Titlebook: Wave Propagation in Nanostructures; Nonlocal Continuum M Srinivasan Gopalakrishnan,Saggam Narendar Book 2013 Springer International Publish

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Material Property and Nonlocal Scale Parameter Estimation for Carbon Nanotubes,sure due to their small sizes. Researchers have always used mathematical models to roughly estimate these properties. In addition, the value of nonlocal parameters which introduces the scale effects in continuum models, has been extensively reported in the literature with different researchers repor

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Wave Propagation in 1D-Nanostructures: Nanobeams,or circular. Some of the nano thin films, which find applications in Nano Electro Mechanical Systems (NEMS)is normally idealized as nanobeam with rectangular cross-section, while SWCNT undergoing transverse vibration, are normally idealized as nanobeams with circular cross-section. There are two dif

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Wave Propagation in Multi-Walled Carbon Nanotubes,ed to describe the structures of MWCNT. In the Russian Doll model, sheets of graphite are arranged in concentric cylinders, for example, a (0,8) SWCNT within a larger (0,10) single-walled nanotube. In the Parchment model, a single sheet of graphite is rolled in around itself, resembling a scroll of

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Wave Propagation in Coupled 1D-Nanosystems,ssed in Chap.?.. In Chap.?., the wave propagation in connected 1-D beams was studied (MWCNT), where the connection is along the circumference of multiple nanotube walls through van der Walls forces . In this chapter, we will study the wave propagation in 1-D nanorods/nanobeams, which are explicitly

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Wave Propagation in Nanoshells,t and optical phenomena. Both atomistic models as well as continuum models have been reported in the literature and applied to such applications. The CNTs can have interesting waveguide properties at very high frequencies in the order of up to terahertz. This we have seen in earlier chapters. At suc

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Wave Propagation in Nanoshells,t and optical phenomena. Both atomistic models as well as continuum models have been reported in the literature and applied to such applications. The CNTs can have interesting waveguide properties at very high frequencies in the order of up to terahertz. This we have seen in earlier chapters. At suc

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Book 2013der of nanometers. The book is fundamentally based on non-local elasticity theory, which includes scale effects in the continuum model. The book predominantly addresses wave behavior in carbon nanotubes and Graphene structures, although the methods of analysis provided in this text are equally appli