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LEADER 00000cam a2200697 a 4500 
001    ocn842882451 
003    OCoLC 
005    20230113054233.0 
006    m     o  d         
007    cr cnu---unuuu 
008    130514s2013    nyu     ob    001 0 eng d 
019    1026463134|a1066475491|a1086428877|a1110808430|a1112539369
020    9781461471967|q(electronic book) 
020    1461471966|q(electronic book) 
020    1461471958|q(print) 
020    9781461471950|q(print) 
024 7  10.1007/978-1-4614-7196-7|2doi 
035    (OCoLC)842882451|z(OCoLC)1026463134|z(OCoLC)1066475491
       |z(OCoLC)1086428877|z(OCoLC)1110808430|z(OCoLC)1112539369 
037    |bSpringer 
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049    RIDW 
050  4 QA312|b.O93 2013 
066    |c(S 
072  7 PBKL|2bicssc 
072  7 MAT034000|2bisacsh 
082 04 515/.43|223 
090    QA312|b.O93 2013 
100 1  Ovchinnikov, Sergeĭ.|0https://id.loc.gov/authorities/names
       /no2008058219 
245 10 Measure, integral, derivative :|ba course on Lebesgue's 
       theory /|cSergei Ovchinnikov. 
264  1 New York, NY :|bSpringer,|c[2013] 
264  4 |c©2013 
300    1 online resource. 
336    text|btxt|2rdacontent 
337    computer|bc|2rdamedia 
338    online resource|bcr|2rdacarrier 
340    |gpolychrome|2rdacc 
347    |bPDF 
347    text file 
490 1  Universitext,|x0172-5939 
504    Includes bibliographical references and index. 
505 00 |tPreliminaries --|tLebesgue Measure --|tLebesgue 
       Integration --|tDifferentiation and Integration. 
520    This classroom-tested text is intended for a one-semester 
       course in Lebesgue's theory. With over 180 exercises, the 
       texttakes an elementary approach, making iteasily 
       accessible toboth upper-undergraduate- and lower-graduate-
       level students. The three main topics presented are 
       measure, integration, and differentiation, and the only 
       prerequisite is a course in elementary real analysis. In 
       order to keep the book self-contained, an introductory 
       chapter is included with the intent to fill the gap 
       between what the student may have learned before and what 
       is required to fully understand the consequent text. 
       Proofs of difficult results, such as the differentiability
       property of functions of bounded variations, are dissected
       into small steps in order to be accessible to students. 
       With the exception of a few simple statements, all results
       are proven in the text. The presentation is elementary, 
       where [sigma]-algebras are not used in the text on measure
       theory and Dini's derivatives are not used in the chapter 
       on differentiation. However, all the main results of 
       Lebesgue's theory are found in the book. 
590    eBooks on EBSCOhost|bEBSCO eBook Subscription Academic 
       Collection - North America 
650  0 Lebesgue integral.|0https://id.loc.gov/authorities/
       subjects/sh94008345 
650  7 Lebesgue integral.|2fast|0https://id.worldcat.org/fast/
       995240 
653  4 Mathematics. 
653  4 Global analysis (Mathematics) 
653  4 Measure and Integration. 
653  4 Real Functions. 
653  4 Analysis. 
655  4 Electronic books. 
776 08 |iPrint version:|z9781461471950 
830  0 Universitext.|0https://id.loc.gov/authorities/names/
       n42025686 
856 40 |uhttps://rider.idm.oclc.org/login?url=https://
       search.ebscohost.com/login.aspx?direct=true&scope=site&
       db=nlebk&AN=2543680|zOnline ebook via EBSCO. Access 
       restricted to current Rider University students, faculty, 
       and staff. 
856 42 |3Instructions for reading/downloading the EBSCO version 
       of this ebook|uhttp://guides.rider.edu/ebooks/ebsco 
880    |6520-00/(S|aThis classroom-tested text is intended for a 
       one-semester course in Lebesgue's theory. With over 180 
       exercises, the text takes an elementary approach, making 
       it easily accessible to both upper-undergraduate- and 
       lower-graduate-level students. The three main topics 
       presented are measure, integration, and differentiation, 
       and the only prerequisite is a course in elementary real 
       analysis. In order to keep the book self-contained, an 
       introductory chapter is included with the intent to fill 
       the gap between what the student may have learned before 
       and what is required to fully understand the consequent 
       text. Proofs of difficult results, such as the 
       differentiability property of functions of bounded 
       variations, are dissected into small steps in order to be 
       accessible to students. With the exception of a few simple
       statements, all results are proven in the text. The 
       presentation is elementary, where σ-algebras are not used 
       in the text on measure theory and Dini's derivatives are 
       not used in the chapter on differentiation. However, all 
       the main results of Lebesgue's theory are found in the 
       book. 
901    MARCIVE 20231220 
948    |d20230203|cEBSCO|tEBSCOebooksacademic NEW 6073 Quarterly
       |lridw 
994    92|bRID