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Fundamental Ideas of Analysis
Michael C. Reed
€ 283.06
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Description for Fundamental Ideas of Analysis
Paperback. The standard topics for a one-term undergraduate real analysis course are covered in this book. In addition, examples are given that show the ways in which real analysis is used in ordinary and partial differential equations, probability theory, numerical analysis, and number theory. Num Pages: 432 pages, bibliography, indexes. BIC Classification: PBK. Category: (UU) Undergraduate. Dimension: 253 x 180 x 24. Weight in Grams: 750.
The ideas and methods of mathematics, long central to the physical sciences, now play an increasingly important role in a wide variety of disciplines. Analysis provides theorems that prove that results are true and provides techniques to estimate the errors in approximate calculations. The ideas and methods of analysis play a fundamental role in ordinary differential equations, probability theory, differential geometry, numerical analysis, complex analysis, partial differential equations, as well as in most areas of applied mathematics.
The ideas and methods of mathematics, long central to the physical sciences, now play an increasingly important role in a wide variety of disciplines. Analysis provides theorems that prove that results are true and provides techniques to estimate the errors in approximate calculations. The ideas and methods of analysis play a fundamental role in ordinary differential equations, probability theory, differential geometry, numerical analysis, complex analysis, partial differential equations, as well as in most areas of applied mathematics.
Product Details
Format
Paperback
Publication date
1998
Publisher
John Wiley and Sons Ltd United States
Number of pages
432
Condition
New
Number of Pages
432
Place of Publication
New York, United States
ISBN
9780471159964
SKU
V9780471159964
Shipping Time
Usually ships in 7 to 11 working days
Ref
99-50
About Michael C. Reed
Michael C. Reed received the Bachelor’s degree in mathematics from Yale (1963) and the Ph.D. in mathematics from Stanford (1969). He has worked in many branches of mathematics including functional analysis, mathematical physics, partial differential equations, and the applications of mathematics to human physiology and medicine. He is currently Arts and Sciences Distinguished Professor of Mathematics at Duke University, where ... Read more
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