Inequalities for distributions on a finite interval

Inequalities for distributions on a finite interval

by Neil S. Barnett

Part of Advances in mathematical inequalities

2008
Join Readfeed freeFind clubs reading this
Rate this book:

Browse books you can read free on Readfeed

No club is reading this yet — be the first to start one

Start a club free
About
This book provides a primer in inequalities in applied probability theory & statistics. It is intended to be useful to both graduate students and established researchers working in Probability Theory & Statistics, Analytic Integral Inequalities and their applications in demography, economics, physics, biology and other scientific areas. The book is self-contained in the sense that the reader needs only to be familiar with basic real analysis, integration theory and probability theory. All inequalities used in the text are explicitly stated and appropriately referenced.

Discuss Inequalities for distributions on a finite interval with other readers

Join or start a book club for Inequalities for distributions on a finite interval on Readfeed. Live chat, shared reading progress, and AI discussion questions — free to get started.

Sign up freeBrowse book clubs

Frequently asked questions

How do I join a book club for Inequalities for distributions on a finite interval?

Sign up free on Readfeed, then browse public clubs or start your own club with Inequalities for distributions on a finite interval as the current read. Invite friends with a share link and discuss together with live chat and AI discussion questions.

Can I discuss Inequalities for distributions on a finite interval with other readers online?

Yes. Readfeed book clubs let you chat live, share progress, and join discussions about Inequalities for distributions on a finite interval with readers worldwide — whether your club is virtual, in-person, or hybrid.

Is Readfeed free?

Yes. Creating an account and joining book clubs is free. Sign up to find readers who love the same books and start discussing today.