Monads on a multiprojective space, Pa × Pb

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dc.creatorMaingi, Damian
dc.date05/08/2013
dc.dateWed, 8 May 2013
dc.dateWed, 8 May 2013 15:04:20
dc.dateYear: 2012
dc.dateWed, 8 May 2013 15:04:20
dc.date.accessioned2015-03-18T11:28:55Z
dc.date.available2015-03-18T11:28:55Z
dc.descriptionInternational Mathematical Forum, Vol. 7, 2012, no. 54, 2669 - 2673
dc.descriptionFor all integers a, b > 0 we establish explicitly the existence of monads on a multiprojective Space Pa×Pb following the conditions established by Floystad. That is for all positive integers α, β, γ there exists a monad on the multiprojective space X = Pa × Pb whose maps A and B have entries being linear in two sets of homogeneous coordinates x0 : ... : xa and y0 : ... : yb and it takes the form: 0 Oα X(−1,−1)A Oβ X B Oγ X(1, 1) 0 where the maps A and B are matrices with B ·A = 0 and they are of maximal rank.
dc.formatVolumes:54
dc.identifier
dc.identifier.urihttp://hdl.handle.net/11071/3522
dc.languageeng
dc.publisherInternational Mathematical Forum
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dc.subjectMultiprojective space
dc.subjectmonads
dc.titleMonads on a multiprojective space, Pa × Pb
dc.typeArticle
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