Titlebook: Nonlinear Phenomena in Complex Systems: From Nano to Macro Scale; Davron Matrasulov,H. Eugene Stanley Conference proceedings 2014 Springer

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Nonequilibrium Quantum Dynamics of Biomolecular Excitonsson complex. By means of numerically exact real-time path-integral simulations of the transfer dynamics we find that equilibrium vibrations do not enhance coherence times. On the other hand, nonequilibrium vibrations induce prolonged coherence times and increased transfer efficiency. By quantifying

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Fractal Dimensions and Entropies of Meragi Songstern of a melody can be revealed in a scattering diagram where pitches represent vertices, and the directed pathways which connect the former pitches to the next ones signify the relations established during the performance. The pathways form a pattern which is called animal diagram (or lattice anim

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Large-Scale Connectivity vs. Spreading Efficiency: Spectral Analysis on Explosive Percolationre presented here. More specifically, we explore how the maximum eigenvalues of the adjacency matrix of a network, which governs the spreading efficiency, evolves as the density of network connections are increased. We find that for networks with connectivity that grow in an explosive way, informati

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Power Grids, Smart Grids and Complex Networkseral properties of the Electric System with an attention to the effects of Distributed Generation. We then analyse the effects of renewable power sources on Voltage Controllability. Afterwords, we study the impact of electric line overloads on the nature of Blackouts. Finally, we discuss the possibi

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Panacea

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Resonances in Quantum Networks and Their Generalizationsdifferent things, we show that the two most common definitions, scattering and resolvent resonances, are equivalent in this case. We analyze the high-energy behavior of resonances in quantum graphs and show that it may deviate from the standard Weyl law prediction; we derive a criterion which shows

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Excitations Transfer and Random Walks on Dynamic Contacts Networksn the diffusion-limited regime, that model the spreading of an excitation among a population of randomly moving agents. In this case, the excitation is diffusing on an evolving dynamical graph, created by the istantaneous contacts of the moving agents. In recent works, the excitation random walk on

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Robert Schraderomatically cures - the problems of the wave function collapse and the measurement problem. Even the existence of an “arrow of time" can perhaps be explained in a more elegant way than usual. As well as reviewin978-3-319-82314-0978-3-319-41285-6Series ISSN 0168-1222 Series E-ISSN 2365-6425