1987
DOI: 10.1145/27629.33403
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A cost-benefit decision model: analysis, comparison amd selection of data management

Abstract: This paper describes a general cost-benefit decision model that is applicable to the evaluation, comparison, and selection of alternative products with a multiplicity of features, such as complex computer systems. The application of this model is explained and illustrated using the selection of data management systems as an example.The model has the following features: (1) it is mathematically based on an extended continuous logic and a theory of complex criteria; (2) the decision-making procedure is very gene… Show more

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Cited by 48 publications
(33 citation statements)
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“…It is useful to note that the canonical aggregation structures in both Figure 1 and Figure 3 use 'bipolarity inside bipolarity' (or 'multipolarity') identifying four categories of attributes: (1) mandatory desired, (2) optional desired, (3) mandatory undesired, and (4) optional undesired. Thus, bipolarity, tripolarity [19] (mandatory/desired/optional, shown in Figure 4), and generally 'multipolarity' reflect situations where we have two or more logically dissimilar clusters of attributes and each cluster contains attributes that have a similar logical impact on the overall suitability score. …”
Section: ) Lsp Aggregatorsmentioning
confidence: 99%
“…It is useful to note that the canonical aggregation structures in both Figure 1 and Figure 3 use 'bipolarity inside bipolarity' (or 'multipolarity') identifying four categories of attributes: (1) mandatory desired, (2) optional desired, (3) mandatory undesired, and (4) optional undesired. Thus, bipolarity, tripolarity [19] (mandatory/desired/optional, shown in Figure 4), and generally 'multipolarity' reflect situations where we have two or more logically dissimilar clusters of attributes and each cluster contains attributes that have a similar logical impact on the overall suitability score. …”
Section: ) Lsp Aggregatorsmentioning
confidence: 99%
“…As an illustration of the method, a couple of special cases for the value r are useful, more specifically in the case of n = 2 (as defined by [9]), shown in Table 1.…”
Section: Scoring Componentsmentioning
confidence: 99%
“…These values were calculated by relating a quantity c ∈ [0, 1], called the conjunction degree, to r, for certain values of n. Variable c indicates the degree of conjunctivity of an aggregate function [9], where c = 0 and c = 1 will respectively result in a disjunction (i.e., the maximum) and conjunction (i.e., the minimum).…”
Section: Scoring Componentsmentioning
confidence: 99%
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“…The second r value is statically defined as CA; CA acts as a filter to weed out the services not satisfying one or more hard criteria. Note that DAC and CA are two of the typically offered LSP GCD operators, and details can be found in [11], but are immaterial here. Behaviours of the conjunctive partial absorption function are such that the global preference value (denoted by GP) will be 0 when any of the critical preferences are not satisfied, in which case the service will be discarded.…”
Section: Ranking Servicesmentioning
confidence: 99%