Convergence gamma distribution to norma distribution by using differential geometry
Author
Source
Journal of Babylon University : Journal of Applied and Pure Sciences
Issue
Vol. 18, Issue 1 (31 Mar. 2010)8 p.
Publisher
Publication Date
2010-03-31
Country of Publication
Iraq
No. of Pages
8
Main Subjects
Topics
Abstract AR
في هذا البحث تم استخدام الهندسة التفاضلية لتبيان أن توزيع كاما يقترب إلى التوزيع الطبيعي ذلك باستخدام الربط بين الهندسة التفاضلية و الإحصاء.
تم تطبيق الصيغ لحساب تقوس كاوس لتوزيع كاما في حالة الخطوط المعلمية غير متعامدة و توضيح فيما إذا هذه التوزيع متقارب إلى التوزيع الطبيعي بمقارنة لتقوس كاوس لتوزيع كاما مع القيمة لتقوس كاوس للتوزيع الطبيعي.
Abstract EN
In this research, we use the differential geometry to show that gamma distribution converges to normal distribution by connecting between differential geometry and statistics.
We apply some formulas to calculate the Gaussian curvature for gamma distribution in the case of parametric lines are not orthogonal and show that if it is convergent to normal distribution by comparing the value of Gaussian curvature for gamma distribution with the value of Gaussian curvature for the normal distribution.
American Psychological Association (APA)
Jasim, Wasan Abbas. 2010. Convergence gamma distribution to norma distribution by using differential geometry. Journal of Babylon University : Journal of Applied and Pure Sciences،Vol. 18, no. 1.
https://search.emarefa.net/detail/BIM-287516
Modern Language Association (MLA)
Jasim, Wasan Abbas. Convergence gamma distribution to norma distribution by using differential geometry. Journal of Babylon University : Journal of Applied and Pure Sciences Vol. 18, no. 1 (2010).
https://search.emarefa.net/detail/BIM-287516
American Medical Association (AMA)
Jasim, Wasan Abbas. Convergence gamma distribution to norma distribution by using differential geometry. Journal of Babylon University : Journal of Applied and Pure Sciences. 2010. Vol. 18, no. 1.
https://search.emarefa.net/detail/BIM-287516
Data Type
Journal Articles
Language
English
Notes
Includes bibliographical references.
Record ID
BIM-287516