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Currently displaying 1 – 6 of 6

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Characterizations of sub-semihypergroups by various triangular norms

B. Davvaz — 2005

Czechoslovak Mathematical Journal

We investigate the structure and properties of $T L$ -sub-semihypergroups, where $T$ is an arbitrary triangular norm on a given complete lattice $L$ . We study its structure under the direct product and with respect to the fundamental relation. In particular, we consider $L = [0, 1]$ and $T = min$ , and investigate the connection between $T L$ -sub-semihypergroups and the probability space.

Isomorphism theorems of polygroups.

Davvaz, B. — 2010

Bulletin of the Malaysian Mathematical Sciences Society. Second Series

Intuitionistic hyperideals of semihypergroups.

Davvaz, B. — 2006

Bulletin of the Malaysian Mathematical Sciences Society. Second Series

A note on exact sequences.

Davvaz, B.; Parnian-Garamaleky, Y.A. — 1999

Bulletin of the Malaysian Mathematical Society. Second Series

An introduction to the theory of $H_{v}$ -semilattices.

Dehghan Nezhad, A.; Davvaz, B. — 2009

Bulletin of the Malaysian Mathematical Sciences Society. Second Series

Enumeration of Varlet and Comer hypergroups.

Aghabozorgi, H.; Jafarpour, M.; Davvaz, B. — 2011

The Electronic Journal of Combinatorics [electronic only]

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