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Integral, Measure, and Ordering Book

Integral, Measure, and Ordering
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Integral, Measure, and Ordering, This book is concerned with three main themes. The first deals with ordering structures such as Riesz spaces and lattice ordered groups and their relation to measure and integration theory. The second is the idea of fuzzy sets, which is quite new, particu, Integral, Measure, and Ordering
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  • Integral, Measure, and Ordering
  • Written by author Riecan, Beloslav, Neubrunn, Tibor
  • Published by Springer-Verlag New York, LLC, 12/2/2010
  • This book is concerned with three main themes. The first deals with ordering structures such as Riesz spaces and lattice ordered groups and their relation to measure and integration theory. The second is the idea of fuzzy sets, which is quite new, particu
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Book Categories

Authors

1. Sets and Fuzzy Sets. 2. Null Sets and Small Systems. 3. Measures on Ordered Spaces. 4. Subadditive Measures. 5. The Kurzweil Integral in Ordered Spaces. 6. Quantum Logics. 7. Fuzzy-Quantum Spaces. 8. Fuzzy Quantum Logics. 9. Probability on MV Algebras. 10. The Entropy of Fuzzy Dynamical Systems. 11. Measurability and Integrability of Multifunctions. Appendix A: D-Posets. Appendix B: Notes on Order Convergence and Order Topology. References. Index.


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Integral, Measure, and Ordering, This book is concerned with three main themes. The first deals with ordering structures such as Riesz spaces and lattice ordered groups and their relation to measure and integration theory. The second is the idea of fuzzy sets, which is quite new, particu, Integral, Measure, and Ordering

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Integral, Measure, and Ordering, This book is concerned with three main themes. The first deals with ordering structures such as Riesz spaces and lattice ordered groups and their relation to measure and integration theory. The second is the idea of fuzzy sets, which is quite new, particu, Integral, Measure, and Ordering

Integral, Measure, and Ordering

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Integral, Measure, and Ordering, This book is concerned with three main themes. The first deals with ordering structures such as Riesz spaces and lattice ordered groups and their relation to measure and integration theory. The second is the idea of fuzzy sets, which is quite new, particu, Integral, Measure, and Ordering

Integral, Measure, and Ordering

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