Chebyshev type inequalities for pseudo-integrals of set-valued functions
Chebyshev type inequalities for pseudo-integrals of set-valued functions for two classes of semirings are shown. One of them is the case when pseudo-integral of set-valued function is based on a g-semiring, where g is an increasing and continuous function, and the other case is when semiring is ([a,...
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| creator | Strboja, M. Grbic, T. Grujic, G. Mihailovic, B. Medic, S. |
| description | Chebyshev type inequalities for pseudo-integrals of set-valued functions for two classes of semirings are shown. One of them is the case when pseudo-integral of set-valued function is based on a g-semiring, where g is an increasing and continuous function, and the other case is when semiring is ([a, b], max, ⊙), where ⊙ is generated by an increasing and continuous generator g. |
| doi_str_mv | 10.1109/SISY.2011.6034296 |
| format | Conference Proceeding |
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| ispartof | 2011 IEEE 9th International Symposium on Intelligent Systems and Informatics, 2011, p.79-84 |
| issn | 1949-047X 1949-0488 |
| language | eng |
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| source | IEEE Electronic Library (IEL) Conference Proceedings |
| subjects | Chebyshev approximation Chebyshev inequality Economics Generators Informatics Intelligent systems Measurement pseudo-integral pseudo-operations set-valued functions set-valued pseudo-integral |
| title | Chebyshev type inequalities for pseudo-integrals of set-valued functions |
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