LEADER 00000cam a2200685Ia 4500 
001    ocn236393392 
003    OCoLC 
005    20160527041115.7 
006    m     o  d         
007    cr cnu---unuuu 
008    080729s2008    enk     ob    001 0 eng d 
016 7  013828475|2Uk 
019    244656003|a476241760|a646747868|a815567751|a871979765 
020    0191524123|q(electronic book) 
020    9780191524127|q(electronic book) 
020    1281341363 
020    9781281341365 
020    |z0198565992|q(Cloth) 
020    |z9780198565994|q(acid-free paper) 
035    (OCoLC)236393392|z(OCoLC)244656003|z(OCoLC)476241760
       |z(OCoLC)646747868|z(OCoLC)815567751|z(OCoLC)871979765 
040    N$T|beng|epn|cN$T|dOCLCQ|dCDX|dN$T|dIDEBK|dE7B|dOCLCQ
       |dMERUC|dOCLCQ|dUKMGB|dOCLCF|dDKDLA|dOCLCO|dOCLCQ|dNLGGC
       |dYDXCP|dEBLCP|dMHW|dDEBSZ|dOCLCQ 
049    RIDW 
050  4 QA612.3|b.G84 2008eb 
072  7 MAT|x038000|2bisacsh 
072  7 PBPD|2bicssc 
082 04 514/.23|222 
090    QA612.3|b.G84 2008eb 
100 1  Guest, Martin A.|0https://id.loc.gov/authorities/names/
       n96089810 
245 10 From quantum cohomology to integrable systems /|cMartin A.
       Guest. 
264  1 Oxford ;|aNew York :|bOxford University Press,|c2008. 
300    1 online resource (xxix, 305 pages). 
336    text|btxt|2rdacontent 
337    computer|bc|2rdamedia 
338    online resource|bcr|2rdacarrier 
340    |gpolychrome|2rdacc 
347    text file|2rdaft 
490 1  Oxford graduate texts in mathematics ;|v15 
504    Includes bibliographical references and index. 
505 0  Preface; Acknowledgements; Contents; Introduction; 1 The 
       many faces of cohomology; 2 Quantum cohomology; 3 Quantum 
       differential equations; 4 Linear differential equations in
       general; 5 The quantum D-module; 6 Abstract quantum 
       cohomology; 7 Integrable systems; 8 Solving integrable 
       systems; 9 Quantum cohomology as an integrable system; 10 
       Integrable systems and quantum cohomology; References; 
       Index. 
520    This text focuses on the extraordinary success of quantum 
       cohomology and its connections with many existing areas of
       traditional mathematics and new areas such as mirror 
       symmetry. Aimed at graduate students in mathematics as 
       well as theoretical physicists, the text assumes basic 
       familiarity with differential equations and cohomology. - 
       ;Quantum cohomology has its origins in symplectic geometry
       and algebraic geometry, but is deeply related to 
       differential equations and integrable systems. This text 
       explains what is behind the extraordinary success of 
       quantum cohomology, leading to its connectio. 
588 0  Print version record. 
590    eBooks on EBSCOhost|bEBSCO eBook Subscription Academic 
       Collection - North America 
650  0 Homology theory.|0https://id.loc.gov/authorities/subjects/
       sh85061770 
650  0 Quantum theory.|0https://id.loc.gov/authorities/subjects/
       sh85109469 
650  0 Differential equations.|0https://id.loc.gov/authorities/
       subjects/sh85037890 
650  0 Mappings (Mathematics)|0https://id.loc.gov/authorities/
       subjects/sh85080857 
650  7 Homology theory.|2fast|0https://id.worldcat.org/fast/
       959720 
650  7 Quantum theory.|2fast|0https://id.worldcat.org/fast/
       1085128 
650  7 Differential equations.|2fast|0https://id.worldcat.org/
       fast/893446 
650  7 Mappings (Mathematics)|2fast|0https://id.worldcat.org/fast
       /1008724 
655  4 Electronic books. 
776 08 |iPrint version:|aGuest, Martin A.|tFrom quantum 
       cohomology to integrable systems.|dOxford ; New York : 
       Oxford University Press, 2008|z9780198565994|z0198565992
       |w(DLC)  2007035101|w(OCoLC)166624934 
830  0 Oxford graduate texts in mathematics ;|0https://id.loc.gov
       /authorities/names/n96121759|v15. 
856 40 |uhttps://rider.idm.oclc.org/login?url=http://
       search.ebscohost.com/login.aspx?direct=true&scope=site&
       db=nlebk&AN=218111|zOnline eBook. Access restricted to 
       current Rider University students, faculty, and staff. 
856 42 |3Instructions for reading/downloading this eBook|uhttp://
       guides.rider.edu/ebooks/ebsco 
901    MARCIVE 20231220 
948    |d201606016|cEBSCO|tebscoebooksacademic|lridw 
994    92|bRID