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Subadditivity of syzygies in a minimal graded free resolution -

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dc.contributor.author Gabriel, Gaelle Rizkallah,
dc.date.accessioned 2017-12-11T16:30:51Z
dc.date.available 2017-12-11T16:30:51Z
dc.date.issued 2017
dc.date.submitted 2017
dc.identifier.other b19186125
dc.identifier.uri http://hdl.handle.net/10938/20982
dc.description Thesis. M.S. American University of Beirut. Department of Mathematics, 2017. T:6604
dc.description Advisor :Dr. El Khoury, Sabine, Associate Professor, Mathematics ; Committee members : Dr. Abu Khuzam Hazar, Professor , Mathematics ; Dr. Azar Monique, Assistant Professor, Mathematics.
dc.description Includes bibliographical references (leaves 43-44)
dc.description.abstract Let R = k[x₁,...,xn] be the polynomial ring in n variables, and I a homogeneous ideal in (x₁, . . . xn). Let F be a minimal graded free resolution of S = R-I. We study the subaddivity of Gorenstein algebras and of monomial ideals in the minimal graded free resolution F.
dc.format.extent 1 online resource (viii, 44 leaves)
dc.language.iso eng
dc.relation.ispartof Theses, Dissertations, and Projects
dc.subject.classification T:006604
dc.subject.lcsh Syzygies (Mathematics)
dc.subject.lcsh Free resolutions (Algebra)
dc.subject.lcsh Sequences (Mathematics)
dc.title Subadditivity of syzygies in a minimal graded free resolution -
dc.type Thesis
dc.contributor.department Faculty of Arts and Sciences.
dc.contributor.department Department of Mathematics,
dc.contributor.institution American University of Beirut.


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