Titlebook: Chaos, Nonlinearity, Complexity; The Dynamical Paradi A. Sengupta Book 2006 Springer-Verlag Berlin Heidelberg 2006 Chaos.Nonlinear Function

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Implications for mineral exploration,mething that should be suppressed or channeled). This altered perspective has implications for how we coordinate, motivate, and lead in firms. A complexity view of organizations is particularly useful and germane in light of recent movements among industrialized nations toward knowledge-based, rather than production-based, economies.

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Chaos, Periodicity and Complexity on Dynamical Systems,e two ways of appreciating how complicated the dynamics of such systems is. First through several notions of chaos like Li-Yorke and Devaney chaos, sensitive dependence of initial conditions, transitivity, Lyapunov exponents, and the second through different notions of entropy, mainly the Kolmogorov

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Foundations of Nonextensive Statistical Mechanics,ts, the counting algorithm and the evaluation of the density of states can appropriately be generalized for describing the power-law distributions. The generalized Boltzmann equation and the associated .-theorem are also considered for the Tsallis entropy and the maximum Tsallis entropy distribution

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Power Law and Tsallis Entropy: Network Traffic and Applications,work performance. Highlighting the salient features of Tsallis entropy, the axiomatic foundations of parametric entropies are also discussed. Possible application of nonextensive thermodynamics to study the macroscopic behavior of broadband network is outlined.

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The Role of Chaos and Resonances in Brownian Motion,rooted in the randomness generated by chaotic dynamics. The second point of view, put forward by Prigogine’s school, is that irreversibility is rooted in non-integrable dynamics, as defined by Poincaré. Non-integrability is associated with resonances. We consider a simple model of Brownian motion, a

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