The wiener polynomial of the tensor product

Other Title(s)

متعددة حدود وينر للجداء التنسري

Joint Authors

Ali, Ali A.
Said, Walid A..

Source

Rafidain Journal of Science

Issue

Vol. 17, Issue 1 (31 Jan. 2006), pp.67-77, 11 p.

Publisher

University of Mosul College of Science

Publication Date

2006-01-31

Country of Publication

Iraq

No. of Pages

11

Main Subjects

Mathematics

Abstract AR

ليكن G1 و G2 بيانين متصلين و ليس بينهما رأس مشترك و أن كل حافة فيهما تقع في مثلث.

ثم في هذا البحث تحديد معاملات متعددة حدود وينر للجداء التنسري G2 G1⊗ بدلالة معاملات متعدد حدود وينر (X ؛ G1)W و (X ؛ G2)W.

و أيضا تضمن البحث إيجاد متعدد حدود وينر للجداء التنسري لبيان درب مع بيان دارة فردية.

Abstract EN

Let G1 and G2 be vertex disjoint connected graphs such that each edge of G1 and G2 is a triangle edge.

In this paper, the coefficients of the Wiener polynomial of the tensor product G1⊗G2 are determined in terms of the coefficients of W(G1;x) and W(G2;x).

The Wiener polynomial of the tensor product of a path graph and an odd cycle graph is also obtained

American Psychological Association (APA)

Ali, Ali A.& Said, Walid A... 2006. The wiener polynomial of the tensor product. Rafidain Journal of Science،Vol. 17, no. 1, pp.67-77.
https://search.emarefa.net/detail/BIM-352367

Modern Language Association (MLA)

Ali, Ali A.& Said, Walid A... The wiener polynomial of the tensor product. Rafidain Journal of Science Vol. 17, no. 1 (2006), pp.67-77.
https://search.emarefa.net/detail/BIM-352367

American Medical Association (AMA)

Ali, Ali A.& Said, Walid A... The wiener polynomial of the tensor product. Rafidain Journal of Science. 2006. Vol. 17, no. 1, pp.67-77.
https://search.emarefa.net/detail/BIM-352367

Data Type

Journal Articles

Language

English

Notes

Includes bibliographical references : p. 77

Record ID

BIM-352367