Springer
Non-Additive Measure and Integral (English, D. Denneberg)
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Specifications
| Publisher | Springer |
| Language | English |
| ISBN-13 | 9780792328407 |
| ISBN-10 | 079232840X |
| Author | D. Denneberg |
Product Description
Here on GlowMirror, you'll find Non-Additive Measure and Integral filed under Springer -- everything you need to know is covered below.
About the Book
Non-Additive Measure and Integral is the first systematic approach to the subject. Much of the additive theory (convergence theorems, Lebesgue spaces, representation theorems) is generalized, at least for submodular measures which are characterized by having a subadditive integral. The theory is of interest for applications to economic decision theory (decisions under risk and uncertainty), to statistics (including belief functions, fuzzy measure…
ISBN: 9780792328407
Book Insights
What You'll Learn
- ·In-depth exploration of topics covered in Non-Additive Measure and Integral
- ·Key concepts explained with clarity and practical examples
- ·Insights valuable for anyone studying or working in Springer
Who Should Read This
Students and professionals interested in Springer, as well as general readers looking to expand their knowledge.
Key Highlights
- ·Brand new physical book delivered across India
- ·15-day hassle-free return policy
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Non-Additive Measure and Integral is available in English on GlowMirror.
Who is the author of Non-Additive Measure and Integral?
Non-Additive Measure and Integral is authored by D. Denneberg.
Who published Non-Additive Measure and Integral?
Non-Additive Measure and Integral is published by Springer.
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At an average reading speed of 250 words per minute, reading Non-Additive Measure and Integral takes a few hours to a few days depending on reading pace.
What is Non-Additive Measure and Integral about?
About the Book
Non-Additive Measure and Integral is the first systematic approach to the subject. Much of the additive theory (convergence theorems, Lebesgue spaces, representation theorems) is generalized, at least for submodular measures which are characterized by having a subadditive integral. ...
Is Non-Additive Measure and Integral suitable for beginners?
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