Large Deviations,Used

Large Deviations,Used

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This is the second printing of the book first published in 1988. The first four chapters of the volume are based on lectures given by Stroock at MIT in 1987. They form an introduction to the basic ideas of the theory of large deviations and make a suitable package on which to base a semesterlength course for advanced graduate students with a strong background in analysis and some probability theory. A large selection of exercises presents important material and many applications. The last two chapters present various nonuniform results (Chapter 5) and outline the analytic approach that allows one to test and compare techniques used in previous chapters (Chapter 6).

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  • Q: What is the binding type of 'Large Deviations'? A: The binding type is hardcover. This durable binding is designed to protect the book's pages and ensure longevity.
  • Q: How many pages does 'Large Deviations' have? A: The book contains two hundred eighty-three pages. This length provides a comprehensive exploration of large deviations theory.
  • Q: What are the dimensions of 'Large Deviations'? A: The dimensions are seven point zero one inches in length, zero point seven five inches in width, and ten inches in height. These measurements make it a standard-sized textbook.
  • Q: Who is the author of 'Large Deviations'? A: The author is Jean-Dominique Deuschel. He is known for his contributions to probability theory and mathematical analysis.
  • Q: What is the main subject of 'Large Deviations'? A: The main subject is the theory of large deviations. This book provides foundational concepts suitable for advanced graduate studies.
  • Q: Is 'Large Deviations' suitable for beginners? A: No, it is not suitable for beginners. It is intended for advanced graduate students with a strong background in analysis and probability theory.
  • Q: How is 'Large Deviations' structured? A: The book is structured into six chapters. The first four chapters introduce basic ideas, while the last two cover advanced topics and non-uniform results.
  • Q: What type of exercises does 'Large Deviations' include? A: The book includes a large selection of exercises. These exercises are designed to reinforce important material and applications related to large deviations.
  • Q: Is there a glossary or index in 'Large Deviations'? A: Yes, there is a glossary and index. These features help readers navigate the complex concepts discussed in the book.
  • Q: What is the target audience for 'Large Deviations'? A: The target audience includes advanced graduate students in mathematics. It is also suitable for researchers interested in probability theory.
  • Q: How should I care for 'Large Deviations'? A: To care for the book, keep it in a dry place and avoid exposure to direct sunlight. This will help preserve the binding and pages.
  • Q: Can 'Large Deviations' be used as a textbook? A: Yes, it can be used as a textbook. The first four chapters are specifically designed for a semester-length course.
  • Q: What is the publication year of 'Large Deviations'? A: The book was first published in nineteen eighty-eight. This second printing updates its availability for readers.
  • Q: Does 'Large Deviations' include real-world applications? A: Yes, it includes many applications. These applications illustrate the theory of large deviations in practical scenarios.
  • Q: Is 'Large Deviations' a used book? A: Yes, it is listed as a used book in good condition. This means it has been previously owned but is still functional.
  • Q: Who is the publisher of 'Large Deviations'? A: The publisher is the American Mathematical Society. They specialize in publishing high-quality mathematical literature.

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