M-hypergeometric solutions of anti-difference and q-anti-difference equations

Other Title(s)

الحلول الهابرجيومترية-m للمعادلات التكرارية و المعادلات التكرارية-q

Author

Sad, Husam Luti

Source

Basrah Journal of Science

Issue

Vol. 24, Issue 1A (30 Apr. 2006), pp.74-81, 8 p.

Publisher

University of Basrah College of Science

Publication Date

2006-04-30

Country of Publication

Iraq

No. of Pages

8

Main Subjects

Mathematics

Topics

Abstract AR

في كوف (1995)، قدم كوف خوارزمية لإيجاد الحلول الهايبرجيومترية sn m- للمعادلة sn + m ͞ sn = an, حيث أن an هو هايبرجيومتري معطى.

نعطى الصيغة النظيرة ـq لهذه الخوارزمية.

كذلك نعمم خوارزمية كوف لإيجاد الحلول الهايبرجيومترية ـ m المعادلات التكرارية الخطية بدون أي قيود على المعاملات.

ثم نحل نفس المسألة للمعدلات التكرارية ـ q الخطية.

Abstract EN

In Koepf (1995), Koepf presents an algorithm to find an m -hypergeometric solution s of where an is a given m -hypergeometric term.

We give a q -analogue of that algorithm.

Also we generalize Koepf's algorithm to find m -hypergeometric solutions of linear recurrence equations without any restriction on the coefficients.

Then we solve the same problem for linear q -recurrence equations.

American Psychological Association (APA)

Sad, Husam Luti. 2006. M-hypergeometric solutions of anti-difference and q-anti-difference equations. Basrah Journal of Science،Vol. 24, no. 1A, pp.74-81.
https://search.emarefa.net/detail/BIM-290249

Modern Language Association (MLA)

Sad, Husam Luti. M-hypergeometric solutions of anti-difference and q-anti-difference equations. Basrah Journal of Science Vol. 24, no. 1-A (2006), pp.74-81.
https://search.emarefa.net/detail/BIM-290249

American Medical Association (AMA)

Sad, Husam Luti. M-hypergeometric solutions of anti-difference and q-anti-difference equations. Basrah Journal of Science. 2006. Vol. 24, no. 1A, pp.74-81.
https://search.emarefa.net/detail/BIM-290249

Data Type

Journal Articles

Language

English

Notes

Includes bibliographical references : p. 80-81

Record ID

BIM-290249