| Peter A. Loeb, Manfred P. H. Wolff - Mathematics - 2015 - 481 pages
Starting with a simple formulation accessible to all mathematicians, this second edition is designed to provide a thorough introduction to nonstandard analysis. Nonstandard ... | |
| Albert E. Hurd, Peter A. Loeb - Mathematics - 1985 - 232 pages
The aim of this book is to make Robinson's discovery, and some of the subsequent research, available to students with a background in undergraduate mathematics. In its various ... | |
| Peter A. Loeb - Mathematics - 2016 - 274 pages
This textbook is designed for a year-long course in real analysis taken by beginning graduate and advanced undergraduate students in mathematics and other areas such as ... | |
| Imme van den Berg, Vitor Neves - Mathematics - 2007 - 415 pages
This book reflects the progress made in the forty years since the appearance of Abraham Robinson’s revolutionary book Nonstandard Analysis in the foundations of mathematics and ... | |
| Semën Samsonovich Kutateladze - Mathematics - 2012 - 312 pages
Nonstandard methods of analysis consist generally in comparative study of two interpretations of a mathematical claim or construction given as a formal symbolic expression by ... | |
| O. Hadzic, Endre Pap - Mathematics - 2001 - 296 pages
Fixed point theory in probabilistic metric spaces can be considered as a part of Probabilistic Analysis, which is a very dynamic area of mathematical research. A primary aim of ... | |
| Houshang H. Sohrab - Mathematics - 2003 - 584 pages
Basic Real Analysis demonstrates the richness of real analysis, giving students an introduction both to mathematical rigor and to the deep theorems and counter examples that ... | |
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