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De nition1.1(UniqueGame).AuniquegameconsistsofaconstraintgraphG=(V;E),
De nition1.1(UniqueGame).AuniquegameconsistsofaconstraintgraphG=(V;E),
karlyn-bohler
forVertexCoverwiththesameapproximationfactor2� (1
forVertexCoverwiththesameapproximationfactor2 (1
alida-meadow
AdvancedApproximationAlgorithms(CMU18-854B,Spring2008)Lecture27:Algori
AdvancedApproximationAlgorithms(CMU18-854B,Spring2008)Lecture27:Algori
test
DictionaryLearningwithasquare,sparselyuseddictionary[17].Consideranm
DictionaryLearningwithasquare,sparselyuseddictionary[17].Consideranm
faustina-dinatale
LeftistTrees
LeftistTrees
debby-jeon
Resparsification of Graphs
Resparsification of Graphs
calandra-battersby
).Wearguethattheexactversionofthisproblemwouldalsosolveexactsimilarity
).Wearguethattheexactversionofthisproblemwouldalsosolveexactsimilarity
karlyn-bohler
locationusingtheoverlaygraphisdoneinthesevariousnetworksbyusingdi eren
locationusingtheoverlaygraphisdoneinthesevariousnetworksbyusingdi eren
tatyana-admore
experimentally.Oneofthemaincontributionsofthispaperistoshowthattheycan
experimentally.Oneofthemaincontributionsofthispaperistoshowthattheycan
min-jolicoeur
1IntroductionThecontributionofthispaperistwo-fold.First,wedeneanewcla
1IntroductionThecontributionofthispaperistwo-fold.First,wedeneanewcla
tatiana-dople
pected(k2n1=k)processingtimeperedge.Notethatthesizeofthespannerthusco
pected(k2n1=k)processingtimeperedge.Notethatthesizeofthespannerthusco
giovanna-bartolotta
LeftistHeaps|OverviewOurgoalistobeabletomergetwoheapsinO(logn)time,wh
LeftistHeaps|OverviewOurgoalistobeabletomergetwoheapsinO(logn)time,wh
alexa-scheidler
2Beameetal.set-up,therearekplayers,withsetsx1;:::;xkf1;:::;ng,andthep
2Beameetal.set-up,therearekplayers,withsetsx1;:::;xkf1;:::;ng,andthep
lois-ondreau
theoreticoptimum.WewillprovethematchinglowerboundinSection5.Aninterest
theoreticoptimum.WewillprovethematchinglowerboundinSection5.Aninterest
conchita-marotz
thedirectedgraph(whereseparatedirectededgeswouldrepresentTimsendingane
thedirectedgraph(whereseparatedirectededgeswouldrepresentTimsendingane
lois-ondreau
constant1=2,givenO(n)examples,withhighprobabilitytherewillonlybeonese
constant1=2,givenO(n)examples,withhighprobabilitytherewillonlybeonese
alida-meadow
isreleased,sothatthesenewnodesandedgeswillthenbepresentintheanonymized
isreleased,sothatthesenewnodesandedgeswillthenbepresentintheanonymized
yoshiko-marsland
2systemsregime.Thus,themean-eldanalysisshowsthat,inthelarge-systemsre
2systemsregime.Thus,themean-eldanalysisshowsthat,inthelarge-systemsre
sherrill-nordquist
Introduction2DRangetreesDegeneratecases
Introduction2DRangetreesDegeneratecases
pamella-moone
Math3210-3HW25SolutionsConvergenceTests1.Determinethevaluesofpforwhich
Math3210-3HW25SolutionsConvergenceTests1.Determinethevaluesofpforwhich
mitsue-stanley
2errorprobabilityoveraquasi-staticmultiple-inputmultiple-output(MIMO)
2errorprobabilityoveraquasi-staticmultiple-inputmultiple-output(MIMO)
yoshiko-marsland
Figure1:AtypicalroundofMastermindacolorcombinationoffourpegs.Eachpegca
Figure1:AtypicalroundofMastermindacolorcombinationoffourpegs.Eachpegca
ellena-manuel
Theorem2.ThereisanecientO(logn) HKapproximationalgorithmforthek-Tour
Theorem2.ThereisanecientO(logn) HKapproximationalgorithmforthek-Tour
pamella-moone
Delete(x):thisremovesthekeyfromthesetS,i.e.,S:=S�fxg.Pre xSearch(x):th
Delete(x):thisremovesthekeyfromthesetS,i.e.,S:=Sfxg.Pre xSearch(x):th
lindy-dunigan