Ebook Lebesgue Measure and Integration: An Introduction, by Frank Burk
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Lebesgue Measure and Integration: An Introduction, by Frank Burk
Ebook Lebesgue Measure and Integration: An Introduction, by Frank Burk
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A superb text on the fundamentals of Lebesgue measure and integration.
This book is designed to give the reader a solid understanding of Lebesgue measure and integration. It focuses on only the most fundamental concepts, namely Lebesgue measure for R and Lebesgue integration for extended real-valued functions on R. Starting with a thorough presentation of the preliminary concepts of undergraduate analysis, this book covers all the important topics, including measure theory, measurable functions, and integration. It offers an abundance of support materials, including helpful illustrations, examples, and problems. To further enhance the learning experience, the author provides a historical context that traces the struggle to define "area" and "area under a curve" that led eventually to Lebesgue measure and integration.
Lebesgue Measure and Integration is the ideal text for an advanced undergraduate analysis course or for a first-year graduate course in mathematics, statistics, probability, and other applied areas. It will also serve well as a supplement to courses in advanced measure theory and integration and as an invaluable reference long after course work has been completed.
- Sales Rank: #3189347 in Books
- Published on: 1997-11-03
- Original language: English
- Number of items: 1
- Dimensions: 9.41" h x .78" w x 6.34" l, 1.35 pounds
- Binding: Hardcover
- 312 pages
From the Publisher
Filled with illustrations, problems and five appendices of examples, this lively, clearly written text informs and motivate students about Lebesgue measure and integration through its rich use of detail and historical perspectives. Ideal as an undergraduate text for advanced students in an analysis course and for students considering graduate school in mathematics and statistics. As a graduate text, it provides an excellent foundation upon which to develop an abstract measure and integration theory course.
From the Back Cover
A superb text on the fundamentals of Lebesgue measure and integration.
This book is designed to give the reader a solid understanding of Lebesgue measure and integration. It focuses on only the most fundamental concepts, namely Lebesgue measure for R and Lebesgue integration for extended real-valued functions on R. Starting with a thorough presentation of the preliminary concepts of undergraduate analysis, this book covers all the important topics, including measure theory, measurable functions, and integration. It offers an abundance of support materials, including helpful illustrations, examples, and problems. To further enhance the learning experience, the author provides a historical context that traces the struggle to define "area" and "area under a curve" that led eventually to Lebesgue measure and integration.
Lebesgue Measure and Integration is the ideal text for an advanced undergraduate analysis course or for a first-year graduate course in mathematics, statistics, probability, and other applied areas. It will also serve well as a supplement to courses in advanced measure theory and integration and as an invaluable reference long after course work has been completed.
About the Author
FRANK BURK teaches in the Department of Mathematics at California State University.
Most helpful customer reviews
2 of 2 people found the following review helpful.
Five Stars
By Thomas R. Schulte
Excellent book and excellent service!
0 of 8 people found the following review helpful.
Worst introduction to measure theory?
By M. Casanova
The book begins with a historical overview. Unfortunately it is so badly written that it is difficult to follow. Furthermore, the author consistently misspells "Leibniz"-- he spells it "Leibnitz". I do not think that students should use texts that use incorrect spelling. Generally, the book leaves the reader with the impression that the author wrote it rather hastily so that it ended up a big pile of chaos. I can't think of anything good to say, I'm afraid. The question that bugs me most is: given that there are lots of good books out there about the subject, like for example Alan Weir's, why would anyone bother writing something like this? It is a mystery.
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