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  • Search Results for '93let:k[x1;:::;xn�1]!k[x1;:::;xn�1]betheanek Algebraautomorphismde Nedby(xi)=xi 1;fori=1;:::;n�1:thishomomorphismalsocommuteswithallthepartialderivatives@x1;:::;@xn�1'

91whereA;B;C2k.Therealsoexistsomespeci cgeneralizationsofLotka{Volterr
91whereA;B;C2k.Therealsoexistsomespeci cgeneralizationsofLotka{Volterr
giovanna-bartolotta
Theorem2.2Assumethat :S�!Tand :T�!Uaretwomappings.(a)If and areone-to-
Theorem2.2Assumethat :S!Tand :T!Uaretwomappings.(a)If and areone-to-
cheryl-pisano
non-erect postures Engineering, Auburn
non-erect postures Engineering, Auburn
lois-ondreau
Fisheries Performance Indicators
Fisheries Performance Indicators
myesha-ticknor
2RenatoFeresactionofagrouprandomactionForthemainresultofthesenotes,how
2RenatoFeresactionofagrouprandomactionForthemainresultofthesenotes,how
olivia-moreira
2CAMILLODELELLISf:�!Nnf0gaBorelmap.WecannaturallyassociatetoVthefollow
2CAMILLODELELLISf:!Nnf0gaBorelmap.WecannaturallyassociatetoVthefollow
test
WeightedAutomataAlgorithmsMehryarMohri1;21CourantInstituteofMathematic
WeightedAutomataAlgorithmsMehryarMohri1;21CourantInstituteofMathematic
test
WeightedAutomataAlgorithmsMehryarMohri1;21CourantInstituteofMathematic
WeightedAutomataAlgorithmsMehryarMohri1;21CourantInstituteofMathematic
jane-oiler
TangentSpiralsWhenstudyingcurvesintheplanedenedviapolarcoordinates,on
TangentSpiralsWhenstudyingcurvesintheplanedenedviapolarcoordinates,on
jane-oiler
SecondOrderODEsOftenphysicalorbiologicalsystemsarebestdescribedbysecon
SecondOrderODEsOftenphysicalorbiologicalsystemsarebestdescribedbysecon
yoshiko-marsland
(oreven,in[29],connected)andwereintroducedandenumeratedbyComtet[9].The
(oreven,in[29],connected)andwereintroducedandenumeratedbyComtet[9].The
yoshiko-marsland
Discovering large dense subgraphs in massive graphs
Discovering large dense subgraphs in massive graphs
alida-meadow
Termination-InsensitiveNoninterferenceLeaksMoreThanJustaBitAslanAskaro
Termination-InsensitiveNoninterferenceLeaksMoreThanJustaBitAslanAskaro
tawny-fly
2FARSHIDHAJIRANDCHRISTIANMAIREsomeotherapplications,seeFontaine[F],Ser
2FARSHIDHAJIRANDCHRISTIANMAIREsomeotherapplications,seeFontaine[F],Ser
cheryl-pisano
SECANTMETHODCONTINUEDExample:f(x)=x2�sin(x)�0:5.f=@(x)x^2-sin(x)-.5;x
SECANTMETHODCONTINUEDExample:f(x)=x2sin(x)0:5.f=@(x)x^2-sin(x)-.5;x
cheryl-pisano
MethodsforAccurateSummationFormallyreviewedcommunication7.ThemethodofC
MethodsforAccurateSummationFormallyreviewedcommunication7.ThemethodofC
olivia-moreira
Conclusive exclusion of qanturn states
Conclusive exclusion of qanturn states
briana-ranney
1TheOctagonAbstractDomainAntoineMineEcoleNormaleSuperieuredeParis,F
1TheOctagonAbstractDomainAntoineMineEcoleNormaleSuperieuredeParis,F
debby-jeon
1TheOctagonAbstractDomainAntoineMineEcoleNormaleSuperieuredeParis,F
1TheOctagonAbstractDomainAntoineMineEcoleNormaleSuperieuredeParis,F
karlyn-bohler
Bindel,Fall2012MatrixComputations(CS6210)
Bindel,Fall2012MatrixComputations(CS6210)
luanne-stotts
TrainingStructuralSVMswhenExactInferenceisIntractable
TrainingStructuralSVMswhenExactInferenceisIntractable
luanne-stotts
2YING-QINGWUTheorem1.LetK:S1!R3beasmoothknot,andletx02Kbea xedbasepoin
2YING-QINGWUTheorem1.LetK:S1!R3beasmoothknot,andletx02Kbea xedbasepoin
calandra-battersby
28MAPS36AdityaMahajanwaykeycon guresthenumbering;wecanusebytext,bychap
28MAPS36AdityaMahajanwaykeycon guresthenumbering;wecanusebytext,bychap
alida-meadow
lowersorretweets[7].Wehaveshownthroughextensiveevaluationthatthisin- u
lowersorretweets[7].Wehaveshownthroughextensiveevaluationthatthisin- u
jane-oiler