Sharp Bounds for Seiffert Mean in Terms of Contraharmonic Mean
Joint Authors
Source
Issue
Vol. 2012, Issue 2012 (31 Dec. 2012), pp.1-6, 6 p.
Publisher
Hindawi Publishing Corporation
Publication Date
2011-12-27
Country of Publication
Egypt
No. of Pages
6
Main Subjects
Abstract EN
We find the greatest value α and the least value β in (1/2, 1) such that the double inequality C(αa+(1-α)b,αb+(1-α)a)
Here, T(a,b)=(a-b)/[2 arctan((a-b)/(a+b))] and Ca,b=(a2+b2)/(a+b) are the Seiffert and contraharmonic means of a and b, respectively.
American Psychological Association (APA)
Chu, Yu-Ming& Hou, Shou-Wei. 2011. Sharp Bounds for Seiffert Mean in Terms of Contraharmonic Mean. Abstract and Applied Analysis،Vol. 2012, no. 2012, pp.1-6.
https://search.emarefa.net/detail/BIM-471164
Modern Language Association (MLA)
Chu, Yu-Ming& Hou, Shou-Wei. Sharp Bounds for Seiffert Mean in Terms of Contraharmonic Mean. Abstract and Applied Analysis No. 2012 (2012), pp.1-6.
https://search.emarefa.net/detail/BIM-471164
American Medical Association (AMA)
Chu, Yu-Ming& Hou, Shou-Wei. Sharp Bounds for Seiffert Mean in Terms of Contraharmonic Mean. Abstract and Applied Analysis. 2011. Vol. 2012, no. 2012, pp.1-6.
https://search.emarefa.net/detail/BIM-471164
Data Type
Journal Articles
Language
English
Notes
Includes bibliographical references
Record ID
BIM-471164