Further Insights into Oscillation Theory

Inbunden, Engelska, 2021

AvNikolai Verichev,Stanislav Verichev,Vladimir Erofeev

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The book is written for students of universities and postgraduate students specializing in the field of nonlinear dynamics, as well as specialists in various fields of mechanical engineering. It is devoted to the development of original methods, and outlines the results of analytical studies of dynamical chaos, synchronization, and dynamic structures in lattices of coupled rotators. It presents its findings within the context of the phase space of models and by involving methods of the qualitative theory of differential equations, the theory of bifurcations, and qualitative numerical methods.

Produktinformation

Utgivningsdatum2021-09-08
Mått148 x 212 x undefined mm
FormatInbunden
SpråkEngelska
Antal sidor496
FörlagCambridge Scholars Publishing
ISBN9781527571679

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Nikolai Verichev is Principal Researcher at the Mechanical Engineering Research Institute of the Russian Academy of Sciences. He received his PhD from Nizhny Novgorod State University in 1985, and specializes in the fields of the qualitative theory of dynamical systems, oscillation theory, nonlinear dynamics, dynamic chaos, and chaotic synchronization. He is the author and co-author of 29 papers, three books and two patents. Stanislav Verichev is Senior Research and Development Engineer at Delft University of Technology, the Netherlands, having received his PhD from the same institution in 2002. He specializes in nonlinear dynamics, as well as such practical fields as dredging and mining, oil and gas, civil and mechanical engineering, and deep sea mining. He is the author and co-author of 36 papers, five books and eight patents. Vladimir Erofeev is Professor and Director of the Mechanical Engineering Research Institute of the Russian Academy of Sciences. He has proposed new methods of non-destructive testing of materials and structures, and developed the scientific foundations of vibration protection systems for machines and structures using inertia and dissipation of rheological media.