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Nonlinear Dynamics and Quantum Dynamical Systems最新文献

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An application of majorization in the theory of dynamical systems 多数化在动力系统理论中的应用
Pub Date : 1990-12-31 DOI: 10.1515/9783112581445-005
Jochen Kastner, Ch. Zylka
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引用次数: 0
Mechanics from a system theoretic point of view 从系统理论的观点来看力学
Pub Date : 1990-12-31 DOI: 10.1515/9783112581445-016
G. Wunsch
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引用次数: 0
Orbital stability and problems of nonlocal dynamics 轨道稳定性和非局部动力学问题
Pub Date : 1990-12-31 DOI: 10.1515/9783112581445-007
G. Leonov
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引用次数: 1
About the structure of conserved quantities of special many-body systems 关于特殊多体系统守恒量的结构
Pub Date : 1990-12-31 DOI: 10.1515/9783112581445-008
P. Moebius
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引用次数: 0
Algebraic topological entropy 代数拓扑熵
Pub Date : 1990-12-31 DOI: 10.1515/9783112581445-004
T. Hudetz
As a "by-product" of the Connes-Nainhofer-Thirring theory of dynamical entropy for (originally nonAbelian) nuclear C*-algebras, the well-known variational principle for topological entropy is equivalently reformulated in purely algebraically defined terms for (separable) Abelian C*-algebras. This "algebraic variational principle" should not only nicely illustrate the ''feed-back'' of methods developed for quantum dynamical systems to the classical theory, but it could also be proved directly by "algebraic" methods and could thus further simplify the original proof of the variational principle (at least "in principle"). Invited contribution to the International Seminar on Applied Mathematics (ISAM 90) on "Dynamical Systems", Gaussig, GDR.
作为(原本非阿贝尔的)核C*-代数的动态熵的Connes-Nainhofer-Thirring理论的“副产品”,众所周知的拓扑熵变分原理等价地在(可分离的)阿贝尔C*-代数的纯代数定义项中重新表述。这种“代数变分原理”不仅可以很好地说明量子动力系统开发的方法对经典理论的“反馈”,而且还可以直接用“代数”方法证明,从而进一步简化变分原理的原始证明(至少在“原则上”)。特邀论文,应用数学国际研讨会(ISAM 90)“动力系统”,高斯西格,德国。
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引用次数: 5
Linear Dynamic Processes with Inhomogeneous Time Scale 非均匀时标线性动态过程
Pub Date : 1990-12-31 DOI: 10.1515/9783112581445-002
B. Aulbach, S. Hilger
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引用次数: 152
Cellular automata and symbolic dynamics 元胞自动机与符号动力学
Pub Date : 1990-12-31 DOI: 10.1515/9783112581445-010
Uhi Quasthoff, Axel Schiller
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引用次数: 0
Backmatter Backmatter
Pub Date : 1990-12-31 DOI: 10.1515/9783112581445-017
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引用次数: 0
On a geometric characterization of differentialalgebraic equations 微分代数方程的几何表征
Pub Date : 1990-12-31 DOI: 10.1515/9783112581445-011
S. Reich
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引用次数: 0
On application of Ljapunov functions and comparison systems to analysis of stability for nonlinear ordinary differential equations Ljapunov函数和比较系统在非线性常微分方程稳定性分析中的应用
Pub Date : 1990-12-31 DOI: 10.1515/9783112581445-006
N. Koksch
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引用次数: 0
期刊
Nonlinear Dynamics and Quantum Dynamical Systems
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