Fb2 Mathematical Analysis I (Universitext) ePub
by Vladimir A. Zorich,Roger Cooke
|Author:||Vladimir A. Zorich,Roger Cooke|
|Publisher:||Springer; 2004 edition (January 22, 2004)|
|Fb2 eBook:||1829 kb|
|ePub eBook:||1135 kb|
|Digital formats:||lrf mobi doc lit|
Translator: Roger Cooke Burlington, Vermont USA e-mail: cooke.
Mathematical Analysis I. [email protected] Springer. Translator: Roger Cooke Burlington, Vermont USA e-mail: cooke.
The book is fam- iar to many people, who either attended the lectures on which it is based or studied out of it, and who . Mathematical Analysis II Mathematical Analysis (Том 2), Vladimir Antonovich Zorich Universitext (Berlin.
The book is fam- iar to many people, who either attended the lectures on which it is based or studied out of it, and who now teach others in universities all over the world. This textbook consists of two parts. Print) Universitext - Springer-Verlag Universitext Series. Vladimir A. Zorich, R. Cooke.
This first part of the book is being published after the more advanced Part 2 of the course, which was issued earlier by the same publishing house. Springer. Zorich Moscow State University Department of Mathematics (Mech-Math) Vorobievy Gory 119992 Moscow Russia. This first part of the book is being published after the more advanced Part 2 of the course, which was issued earlier by the same publishing house.
Download books for free. This two-volume work by . Zorich on Mathematical Analysis constitutes a thorough first course in real analysis, leading from the most elementary facts about real numbers to such advanced topics as differential forms on manifolds, asymptotic methods, Fourier, Laplace, and Legendre transforms, and elliptic functions. With masterful exposition, the author provides a smooth, gradual transition from each topic to the next, so that the slope never feels too steep for the reader.
Mathematical Analysis I. Authors: Zorich, Vladimir .
Thorough coverage, from elementary to very advanced. The book under consideration is aimed primarily at university students and teachers specializing in mathematics and natural sciences, and at all those who wish to see both the mathematical theory with carefully formulated theorems and rigorous proofs on the one hand, and examples of its effective use in the solution of practical problems on the other hand.
VLADIMIR A. ZORICH is professor of mathematics at Moscow State University. His areas of specialization are analysis, conformal geometry, quasiconformal mappings, and mathematical aspects of thermodynamics. He solved the problem of global homeomorphism for space quasiconformal mappings. He holds a patent in the technology of mechanical engineering, and he is also known by his book Mathematical Analysis of Problems in the Natural Sciences.
Mathematical Analysis I (Universitext) book. There's a certain bit of irony when a Russian person reads a Russian book (written by a Moscow State professor) translated to English. Now, I would not claim to enjoy real analysis, but unfortunately some key concepts were required to delve into measure theory (which, in turn, is only a stepping stone). Zorich, Roger Cooke, Octavio Paniagua Taboada. Especially notable in this course are the clearly expressed orientation toward the natural sciences and the informal exploration of the essence and the roots of the basic concepts and theorems of calculus.
Author(s): V. A. Zorich, Roger Cooke, Octavio Paniagua Taboada
This softcover edition of a very populartwo-volume work presents a thorough first course in analysis, leading from real numbers to such advanced topics as differential forms on manifolds, asymptotic methods, Fourier, Laplace, and Legendre transforms, elliptic functions and distributions. Especially notable in this course is the clearly expressed orientation toward the natural sciences and its informal exploration of the essence and the roots of the basic concepts and theorems of calculus. Clarity of exposition is matched by a wealth of instructive exercises, problems and fresh applications to areas seldom touched on in real analysis books.
The first volume constitutes a complete course on one-variable calculus along with the multivariable differential calculus elucidated in an up-to-day, clear manner, with a pleasant geometric flavor.