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Energies 2016,9, 270 A(1),A(2),A(3), . . . A(M), if the condition (II) is not satisfied;A(M) is determinedby the relation Q(A(M) –A(1))<DQ, formaximumM (thepositionsof thesealternativesare“incloseness”). 3.4. TheCombinationWeights Theweighted sumof the “distances” fromanalternative to corresponding ideal points over all criteria is essential for performance comparison among all designated alternatives. From the previous literatureonMCDM,theweightsofcriteriaareusuallysubjectiveweightsdeterminedby decisionmakers. However, critiquesofhumanerrors and inconsistencyareoftenassociatedwith subjectiveweights forsuchweightingprocesses inMCDM.Withthis regard, to improvetheweighting accuracy, someobjectiveweightingmodelsareappliedbymathematical techniques. Toobtainabetter weightdeterminingsystemfor fuzzyVIKOR,combinationweightsbasedonsubjectivemethodsand objectivemethodsare introducedinthisstudy,whichcancompositesubjective judgmentandobjective information. Ontheonehand, thesubjectiveweightsaredeterminedbyexperts’opinions. Onthe otherhand, theobjectiveweightsareobtainedbytheShannonentropymethod. 3.4.1. TheSubjectiveWeights On theonehand, the subjectiveweights couldbeobtained fromexperts’ opinions. Here, the ratingsofcriteriaareexpressed in linguistic terms(the triangular fuzzynumbers), as inTable2. Table2.Fuzzyevaluationscores forcriteriaweights. LinguisticTerms MembershipFunction Oflittle importance (0,0,0.3) Moderately important (0,0.3,0.5) Important (0.2,0.5,0.8) Very important (0.5,0.7,1) Absolutely important (0.7,1,1) Letrsjk “ ´sLjk,sMjk ,sUjk¯, 0 ď sLjk ď sMjk ď sUjk ď 1,j “ 1,2, ¨¨¨n,k “ 1,2, ¨¨¨r be the superiority linguistic ratingoncriteriaweightassignedtocriteriaCjbyexpertDk canbecalculatedby: rsjk “´sLjk,sMjk ,sUjk¯“ ˜ rÿ k“1 sL jk r , rÿ k“1 sM jk r , rÿ k“1 sU jk r ¸ (20) Inordertomaintaintheconsistencybetweenobjectiveweightsandsubjectiveweights, thecriteria weightsbasedontriangular fuzzynumbersshouldbealsodefuzziedbasedonEquation(21). In this paper, thegradedmean integrationapproach isemployed to transformatriangular fuzzynumber M=(l,m,u) intoaprecisenumber: P ´ĂM¯“M“ l`4m`u 6 (21) 3.4.2. ShannonEntropyandObjectiveWeights TheentropyconceptproposedbyShannon in1948 is ameasureofuncertainty in formulated information,whichhasbeenwidelyusedinmanyfieldssuchasmanagement, engineeringandsoon. Accordingto the idealofentropytheory, thenumberorqualityof informationfromdecision-making process isdeterminedbytheaccuracyandreliabilityof thedecision-makingproblem[52]. Therefore, entropycanbeappliedto theassessmentproblemindifferentdecision-makingprocesses.Moreover, entropycanalsobeusedtoanalyzethequantityof informationprovidedbydata[53]. Thebasic theory andspecificstepsofShannonentropyweightingmethodareshownasbelow: 187
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Emerging Technologies for Electric and Hybrid Vehicles
Titel
Emerging Technologies for Electric and Hybrid Vehicles
Herausgeber
MDPI
Ort
Basel
Datum
2017
Sprache
englisch
Lizenz
CC BY-NC-ND 4.0
ISBN
978-3-03897-191-7
Abmessungen
17.0 x 24.4 cm
Seiten
376
Schlagwörter
electric vehicle, plug-in hybrid electric vehicle (PHEV), energy sources, energy management strategy, energy-storage system, charging technologies, control algorithms, battery, operating scenario, wireless power transfer (WPT)
Kategorie
Technik
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Emerging Technologies for Electric and Hybrid Vehicles