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001    frd00008248 
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006    m    eo  d         
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008    160205s2016    xx     eo     000 0 eng d 
020    9780486160283|q(e-pub) 
024 3  9780486160283 
040    CtWfDGI|beng|erda|cCtWfDGI 
041 1  eng|hrus 
050  4 QA316 
082 04 515/.3533|223 
100 1  Lavrentʹev, M. A.|q(Mikhail Alekseevich),|d1900-1980. 
240 10 Variat︠s︡ionnyĭ metod v kraevykh zadachakh dli︠a︡ sistem 
       uravneniĭ ėllipticheskogo tipa.|lEnglish 
245 10 Variational Methods for Boundary Value Problems for 
       Systems of Elliptic Equations /|cM. A. Lavrent’ev. 
264  1 [Place of publication not identified] :|bDover 
       Publications,|c[2016] 
264  4 |c©2016 
300    1 online resource (160 pages) 
336    text|btxt|2rdacontent 
337    computer|bc|2rdamedia 
338    online resource|bcr|2rdacarrier 
506    Access limited to subscribing institutions. 
520    In this famous monograph, a distinguished mathematician 
       presents an innovative approach to classical boundary 
       value problems--one that may be used by mathematicians as 
       well as by theoreticians in mechanics. The approach is 
       based on a number of geometric properties of conformal and
       quasi-conformal mappings and employs the general basic 
       scheme for solution of variational problems first 
       suggested by Hilbert and developed by Tonnelli. The first 
       two chapters cover variational principles of the theory of
       conformal mapping and behavior of a conformal 
       transformation on the boundary. Chapters 3 and 4 explore 
       hydrodynamic applications and quasiconformal mappings, and
       the final two chapters address linear systems and the 
       simplest classes of non-linear systems. Mathematicians 
       will take particular interest in the method of the proof 
       of the existence and uniqueness theorems as well as the 
       general theory of quasi-conformal mappings. Theoreticians 
       in mechanics will find the approximate formulas for 
       conformal and quasi-conformal. 
538    System requirements: Adobe Digital editions. 
588 0  Print version record. 
650  0 Fluid dynamics. 
650  0 Boundary value problems. 
650  0 Conformal mapping. 
650  0 Calculus of variations. 
650  7 MATHEMATICS / Applied.|2bisacsh 
655  0 Electronic books. 
700 1  Radok, J. R. M.|q(Jens Rainer Maria) 
776 08 |iPrint version:|aLavrentʹev, M. A. (Mikhail Alekseevich),
       1900-1980.|tVariational methods for boundary value 
       problems for systems of elliptic equations /|dMineola, NY 
       : Dover Publications, 2006.|z0486450783 (pbk.)
       |w(DLC)2005058850 
914    frd00008248 
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