Dynamics of Slowly Varying Wavefronts / 4.3:
Dynamics of Slowly Phase-Modulated Periodic Waves / 4.4:
Applications / Part II:
Mutual Entrainment / 5.:
Synchronization as a Mode of Self-Organization / 5.1:
Phase Description of Entrainment / 5.2:
One Oscillator Subject to Periodic Force / 5.2.1:
A Pair of Oscillators with Different Frequencies / 5.2.2:
Many Oscillators with Frequency Distribution / 5.2.3:
Calculation of [Gamma] for a Simple Model / 5.3:
Soluble Many-Oscillator Model Showing Synchronization-Desynchronization Transitions / 5.4:
Oscillators Subject to Fluctuating Forces / 5.5:
One Oscillator Subject to Stochastic Forces / 5.5.1:
A Pair of Oscillators Subject to Stochastic Forces / 5.5.2:
Many Oscillators Which are Statistically Identical / 5.5.3:
Statistical Model Showing Synchronization-Desynchronization Transitions / 5.6:
Bifurcation of Collective Oscillations / 5.7:
Chemical Waves / 6.:
Synchronization in Distributed Systems / 6.1:
Some Properties of the Nonlinear Phase Diffusion Equation / 6.2:
Development of a Single Target Pattern / 6.3:
Development of Multiple Target Patterns / 6.4:
Phase Singularity and Breakdown of the Phase Description / 6.5:
Rotating Wave Solution of the Ginzburg-Landau Equation / 6.6:
Chemical Turbulence / 7.:
Universal Diffusion-Induced Turbulence / 7.1:
Phase Turbulence Equation / 7.2:
Wavefront Instability / 7.3:
Phase Turbulence / 7.4:
Amplitude Turbulence / 7.5:
Turbulence Caused by Phase Singularities / 7.6:
Appendix
Plane Wave Solutions of the Ginzburg-Landau Equation / A.:
The Hopf Bifurcation for the Brusselator / B.:
References
Subject Index
Introduction / 1.:
Methods / Part I:
Reductive Perturbation Method / 2.:
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