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        Mathematicalmethodsonmanagementproblems(1)

        2016-06-22 06:46:42,,,
        關(guān)鍵詞:東北財經(jīng)大學(xué)亞東數(shù)學(xué)方法

         ,  ,  ,  

        ( School of Information Science and Engineering, Dalian Polytechnic University, Dalian 116034, China )

        Mathematicalmethodsonmanagementproblems(1)

        ZHANGShengkai,LIUChao,LIUYan,ZHANGFengrong

        (SchoolofInformationScienceandEngineering,DalianPolytechnicUniversity,Dalian116034,China)

        Abstract:One-time management sequencing problem is studied, that is serviced-elements served by service-elements will be completed in one time. This method is applied for the actual situation to solve the underground parking service model for dealing with the parking problem. A suggestion is put forward that through the entrance of the conversion or reserved variable lane lifting, the utilization efficiency of underground parking will be enhanced.

        Key words:serviced-elements; underground parking; utilization efficiency

        0Introduction

        Withthespeedingupoftheprogressofhumanscience,technologyandindustrialization,urbanizationlevelaregettinghigherandhigher.Therapidgrowthinthenumberofurbanpopulationmakesthecitylandexpand,butatpresenttheexpansionspeedinsomecitiesisfarbehindthegrowthrateofurbanpopulation,hinderingthedevelopmentofthecity.Inordertoexpandlivingspaceinalimitedlandresources,increasingurbanbuildingcapacitymustbeasolutionofthecitythree-dimensionalredevelopment,althoughtheconstructionofhigh-risebuildingsandurbanairtrafficnetwork,makethecapacityofurbanconstructionincrease.Meanwhile,italsohasanegativeimpactontheurbanlandscapeandecology,andevencausetheweakeningofthecitypartoftheregionalbusinessenvironmentorloss,bringinconveniencetopeoplelivingincities,atthesametime,italsobringsvariouskindssecurityissues.Theprogressivedevelopmentofurbanundergroundspacecanexpandthelivingspaceandincreasethecapacityofurbanconstruction.

        Inthispaper,wefirstintroducetacticiansoftheK-Sbestservicemodelofschedulingproblem,someundergroundparkingareanalyzed,inordertocontrolthevehicledistributionandstrengthensafetymanagement.

        1TheoptimumservicesequencingproblemsformodelK-S

        Thelossofserviced-elementsisstudied.Theparametersaredifferentfromreferences1to3,thearticlehadgivenamethodoftheoptimumsequencing.

        SupposethatthereexistK-serviced-elementsgroups:

        {M1, M2, …, Mk}

        {J1,J2,…,Js}

        (1)

        iscalledtheexpectedvalue.

        Obviously,everyexpectedvalueisonlycorrespondingtoaserviceofserviced-elementisservedbyservice-element,andbetweenserviced-elementandservice-elementareonetoonecorresponding.

        (2)

        i=1, 2, …, k; j=1, 2, …, s

        Definition 2 The set

        (3)

        (4)

        iscalledanexpectedsumofEij.Themaximumexpectedsuminallexpectedsumsisasfollows:

        (5)

        iscalledmaximumexpectedsumofEijforeachfixedk,thefeasiblelineisonlydefinedby(3).

        Definition5ForM(J),iftotalexpectedsumismaximum,thenM(J)iscalledanoptimumservicesequencingproblemiscalledanoptimumsequencing.

        Obviously,theoptimumservicesequencingisexistence.

        Definition6IfJjisservicedbyMi,alltheelementsofJjareservedbysomeelementsofMi,theM(J)isoptimumservicesequencingifandonlyifM(J)isModelK-Soptimumservice.

        TheoremIForserviceM(J),ifallelementsofJjarecompletelyservedbyelementsofMi(i=1,2,…,k;j=1,2,…,s), M(J)isoptimumservicesequencingifandonlyifM(J)isModelK-Soptimumservice.

        Proof10Themaximumexpectedsumcanbefoundanditisuniqueexistence.

        TakingamaximumnumeralineverycolumnofEij,thesumofallmaximumnumeralsineverycolumnsofEijisthemaximumexpectedsum,thatis

        (6)

        (7)

        From(6)subtract(7),then

        thatis

        (8)

        Sufficiencyandnecessityofthetheoremhadbeenprovedasfollows.

        Inordertoprovetheresult,nexttwocasesasfollowingwillbediscussed.

        First,thematrixofM(J)isgivenby:

        (9)

        ThemaximumexpectedsumsofEwith(9)isgivenby:

        (10)

        (11)

        Therefore, (11)correspondingtoservicemustbeoptimumservice.

        (12)

        andbecauseM(J)isoptimumservice,therefore,wehavetakenequality,ofcourse,therequirementofModelK-SSequencingissufficedbyaboveproof.

        Intheproofprocessoftheorem1,wecanseeittobeanoptimumsequencingMethodandtheMethodisclearapplication.

        Next,weapplythismodeltotheundergroundparkinglot,theparkingcapacityisdefinedfromthepointofviewofsecurityduringdisasters,thenweanalysisthenumberofvehiclesandparkingserviceinthepeak.

        2.1Naturalconditions

        DalianVictoryShoppingPlazaisoneofAsia’slargestundergroundshoppingmalls,dailypassengerflowisalsothelowest15to18millionpassengers,holidays, 20to25millionpeopleorevenmore.Itwaslistedasoneofthekeyunitsoffire.

