Maximal product of two L-graph automata and some applications

Q: How can I download an article?

To download an article from SID, first log in to the site, search for the article title, and click on the 'Download Article' option.

Q: How can I download an ISI article?

To download an ISI article on SID, enter the keyword or article title in the search bar, view the relevant results, click on the desired article, and select the 'Download Article' option.

Q: How can I access the SID database?

To access the SID database, visit SID.ir, create an account, and log in to access scientific resources.

Q: Is downloading articles from SID free?

Some articles on SID are available for free, while others require payment. Details are specified on the article's page.

Raisi Sarbizhan E.; Zahedi M.M.

مرکز اطلاعات علمی Scientific Information Database (SID) - Trusted Source for Research and Academic Resources

Journal Paper

Paper Information

Journal: Iranian Journal of Fuzzy Systems Year:2022 | Volume:19 | Issue:3 Page(s): 107-126

Download Full-Text

View:

Download:

Cites:

Information Journal Paper

Title

Maximal product of two L-graph automata and some applications

Author(s)

Raisi Sarbizhan E. | Zahedi M.M. | Issue Writer Certificate

Keywords

residuated lattice

L-graph

maximal product of two L-graphs

maximal product of two L-graph automata

Abstract

The current study aimed to describe the notion of the L-graph, which is constructed on a residuated lattice, presenting the idea of the maximal product of two L-graphs. Moreover, the applied algorithm demonstrated its efficiency to a great extent to improve the educational system. The results showed that the maximal product of both G and H and reversely, H and G are isomorphic L-graphs. The maximal product of two L-graph automata was represented as a new notion, followed by investigating their self-sufficiency conditions in two different modes. In addition, A(Z(G))\star~A(Z(H)) and A(Z(H))\star~A(Z(G)) were proved as two isomorphic-related L-graph automata considering the residuated lattice properties. Then, correlations among A(Z(G))\star A(Z(H)), A(Z(G)), and A(Z(H)) behaviors were explained. As a result, some theorems of the relationship between L-graph automata and their maximal product were introduced. Subsequently, some related theorems were proved, and several examples were provided to illustrate these new notions. Further, an application of the maximal product of two related L-graph automata was expressed in the factors affecting the spared of the coronavirus, and accordingly, some solutions were suggested to reduce the spread of the virus.

Multimedia

No record.

Cites

No record.

References

No record.

Cite

Related Journal Papers

No record.

Related Seminar Papers

No record.

Related Plans