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Geometrical Methods in Variational Problems
Bobylov, Nikolai A.; Emel'Yanov, S.V. (Institute Of Systems Analysis, Moscow, Russia); Korovin, Sergey K.
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Description for Geometrical Methods in Variational Problems
Paperback. Series: Mathematics and its Applications. Num Pages: 543 pages, biography. BIC Classification: PBKJ; PBKQ; PBKS; PBU. Category: (P) Professional & Vocational. Dimension: 240 x 160 x 29. Weight in Grams: 888.
Since the building of all the Universe is perfect and is cre- ated by the wisdom Creator, nothing arises in the Universe in which one cannot see the sense of some maXImum or mInImUm Euler God moves the Universe along geometrical lines Plato Mathematical models of most closed physical systems are based on vari- ational principles, i.e., it is postulated that equations describing the evolu- tion of a system are the Euler~Lagrange equations of a certain functional. In this connection, variational methods are one of the basic tools for studying many problems of natural sciences. The first problems related to ... Read more
Since the building of all the Universe is perfect and is cre- ated by the wisdom Creator, nothing arises in the Universe in which one cannot see the sense of some maXImum or mInImUm Euler God moves the Universe along geometrical lines Plato Mathematical models of most closed physical systems are based on vari- ational principles, i.e., it is postulated that equations describing the evolu- tion of a system are the Euler~Lagrange equations of a certain functional. In this connection, variational methods are one of the basic tools for studying many problems of natural sciences. The first problems related to ... Read more
Product Details
Format
Paperback
Publication date
2012
Publisher
Springer Netherlands
Number of pages
543
Condition
New
Series
Mathematics and its Applications
Number of Pages
543
Place of Publication
Dordrecht, Netherlands
ISBN
9789401059558
SKU
V9789401059558
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15
Reviews for Geometrical Methods in Variational Problems
"... the book is a valuable contribution to the literature. It is well-written, self-contained and it has an extensive bibliography, especially with regard to the literature in the Russian language." (Mathematical Reviews, 2001a)