Hostname: page-component-78c5997874-m6dg7 Total loading time: 0 Render date: 2024-11-11T10:38:57.173Z Has data issue: false hasContentIssue false

Integral inequalities in probability theory revisited

Published online by Cambridge University Press:  21 June 2021

Lazhar Bougoffa
Affiliation:
IMSIU, Faculty of Science, Department of Mathematics, P.O. Box 90950, Riyadh 11623, Saudi Arabia e-mail: lbbougoffa@imamu.edu.sa; bougoffa@hotmail.com
Panagiotis T. Krasopoulos
Affiliation:
Department of Informatics, KEAO, Electronic National Social Security Fund, 12 Patision Street, 10677, Athens, Greece e-mail: pan_kras@yahoo.gr

Extract

In [1], the following conjecture was proposed concerning the distribution of ages in a closed interval [0, A]

Type
Articles
Copyright
© Mathematical Association 2021

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

Quadling, D., Some thoughts on survival, Math. Gaz. 93 (July 2009) pp. 323327.Google Scholar
Beardon, A. F., Integral inequalities in probability theory, Math. Gaz. 95 (March 2011) pp. 119123.CrossRefGoogle Scholar
Krasopoulos, P. T., An integral inequality with applications to probability theory, Math. Gaz. 99 (November 2015) pp. 528530.CrossRefGoogle Scholar
Torsey, B. M., A note on bounds for the expected value of a random variable, Math. Gaz. 101 (November 2017) pp. 522525.CrossRefGoogle Scholar
Alzer, H., Sharp inequalities for the beta function, Indag. Mathem. 12, Issue 1, (2001) pp. 1521.CrossRefGoogle Scholar