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Inequalities in Analysis and Probabi...
~
Pons, Odile.
Inequalities in Analysis and Probability[electronic resource].
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
杜威分類號:
515.26
書名/作者:
Inequalities in Analysis and Probability
作者:
Pons, Odile.
出版者:
Singapore : : World Scientific,, 2012.
面頁冊數:
1 online resource (232 p.)
標題:
Inequalities (Mathematics)
ISBN:
9789814412582 (electronic bk.)
ISBN:
9814412589
摘要、提要註:
The book is aimed at graduate students and researchers with basic knowledge of Probability and Integration Theory. It introduces classical inequalities in vector and functional spaces with applications to probability. It also develops new extensions of the analytical inequalities, with sharper bounds and generalizations to the sum or the supremum of random variables, to martingales and to transformed Brownian motions. The proofs of the new results are presented in great detail.
電子資源:
http://www.worldscientific.com/worldscibooks/10.1142/8529#t=toc
Inequalities in Analysis and Probability[electronic resource].
Pons, Odile.
Inequalities in Analysis and Probability
[electronic resource]. - Singapore :World Scientific,2012. - 1 online resource (232 p.)
The book is aimed at graduate students and researchers with basic knowledge of Probability and Integration Theory. It introduces classical inequalities in vector and functional spaces with applications to probability. It also develops new extensions of the analytical inequalities, with sharper bounds and generalizations to the sum or the supremum of random variables, to martingales and to transformed Brownian motions. The proofs of the new results are presented in great detail.
ISBN: 9789814412582 (electronic bk.)Subjects--Topical Terms:
404556
Inequalities (Mathematics)
Index Terms--Genre/Form:
336502
Electronic books.
LC Class. No.: QA314 .P384 2012
Dewey Class. No.: 515.26
Inequalities in Analysis and Probability[electronic resource].
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The book is aimed at graduate students and researchers with basic knowledge of Probability and Integration Theory. It introduces classical inequalities in vector and functional spaces with applications to probability. It also develops new extensions of the analytical inequalities, with sharper bounds and generalizations to the sum or the supremum of random variables, to martingales and to transformed Brownian motions. The proofs of the new results are presented in great detail.
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http://www.worldscientific.com/worldscibooks/10.1142/8529#t=toc
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