The Theory of Functions of a Real Variable and the Theory of Fourier's Series
Author : Ernest William Hobson
Publisher :
Page : 700 pages
File Size : 39,74 MB
Release : 1921
Category : Calculus
ISBN :
Author : Ernest William Hobson
Publisher :
Page : 700 pages
File Size : 39,74 MB
Release : 1921
Category : Calculus
ISBN :
Author : I. P. Natanson
Publisher :
Page : 0 pages
File Size : 26,23 MB
Release : 1961
Category : Functions of real variables
ISBN :
Author : Steven G. Krantz
Publisher : Springer Science & Business Media
Page : 224 pages
File Size : 33,6 MB
Release : 2004
Category : Mathematics
ISBN : 9780817643294
This concise real analysis handbook takes into account the fundamentals of the classical theory of the subject and sheds light on its significant applications to differential equations and Fourier analysis. It de-emphasizes proofs and instead stresses concepts, examples and insights.
Author : Horatio Scott Carslaw
Publisher :
Page : 346 pages
File Size : 28,68 MB
Release : 1921
Category : Definite integrals
ISBN :
Author : Philip Franklin
Publisher : Courier Dover Publications
Page : 611 pages
File Size : 46,19 MB
Release : 2016-08-17
Category : Mathematics
ISBN : 048680707X
This classic offers a comprehensive logical treatment that concentrates on theory rather than on techniques and applications, providing students with a substantial base for graduate work in physics. 1940 edition.
Author :
Publisher :
Page : 1242 pages
File Size : 34,26 MB
Release : 1908
Category : American literature
ISBN :
Author : Masayoshi Hata
Publisher : World Scientific Publishing Company
Page : 376 pages
File Size : 34,40 MB
Release : 2016-12-12
Category : Mathematics
ISBN : 9813142847
This second edition introduces an additional set of new mathematical problems with their detailed solutions in real analysis. It also provides numerous improved solutions to the existing problems from the previous edition, and includes very useful tips and skills for the readers to master successfully. There are three more chapters that expand further on the topics of Bernoulli numbers, differential equations and metric spaces.Each chapter has a summary of basic points, in which some fundamental definitions and results are prepared. This also contains many brief historical comments for some significant mathematical results in real analysis together with many references.Problems and Solutions in Real Analysis can be treated as a collection of advanced exercises by undergraduate students during or after their courses of calculus and linear algebra. It is also instructive for graduate students who are interested in analytic number theory. Readers will also be able to completely grasp a simple and elementary proof of the Prime Number Theorem through several exercises. This volume is also suitable for non-experts who wish to understand mathematical analysis.
Author :
Publisher :
Page : 396 pages
File Size : 46,94 MB
Release : 1912
Category : Mathematics
ISBN :
Author :
Publisher :
Page : 450 pages
File Size : 44,88 MB
Release : 1922
Category : Mathematics
ISBN :
Author : A.M. Mathai
Publisher : Springer Science & Business Media
Page : 276 pages
File Size : 43,85 MB
Release : 2009-10-10
Category : Science
ISBN : 1441909168
TheH-function or popularly known in the literature as Fox’sH-function has recently found applications in a large variety of problems connected with reaction, diffusion, reaction–diffusion, engineering and communication, fractional differ- tial and integral equations, many areas of theoretical physics, statistical distribution theory, etc. One of the standard books and most cited book on the topic is the 1978 book of Mathai and Saxena. Since then, the subject has grown a lot, mainly in the elds of applications. Due to popular demand, the authors were requested to - grade and bring out a revised edition of the 1978 book. It was decided to bring out a new book, mostly dealing with recent applications in statistical distributions, pa- way models, nonextensive statistical mechanics, astrophysics problems, fractional calculus, etc. and to make use of the expertise of Hans J. Haubold in astrophysics area also. It was decided to con ne the discussion toH-function of one scalar variable only. Matrix variable cases and many variable cases are not discussed in detail, but an insight into these areas is given. When going from one variable to many variables, there is nothing called a unique bivariate or multivariate analogue of a givenfunction. Whatever be the criteria used, there may be manydifferentfunctions quali ed to be bivariate or multivariate analogues of a given univariate function. Some of the bivariate and multivariateH-functions, currently in the literature, are also questioned by many authors.