        DalianVictoryShoppingPlazaisalarge-scalecomprehensiveshoppingplacesandundergroundshoppingsquareconstructionisasthemainbody,coveringareaof27 000m2,andthebuildingareais140 000m2,with8channels, 67inwardandoutwarddirects, 28groundescape, 2substations.

        2.2Theorganization

        Basedontheprinciplesof“Whoisincharge,whoisresponsible”and“Whoisonguard,whoisresponsible”,toestablishperfectcompulsorydisasterpreventionorganization,about218personsoftheobligatoryfirebrigade, 116personsofcompulsoryevacuation, 30personsofemergencyteams,thecompanyisoncall24hoursofstay,dealingwithemergencies.

        2.3Specificworkingmeans

        (1)Trainingeducation:Newhiresandoverallregionalopeningmustconductfirecontrolsafetytraining.

        (2)Dailywatchandmonthlytest.

        (3)Funding:Fundingisthebasicconditionoffirecontrolwork,thecompanyinvests400 000RMBayearastheequipmentmaintenancecostsonfireshutter,emergencyexitandsmokeexhaustsystems,etc.

        (4)TheVictoryPlazaonline:Educationalfilmprojectshavebeenmade,broadcastinginthe170unitsinternalnetworkTVinthePlaza.

        (5)Broadcastandpropaganda.

        (6)Mechanismperfection:Enrichtheperfectemergencyfireevacuationinadvance.

        (7)Specialprojects:Thecompanyhasstrengthenedfiresafetyinspections,andhasenhancedawarenessoffireprevention.

        3Servicemodelintheapplicationsofundergroundparkinglot

        Withthedevelopmentofeconomy,privatecarownershipishigherandhigher. “Parkingdifficult”isoneoftheprominentcontradictionofcitytraffic[4].Now,almosteverycityaremoreorlessbuiltundergroundparkinglots.Andtheundergroundcarparkbuiltinthedepartmentstore,multi-storeyresidentialandpublicbuildings,somebuiltinthecitysquareandpark.Becauseofundergroundparkinggaragebringsmanybenefits:doesnotusethelimitedland;willnotaffecttheurbanlandscapeasthecolorfulvehiclecolors;suitableforparkingmanagement[5-6].

        Inordertostudytheproblemofconvenient,forundergroundmall,parking,accesstothevehicleandevensomeconsumerplacesthesubwayorimportandpersonnelandsoon,wearecollectivelyreferredtoastheelements.Foraunitofplace,intotheelementsdenotedbyx,outoftheelementdenotedasy,atacertaintimeinterval[0,t],anytimetk∈[0,t]whentheelementxisdenotedasxk,similarlytotheelementsyisdenotedasyk, (k=0,1,2,…).NowsupposethataunitofE1inthetimeinterval[0,t]fromafinitesequenceoft1, t2, …, tn, tk∈[0, t].Thecorrespondingxsequencex1, x2, …, xn,thesamey1, y2, …, yn,ifwewanttostudyatatimetm, tm∈[0,t], (1≤m≤n),thesubintervaltime[0,tm],theunitforthesumofnetexistingelementsis

        (13)

        whereV0istheunitE1originalelementssum,thenumberofelementsintheoutputperunittimeisP1,whereP1isaconstant,sototheE1attimetk∈[0,t],theS1elementsalltherequiredoutputtimeis

        (14)

        參考文獻(xiàn):

        [1] 張盛開.管理數(shù)學(xué)方法[M].北京:機(jī)械工業(yè)出版社,1985.

        [2] 張盛開,張亞東.現(xiàn)代物流管理與對策論[M].大連:東北財經(jīng)大學(xué)出版社,2010.

        [3] 張盛開,張亞東.現(xiàn)代對策(博卉)論與工程決策方法[M].大連:東北財經(jīng)大學(xué)出版社,2005.

        [4]CAICEDOF,DIAZA.Caseanalysisofsimultaneousconcessionsofparkingmetersandundergroundparkingfacilities[J].TransportationResearchPartA:PolicyandPractice, 2013, 49: 358-378.

        [5]BAMONTEP,FELICETTIR.Firescenarioandstructuralbehaviourinundergroundparkinggarages[J].JournalofStructuralFireEngineering, 2012, 3(3): 199-213.

        [6]JIANGDY,ZHANGSK.RealizablityofexpectedNashequilibriaofN-personconditiongamesunderstrongknowledgesystem[J].InternationalJournalofInnovativeComputingInformationandControl, 2006, 2(4): 761-770.

        管理問題的數(shù)學(xué)方法應(yīng)用(1)

        張 盛 開,劉 超,劉 燕,張 鳳 榮

        ( 大連工業(yè)大學(xué) 信息科學(xué)與工程學(xué)院, 遼寧 大連116034 )

        摘要:研究了一個時間管理排序問題,即每一個服務(wù)單位在單位時間內(nèi)只能服務(wù)一個被服務(wù)單位,同時被服務(wù)單位在單位時間內(nèi),只能被一個服務(wù)單位所服務(wù),并且一經(jīng)服務(wù)又必須一次服務(wù)完畢。將此方法應(yīng)用到實(shí)際情況中,用以解決地下停車服務(wù)模型處理停車問題。最后,提出了通過入口的轉(zhuǎn)換或預(yù)留可變車道的建議,用以提高地下停車場的利用效率。

        關(guān)鍵詞:服務(wù)單位;地下停車場;利用效率

        中圖分類號:TB114.1

        文獻(xiàn)標(biāo)志碼:A

        Receivedby: 2015-12-22.

        Firstauthor:ZHANGShengkai,Male,Professor.

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