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Titlebook: Dynamical Processes in Generalized Continua and Structures; Holm Altenbach,Alexander Belyaev,Alexey V. Porubov Book 2019 Springer Nature S

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書目名稱Dynamical Processes in Generalized Continua and Structures
編輯Holm Altenbach,Alexander Belyaev,Alexey V. Porubov
視頻videohttp://file.papertrans.cn/284/283844/283844.mp4
概述Presents a collection of chapters on the current problems of the theory of dynamical processes in generalized continua and structures.Discusses several applications, including various discrete and con
叢書名稱Advanced Structured Materials
圖書封面Titlebook: Dynamical Processes in Generalized Continua and Structures;  Holm Altenbach,Alexander Belyaev,Alexey V. Porubov Book 2019 Springer Nature S
描述.This book presents a collection of chapters on the current problems of the theory of dynamical processes in generalized continua and structures, and has been compiled to commemorate the 70th birthday of Prof. Dmitry Indeitsev – a leading specialist in the field of dynamical processes in solids, fluids and structures. It discusses various applications related to Prof. Indeitsev’s contributions, including various discrete and continuous dynamic models of structures and media, as well as a number of dynamical processes in generalized media..
出版日期Book 2019
關(guān)鍵詞Thin-walled structures; Generalized continua; Wave dynamics; Dmitry Indeitsev; dynamical processes
版次1
doihttps://doi.org/10.1007/978-3-030-11665-1
isbn_ebook978-3-030-11665-1Series ISSN 1869-8433 Series E-ISSN 1869-8441
issn_series 1869-8433
copyrightSpringer Nature Switzerland AG 2019
The information of publication is updating

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Modulation Instability of Flexural Waves in Cylindrical Shells: Modified Criterion,uasi-hyperbolic equation with cubic nonlinearity is derived. For the analysis of axisymmetric propagation of small-amplitude flexural-longitudinal waves along the shell, this equation is reduced to the generalized nonlinear Schr?dinger equation. A criterion for the modulation instability of the wave
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Reduced Enhanced Elastic Continua as Acoustic Metamaterials,ose that the medium obeys Lagrange equations. Elastic energy depends on both of these vectorial generalised co-ordinates but does not depend on the gradient of one of them (“special” co-ordinate). Such a complex medium can be interpreted as a “bearing continuum” (corresponding to the non-special co-
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