| N. L. Carothers - Mathematics - 2000 - 401 pages
This is a course in real analysis directed at advanced undergraduates and beginning graduate students in mathematics and related fields. Presupposing only a modest background ... | |
| Sterling K. Berberian - Mathematics - 1999 - 479 pages
"This book is very well organized and clearly written and contains an adequate supply of exercises. If one is comfortable with the choice of topics in the book, it would be a ... | |
| Herbert S. Gaskill, P. P. Narayanaswami - Mathematics - 1998 - 501 pages
Comprehensive in coverage, this book explores the principles of logic, the axioms for the real numbers, limits of sequences, limits of functions, differentiation and ... | |
| Stephen Abbott - Mathematics - 2002 - 260 pages
This elementary presentation exposes readers to both the process of rigor and the rewards inherent in taking an axiomatic approach to the study of functions of a real variable ... | |
| C.H.Jr. Edwards - Mathematics - 1994 - 368 pages
This is a lucid account of the highlights in the historical development of the calculus from ancient to modern times - from the beginnings of geometry in antiquity to the ... | |
| Richard Johnsonbaugh, W. E. Pfaffenberger - Mathematics - 2002 - 429 pages
Definitive look at modern analysis, with views of applications to statistics, numerical analysis, Fourier series, differential equations, mathematical analysis, and functional ... | |
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