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(Ebook) MEASURES, INTEGRALS AND MARTINGALES 1st edition by RENE SCHILLING 0521850150 978-0521850155

  • SKU: EBN-38436394
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Authors:RENE L. SCHILLING
Pages:0 pages.
Year:2007
Language:english
File Size:2.47 MB
Format:pdf
ISBNS:9780521850155, 9780521615259, 0521850150, 0521615259
Categories: Ebooks

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(Ebook) MEASURES, INTEGRALS AND MARTINGALES 1st edition by RENE SCHILLING 0521850150 978-0521850155

MEASURES, INTEGRALS AND MARTINGALES 1st edition by RENE L. SCHILLING - Ebook PDF Instant Download/DeliveryISBN:  0521850150, 978-0521850155   

Full download MEASURES, INTEGRALS AND MARTINGALES 1st edition after payment.

 

 

Product details:

ISBN-10 ‏ : ‎ 0521850150

ISBN-13 ‏ : ‎ 978-0521850155

Author: RENE L. SCHILLING

This is a concise and elementary introduction to contemporary measure and integration theory as it is needed in many parts of analysis and probability theory. Undergraduate calculus and an introductory course on rigorous analysis in R are the only essential prerequisites, making the text suitable for both lecture courses and for self-study. Numerous illustrations and exercises are included to consolidate what has already been learned and to discover variants and extensions to the main material. Hints and solutions can be found on the authors website, which can be reached at http://www.motapa.de/measures_integrals_and_martingales/index.html

 

MEASURES, INTEGRALS AND MARTINGALES 1st Table of contents:


1 - Prologuepp 1-4

2 - The pleasures of countingpp 5-14

3 - σ-algebraspp 15-21

4 - Measurespp 22-30

5 - Uniqueness of measurespp 31-36

6 - Existence of measurespp 37-48

7 - Measurable mappingspp 49-56

8 - Measurable functionspp 57-66

9 - Integration of positive functionspp 67-75

10 - Integrals of measurable functions and null setspp 76-87

11 - Convergence theorems and their applicationspp 88-104

12 - The function spaces Lp, 1 ≤ p ≤ ∞pp 105-119

13 - Product measures and Fubini's theorempp 120-133

14 - Integrals with respect to image measurespp 134-141

15 - Integrals of images and Jacobi's transformation rulepp 142-162

16 - Uniform integrability and Vitali's convergence theorempp 163-175

17 - Martingalespp 176-189

18 - Martingale convergence theoremspp 190-201

19 - The Radon–Nikodým theorem and other applications of martingalespp 202-225

20 - Inner product spacespp 226-233

21 - Hilbert space hpp 234-247

22 - Conditional expectations in L2pp 248-257

23 - Conditional expectations in Lppp 258-275

24 - Orthonormal systems and their convergence behaviour

 

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