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008    110711s2010    si a    ob    001 0 eng d 
020    9789814282451 (electronic bk.) 
020    9814282456 (electronic bk.) 
020    |z9789814282444 
020    |z9814282448 
040    N|T|beng|cN|T|dYDXCP|dEBLCP|dE7B|dOCLCQ|dDEBSZ|dOCLCQ|dMHW
049    FISA 
050  4 QA377|b.M45 2010eb 
082 04 515.3/53|222 
100 1  Mei, Chiang C 
245 10 Homogenization methods for multiscale mechanics
       |h[electronic resource] /|cChiang C. Mei, Bogdan Vernescu 
260    Singapore ;|aHackensack, NJ :|bWorld Scientific,|c2010 
300    1 online resource (xvii, 330 p.) :|bill 
504    Includes bibliographical references and index 
520    In many physical problems several scales present either in
       space or in time, caused by either inhomogeneity of the 
       medium or complexity of the mechanical process. A 
       fundamental approach is to first construct micro-scale 
       models, and then deduce the macro-scale laws and the 
       constitutive relations by properly averaging over the 
       micro-scale. The perturbation method of multiple scales 
       can be used to derive averaged equations for a much larger
       scale from considerations of the small scales. In the 
       mechanics of multiscale media, the analytical scheme of 
       upscaling is known as the Theory of Homogenizati 
588    Description based on print version record 
650  0 Homogenization (Differential equations) 
650  0 Mathematical physics 
655  0 Electronic books 
700 1  Vernescu, Bogdan 
856 40 |uhttp://www.worldscientific.com/worldscibooks/10.1142/
       7427#t=toc