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Titlebook: Computational Continuum Mechanics of Nanoscopic Structures; Nonlocal Elasticity Esmaeal Ghavanloo,Hashem Rafii-Tabar,Seyed Ahmad F Book 20

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书目名称Computational Continuum Mechanics of Nanoscopic Structures
副标题Nonlocal Elasticity
编辑Esmaeal Ghavanloo,Hashem Rafii-Tabar,Seyed Ahmad F
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概述Offers a systematic description of the nonlocal elasticity theory.Focuses on ways to apply the nonlocal elasticity theory to the study of the mechanical behaviour of nanoscopic structures.Offers impor
丛书名称Springer Tracts in Mechanical Engineering
图书封面Titlebook: Computational Continuum Mechanics of Nanoscopic Structures; Nonlocal Elasticity  Esmaeal Ghavanloo,Hashem Rafii-Tabar,Seyed Ahmad F Book 20
描述.This book offers a comprehensive treatment of nonlocal elasticity theory as applied to the prediction of the mechanical characteristics of various types of biological and non-biological nanoscopic structures with different morphologies and functional behaviour. It combines fundamental notions and advanced concepts, covering both the theory of nonlocal elasticity and the mechanics of nanoscopic structures and systems...By reporting on recent findings and discussing future challenges, the book seeks to foster the application of nonlocal elasticity based approaches to the emerging fields of nanoscience and nanotechnology. It is a self-contained guide, and covers all relevant background information, the requisite mathematical and computational techniques, theoretical assumptions, physical methods and possible limitations of the nonlocal approach, including some practical applications. ..Mainly written for researchers in the fields of physics, biophysics, mechanics, and nanoscience, as well as computational engineers, the book can also be used as a reference guide for senior undergraduate and graduate students, as well as practicing engineers working in a range of areas, such as comput
出版日期Book 2019
关键词Nonlocal elasticity theory; Computational nanomechanics; Nanoscopic structures; Size-dependent continuu
版次1
doihttps://doi.org/10.1007/978-3-030-11650-7
isbn_ebook978-3-030-11650-7Series ISSN 2195-9862 Series E-ISSN 2195-9870
issn_series 2195-9862
copyrightSpringer Nature Switzerland AG 2019
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https://doi.org/10.1007/BFb0119244decades, the use of nonlocal elasticity theory in mechanical modelling of these structures has seen an inflationary development. According to this highly complex, but mathematically elegant, theory, the state of stress at a given point in a material would be determined not only by the state of strai
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Stereoselective Heterocyclic Synthesisied morphologies. These models are appropriate for describing the behaviour of ultra-small structures, as well as components embedded in nanoscale systems. Furthermore, they can accommodate the discrete nature of nanoscopic structures. The results obtained from the nonlocal models have been successf
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Christopher J. Sinz,Scott D. Rychnovskyof the mechanical properties (e.g. elastic constants) and physical dimensions (e.g. effective thickness) of the system in order for the theory to be applied properly. Furthermore, there is no consent among different researchers regarding the choice of the nonlocal parameter. There has been disagreem
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https://doi.org/10.1007/978-3-319-04462-0ir geometrical and material properties. Zero-dimensional nanoscopic structures are nano-sized particles with all their three dimensions restricted to a few tens of nanometers. Investigation of these nanoscopic structures has prompted a growing research endeavour in diverse fields including nanolubri
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Enzymemimetic C-C and C-N Bond Formations,vailable for bonding with three other nearest neighbour atoms, forming strong planar .-bonds with them. In graphite, however, this layer is rather very weakly bonded to other layers via vertical .-bonds [.]. The exotic mechanical properties of graphene play a significant role in various applications
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Enzymemimetic C-C and C-N Bond Formations,le nanoscopic structure. In this chapter, we will survey the nonlocal continuum-based studies concerned with the mechanical behaviour of more complex nanoscopic structures. There are three main sections in this chapter.
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