| Steven G. Krantz - Mathematics - 2004 - 201 pages
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 ... | |
| Jürgen Jost - Mathematics - 2005 - 371 pages
This is an introduction to advanced analysis that supports a modern presentation with concrete examples and applications, in particular in the areas of calculus of variations ... | |
| Igor Kriz, Ales Pultr - Mathematics - 2013 - 510 pages
The book begins at the level of an undergraduate student assuming only basic knowledge of calculus in one variable. It rigorously treats topics such as multivariable ... | |
| Paul Sally - Mathematics - 2008 - 193 pages
This book provides a transition from the formula-full aspects of the beginning study of college level mathematics to the rich and creative world of more advanced topics. It is ... | |
| Jerrold E. Marsden, Michael J. Hoffman - Mathematics - 1993 - 738 pages
This second edition preserves the spirit of the first in that it presents elementary classical analysis in a concrete setting emphasizing specific techniques important to ... | |
| G. B. Folland - Mathematics - 2009 - 107 pages
A concise guide to the core material in a graduate level real analysis course. | |
| A. A. Kirillov, A. D. Gvishiani - Mathematics - 1982 - 347 pages
Even the simplest mathematical abstraction of the phenomena of reality the real line-can be regarded from different points of view by different mathematical disciplines. For ... | |
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