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Abstrakty
In this paper the definition of fuzzy antinorm is modified. Some properties of finite dimensional fuzzy antinormed linear space are studied. Fuzzy (...)anti-convergence and fuzzy (...)anti-complete linear spaces are defined and some of their properties are studied.
Słowa kluczowe
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Czasopismo
Rocznik
Tom
Strony
739--754
Opis fizyczny
Bibliogr. 17 poz.
Twórcy
autor
autor
autor
- Department Of Mathematics Mahishamuri Ramkrishna Vidyapith West Bengal, India, bvsdinda@gmail.com
Bibliografia
- [1] T. Bag, S. K. Samanta, Finite dimensional fuzzy normed linear space, J. Fuzzy Math. 11(3) (2003), 687–705.
- [2] T. Bag, S. K. Samanta, Fuzzy bounded linear operators, Fuzzy Sets and Systems 151 (2005), 513–547.
- [3] T. Bag, S. K. Samanta, A comparative study of fuzzy norms on a linear space, Fuzzy Sets and Systems 159 (2008), 670–684.
- [4] S. Barro, R. Martin, Fuzzy Logic in Medicine, Heidelberg, Physica-Verlag, 2002.
- [5] L. C. Barros, R. C. Bassanezi, P. A. Tonelli, Fuzzy modelling in population dynamics, Ecological Modeling 128 (2000), 27–33.
- [6] S. C. Cheng, J. N. Mordeson, Fuzzy linear operators and fuzzy normed linear spaces, Bull. Calcutta Math. Soc. 86 (1994), 429–436.
- [7] B. Dinda, T. K. Samanta, Intuitionistic fuzzy continuity and uniform convergence, Int. J. Open Problems Compt. Math. 3(1) (2010), 8–26.
- [8] C. Felbin, The completion of fuzzy normed linear space, J. Math. Anal. Appl. 174(2) (1993), 428–440.
- [9] A. L. Fradkov, R. J. Evans, Control of chaos: method of application in engineering, Chaos Solitons Fractals 29 (2005), 33–56.
- [10] R. Giles, A computer program for fuzzy reasoning, Fuzzy Sets and Systems 4 (1980), 221–234.
- [11] I. H. Jebril, T. K. Samanta, Fuzzy anti-normed linear space, J. Math. Techn. (2010), 66–77.
- [12] A. K. Katsaras, Fuzzy topological vector space, Fuzzy Sets and Systems 12 (1984), 143–154.
- [13] E. P. Klement, R. Mesiar, E. Pap, Triangular Norms, Kluwer, Dordrecht, 2000.
- [14] O. Kramosil, J. Michalek, Fuzzy metric and statistical metric spaces, Kybernetica 11 (1975), 326–334.
- [15] T. K. Samanta, I. H. Jebril, Finite dimentional intuitionistic fuzzy normed linear space, Int. J. Open Problems Compt. Math. 2(4) (2009), 574–591.
- [16] B. Schweizer, A. Sklar, Statistical metric space, Pacific J. Math. 10 (1960), 314–334.
- [17] L. A. Zadeh, Fuzzy sets, Information and Control 8 (1965), 338–353.
Typ dokumentu
Bibliografia
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bwmeta1.element.baztech-article-PWA4-0035-0020