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191202  eng 
020 


a 9789402417715

100 
1 

a Coman, Ciprian D.

245 
0 
0 
a Continuum Mechanics and Linear Elasticity
h Elektronische Ressource
b An Applied Mathematics Introduction
c by Ciprian D. Coman

250 


a 1st ed. 2020

260 


a Dordrecht
b Springer Netherlands
c 2020, 2020

300 


a XV, 519 p. 154 illus
b online resource

505 
0 

a Elements of continuum mechanics  Kinematics  Balance laws  Constitutive behaviour  Linear elasticity  General boundaryvalue problems  Compatibility conditions and the CesaroVolterra path integral  The semiinverse method and simple applications  Twodimensional approximations  SaintVenant’s torsion theory for slender beams

653 


a Applied mathematics

653 


a Mechanics, Applied

653 


a Engineering mathematics

653 


a Theoretical and Applied Mechanics

653 


a Classical Mechanics

653 


a Applications of Mathematics

653 


a Mechanics

710 
2 

a SpringerLink (Online service)

041 
0 
7 
a eng
2 ISO 6392

989 


b Springer
a Springer eBooks 2005

490 
0 

a Solid Mechanics and Its Applications

856 


u https://doi.org/10.1007/9789402417715?nosfx=y
x Verlag
3 Volltext

082 
0 

a 620.1

520 


a This is an intermediate book for beginning postgraduate students and junior researchers, and offers uptodate content on both continuum mechanics and elasticity. The material is selfcontained and should provide readers sufficient working knowledge in both areas. Though the focus is primarily on vector and tensor calculus (the socalled coordinatefree approach), the more traditional index notation is used whenever it is deemed more sensible. With the increasing demand for continuum modeling in such diverse areas as mathematical biology and geology, it is imperative to have various approaches to continuum mechanics and elasticity. This book presents these subjects from an applied mathematics perspective. In particular, it extensively uses linear algebra and vector calculus to develop the fundamentals of both subjects in a way that requires minimal use of coordinates (so that beginning graduate students and junior researchers come to appreciate the power of the tensor notation).
