
Ebook Info
- Published: 2004
- Number of pages: 220 pages
- Format: PDF
- File Size: 15.13 MB
- Authors: Steven G. Krantz
Description
This concise, well-written handbook provides a distillation of real variable theory with a particular focus on the subject’s significant applications to differential equations and Fourier analysis. Ample examples and brief explanations—with very few proofs and little axiomatic machinery—are used to highlight all the major results of real analysis, from the basics of sequences and series to the more advanced concepts of Taylor and Fourier series, Baire Category, and the Weierstrass Approximation Theorem. Replete with realistic, meaningful applications to differential equations, boundary value problems, and Fourier analysis, this unique work is a practical, hands-on manual of real analysis that is ideal for physicists, engineers, economists, and others who wish to use the fruits of real analysis but who do not necessarily have the time to appreciate all of the theory. Valuable as a comprehensive reference, a study guide for students, or a quick review, “A Handbook of Real Variables” will benefit a wide audience.
User’s Reviews
Reviews from Amazon users which were colected at the time this book was published on the website:
⭐Don’t get me wrong – Krantz is good but this is essentially Baby Rudin – without the proofs – which is sort of like a bar without beer.
Keywords
Free Download A Handbook of Real Variables: With Applications to Differential Equations and Fourier Analysis in PDF format
A Handbook of Real Variables: With Applications to Differential Equations and Fourier Analysis PDF Free Download
Download A Handbook of Real Variables: With Applications to Differential Equations and Fourier Analysis 2004 PDF Free
A Handbook of Real Variables: With Applications to Differential Equations and Fourier Analysis 2004 PDF Free Download
Download A Handbook of Real Variables: With Applications to Differential Equations and Fourier Analysis PDF
Free Download Ebook A Handbook of Real Variables: With Applications to Differential Equations and Fourier Analysis





