Name: analysis i: integral representations and asymptotic methods (en Inglés)
SKU: 24699375
Price: 58.62 USD
Availability: InStock
Author: Gamkrelidze, Revaz V.
ISBN: 9783642647864

portada analysis i: integral representations and asymptotic methods (en Inglés)

analysis i: integral representations and asymptotic methods (en Inglés)

Formato

Libro Físico

Ilustrado por

Revaz V. Gamkrelidze

Editorial

Springer

Autor

Gamkrelidze, Revaz V.

Año

2011

Idioma

Inglés

N° páginas

238

Encuadernación

Tapa Blanda

Dimensiones

23.4x15.6x1.3 cm

Peso

0.36 kg.

ISBN

3642647863

ISBN13

9783642647864

Categorías

Cálculo y análisis matemático
Física matemática
Química

analysis i: integral representations and asymptotic methods (en Inglés)

Revaz V. Gamkrelidze (Ilustrado por) · Springer · Tapa Blanda

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Reseña del libro "analysis i: integral representations and asymptotic methods (en Inglés)"

Infinite series, and their analogues-integral representations, became funda- mental tools in mathematical analysis, starting in the second half of the seven- teenth century. They have provided the means for introducing into analysis all o( the so-called transcendental functions, including those which are now called elementary (the logarithm, exponential and trigonometric functions). With their help the solutions of many differential equations, both ordinary and partial, have been found. In fact the whole development of mathematical analysis from Newton up to the end of the nineteenth century was in the closest way connected with the development of the apparatus of series and integral representations. Moreover, many abstract divisions of mathematics (for example, functional analysis) arose and were developed in order to study series. In the development of the theory of series two basic directions can be singled out. One is the justification of operations with infmite series, the other is the creation oftechniques for using series in the solution of mathematical and applied problems. Both directions have developed in parallel Initially progress in the first direction was significantly smaller, but, in the end, progress in the second direction has always turned out to be of greater difficulty.