Handbook of measure theory. Volume II (©2002)
- Record Type:
- Book
- Title:
- Handbook of measure theory. Volume II (©2002)
- Main Title:
- Handbook of measure theory.
- Further Information:
- Note: Edited by E. Pap.
- Other Names:
- Pap, Endre
- Contents:
- Preface; Part 1, Classical measure theory ; 1. History of measure theory (Dj. Paunić); 2. Some elements of the classical measure theory (E. Pap); 3. Paradoxes in measure theory (M. Laczkovich); 4. Convergence theorems for set functions (P. de Lucia, E. Pap); 5. Differentiation (B. S. Thomson); 6. Radon-Nikodým theorems (A. Volčič, D. Candeloro); 7. One-dimensional diffusions and their convergence in; distribution (J. Brooks); ; Part 2, Vector measures ; 8. Vector Integration in Banach Spaces and application to; Stochastic Integration (N. Dinculeanu); 9. The Riesz Theorem (J. Diestel, J. Swart); 10. Stochastic processes and; stochastic integration in Banach spaces (J. Brooks); Part 3, Integration theory ; 11. Daniell integral and related topics (M. D. Carillo); 12. Pettis integral (K. Musial); 13. The Henstock-Kurzweil integral (B. Bongiorno); 14. Integration of multivalued functions (Ch. Hess); ; Part 4, Topological aspects of measure theory ; 15. Density topologies (W. Wilczyński); 16. FN-topologies and group-valued measures (H. Weber); 17. On products of topological measure spaces (S. Grekas); 18. Perfect measures and related topics (D. Ramachandran); ; Part 5, Order and measure theory ; 19. Riesz spaces and ideals of measurable functions (M. Väth); 20. Measures on Quantum Structures (A; Dvurečenskij); 21. Probability on MV-algebras (D. Mundici, B. Riečan); 22. Measures on clans and on MV-algebras (G. Barbieri, H.Preface; Part 1, Classical measure theory ; 1. History of measure theory (Dj. Paunić); 2. Some elements of the classical measure theory (E. Pap); 3. Paradoxes in measure theory (M. Laczkovich); 4. Convergence theorems for set functions (P. de Lucia, E. Pap); 5. Differentiation (B. S. Thomson); 6. Radon-Nikodým theorems (A. Volčič, D. Candeloro); 7. One-dimensional diffusions and their convergence in; distribution (J. Brooks); ; Part 2, Vector measures ; 8. Vector Integration in Banach Spaces and application to; Stochastic Integration (N. Dinculeanu); 9. The Riesz Theorem (J. Diestel, J. Swart); 10. Stochastic processes and; stochastic integration in Banach spaces (J. Brooks); Part 3, Integration theory ; 11. Daniell integral and related topics (M. D. Carillo); 12. Pettis integral (K. Musial); 13. The Henstock-Kurzweil integral (B. Bongiorno); 14. Integration of multivalued functions (Ch. Hess); ; Part 4, Topological aspects of measure theory ; 15. Density topologies (W. Wilczyński); 16. FN-topologies and group-valued measures (H. Weber); 17. On products of topological measure spaces (S. Grekas); 18. Perfect measures and related topics (D. Ramachandran); ; Part 5, Order and measure theory ; 19. Riesz spaces and ideals of measurable functions (M. Väth); 20. Measures on Quantum Structures (A; Dvurečenskij); 21. Probability on MV-algebras (D. Mundici, B. Riečan); 22. Measures on clans and on MV-algebras (G. Barbieri, H. Weber); 23. Triangular norm-based measures (D. Butnariu, E. P. Klement); ; Part 6, Geometric measure theory ; ; 24. Geometric measure theory: selected concepts, results and; problems (M. Chlebik); 25. Fractal measures (K. J. Falconer). ; ; Part 7, Relation to transformation and duality ; ; 26. Positive and complex Radon measures on locally compact; Hausdorff spaces (T. V. Panchapagesan); 27. Measures on algebraic-topological structures (P. Zakrzewski); 28. Liftings (W. Strauss, N. D. Macheras, K. Musial); 29. Ergodic theory (F. Blume); 30. Generalized derivative (E. Pap, A. Takači); ; Part 8, Relation to the foundations of mathematics ; ; 31. Real valued measurability, some set theoretic aspects (A; Jovanović); 32. Nonstandard Analysis and Measure Theory (P. Loeb); ; ; ; Part 9, Non-additive measures ; ; 33. Monotone set-functions-based integrals (P. Benvenuti, R; Mesiar, D. Vivona); ; 34. Set functions over finite sets: transformations and integrals; (M. Grabisch); ; 35. Pseudo-additive measures and their applications (E. Pap); ; 36. Qualitative possibility functions and integrals (D. Dubois, H; Prade); ; 37. Information measures (W. Sander); … (more)
- Publisher Details:
- Amsterdam Boston : North Holland/Elsevier
- Publication Date:
- 2002
- Copyright Date:
- 2002
- Extent:
- 1 online resource (1 volume)
- Subjects:
- 515/.42
Measure theory
Mesure, Théorie de la
MATHEMATICS -- Calculus
MATHEMATICS -- Mathematical Analysis
Measure theory
Electronic books - Languages:
- English
- ISBNs:
- 9780080533094
0080533094 - Notes:
- Note: Includes bibliographical references and indexes.
Note: Print version record. - Access Rights:
- Legal Deposit; Only available on premises controlled by the deposit library and to one user at any one time; The Legal Deposit Libraries (Non-Print Works) Regulations (UK).
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- Physical Locations:
- British Library HMNTS - ELD.DS.35424
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