| Charles Denlinger - Mathematics - 2011 - 739 pages
Elementary Real Analysis is a core course in nearly all mathematics departments throughout the world. It enables students to develop a deep understanding of the key concepts of ... | |
| 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 ... | |
| Patrick Fitzpatrick - Mathematics - 1996 - 228 pages
Real Analysis is a shorter version of the author's Advanced Calculus text, and contains just the first nine chapters from the longer text. It provides a rigorous treatment of ... | |
| Russell A. Gordon - Mathematics - 1997 - 303 pages
This text provides the theory behind single-variable calculus, and includes the topics typically required, such as sequences, continuity, differentiation, integration, and ... | |
| Frank Morgan - Mathematics - 2005 - 151 pages
Real Analysis builds the theory behind calculus directly from the basic concepts of real numbers, limits, and open and closed sets in $\mathbb{R}^n$. It gives the three ... | |
| Charalambos D. Aliprantis - Mathematics - 1998 - 415 pages
With the success of its previous editions, Principles of Real Analysis, Third Edition, continues to introduce students to the fundamentals of the theory of measure and ... | |
| M.A. Al-Gwaiz, S.A. Elsanousi - Mathematics - 2006 - 436 pages
Focusing on one of the main pillars of mathematics, Elements of Real Analysis provides a solid foundation in analysis, stressing the importance of two elements. The first ... | |
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