generalized

A geometrical structure on even-dimensional manifolds is defined which generalizes the notion of a Calabi-Yau manifold and also a symplectic manifold. Such structures are of either odd or even type and can be transformed by the action of both diffeomorphis

arXiv:math/0209099v1 [math.DG] 10 Sep 2002GeneralizedCalabi-YaumanifoldsNigelHitchinMathematicalInstitute24-29StGilesOxfordOX13LBUKhitchin@maths.ox.ac.ukFebruary1,2008AbstractAgeometricalstructureoneven-dimensionalmanifoldsisde nedwhichgener-alizesthenotionofaCalabi-Yaum

We consider the issue of deadline tardiness under global multiprocessor scheduling algorithms. We present a general tardiness-bound derivation that is applicable to a wide variety of such algorithms (including some whose tardiness behavior has not been ana

GeneralizedTardinessBoundsforGlobalMultiprocessorScheduling

HennadiyLeontyevandJamesH.Anderson

DepartmentofComputerScience,TheUniversityofNorthCarolinaatChapelHill

Abstract

Weconsidertheissueofdeadlinetardinessunderglobalmultiprocessorschedulingalgorithms.Wepresentageneraltar

A geometrical structure on even-dimensional manifolds is defined which generalizes the notion of a Calabi-Yau manifold and also a symplectic manifold. Such structures are of either odd or even type and can be transformed by the action of both diffeomorphis

arXiv:math/0209099v1 [math.DG] 10 Sep 2002GeneralizedCalabi-YaumanifoldsNigelHitchinMathematicalInstitute24-29StGilesOxfordOX13LBUKhitchin@maths.ox.ac.ukFebruary1,2008AbstractAgeometricalstructureoneven-dimensionalmanifoldsisde nedwhichgener-alizesthenotionofaCalabi-Yaum

A sum-over-histories generalized quantum theory is developed for homogeneous minisuperspace type A Bianchi cosmological models, focussing on the particular example of the classically recollapsing Bianchi IX universe. The decoherence functional for such uni

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agr-qc/0309117GeneralizedQuantumTheoryofRecollapsingHomogeneousCosmologiesDavidCraig DepartmentofPhysics,HamiltonCollege,Clinton,NY13323JamesB.Hartle DepartmentofPhysics,UniversityofCaliforniaSantaBarbara,CA93106-9530(Dated:February7,2008)AbstractAs

ANewVarianceEstimatorforParametersofSemiparametricGeneralizedAdditiveModels

W.DanaFLANDERS,MitchKLEIN,andPaigeTOLBERT

Generalizedadditivemodels(GAMs)havebecomepopularintheairpollutionepi-demiologyliterature.Twoproblems,recentlysurfaced,concernimplementationofthesesemiparametricmodels.The rstproblem,easilycorrected,waslaxityofthedefaultconver-gencecriteria.Theother,notedindependentlybyKlein,Flanders,andTolbert,andRamsay,Burnett,andKrewskiconcernedvarianceestimatesproducedbycommerciallyavailablesoftware.Insimulations,theywereas

Abstract. Numerically reliable state space algorithms are proposed for computing the following stable coprime factorizations of rational matrices: 1) factorizations with least order denominators; 2) factorizations with inner denominators; and 3) factorizat

GENERALIZED SCHUR METHODS TO COMPUTE COPRIME FACTORIZATIONS OF RATIONAL MATRICESA. Varga DLR - Oberpfa enhofen, Institute for Robotics and System Dynamics P.O.B. 1116, D-82230 Wessling, GERMANY

Abstract. Numerically reliable state space algorithms are proposed for computing

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In this paper, we extend the generalization of Drinfeld realization of quantum affine algebras to quantum affine superalgebras with its Drinfeld comultiplication and its Hopf algebra structure, which depends on a function $g(z)$ satisfying the relation: $g

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tham:viXraGENERALIZEDDRINFELDREALIZATIONOFQUANTUMSUPERALGEBRASANDUq(osp (1,2))JINTAIDINGANDBORISFEIGINDedicatedtoourfriendMosheFlatoAbstract.Inthispaper,weextendthegeneralizationofDrin-feldrealizationofquantuma nealgebrastoquantuma nesu-peralgebras