Titlebook: Nonstationary Resonant Dynamics of Oscillatory Chains and Nanostructures; Leonid I. Manevitch,Agnessa Kovaleva,Yuli Starosve Book 2018 Spr

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Leonid I. Manevitch,Agnessa Kovaleva,Valeri Smirnov,Yuli Starosvetskysciplinary approach..The conundrum of understanding, practising and teaching contemporary creativity is that it wants to be all things to all people. Almost all modern lists of creativity, creative thinking and how-to ‘becoming creative’ books begin with one premise: the creative individual/artist i

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Leonid I. Manevitch,Agnessa Kovaleva,Valeri Smirnov,Yuli Starosvetskye of intellectual capital and innovation for economic growth and cultural development. Increasingly economic activity is socialised through new media and depends on immaterial and digital goods. This immaterial economy includes new international labour markets that demand analytic skills, global com

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Leonid I. Manevitch,Agnessa Kovaleva,Valeri Smirnov,Yuli Starosvetskyands at the center of the creative economy indicating the growing significance of intellectual capital and innovation for economic growth and cultural development. Increasingly economic activity is socialised through new media and depends on immaterial and digital goods. This immaterial economy incl

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Two Coupled Oscillatorsing forces (Fig.?1.1). Its linearized version is a widely used example of beating phenomenon. In this limiting case, due to superposition principle, every vibrational process can be presented as a combination of two basic oscillations?corresponding to in-phase and out-of-phase linear normal modes. I

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Limiting Phase Trajectories and the Emergence of Autoresonance in Anharmonic Oscillatorsengineering systems. In this chapter, the notion of resonance energy transfer is extended to the oscillators subjected to harmonic forcing with a slowly varying frequency. We investigate capture into resonance of a Klein–Gordon chain of identical linearly coupled Duffing oscillators excited by a har

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Forced Pendulumnics. There are two main directions in the study of this model. First of them can be denoted as application of general mathematical perturbation theory in which integrable conservative system is a generating model.

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