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Hierarchical structure.

Hierarchical structure.

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Assignment of military personnel to positions is very demanding, primarily a manual process performed by detailers. Detailers try to satisfy needs and preferences of commands and personnel. In this paper, an analytic hierarchy process (AHP) and two sided matching based Decision Support System is proposed to assist detailers. The DSS is programmed t...

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... eight main criteria then broken into 57 sub-criteria as shown in Fig. ...

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Citations

... Later, Roth et al. (1993) introduced the matching theory in studying human resources issues and analyzed the matching between employees and positions. Korkmaz et al. (2008) established a hierarchical structure for the matching of military personnel and positions and established a matching decision support system based on the pairwise comparison information given by the person in charge of the position and the military personnel. Chen et al. (2016) refined the knowledge service supply and demand matching problem into a multi-attribute Two-ided Matching Decision-Making (TSMDM) problem based on language information, and proposed a method based on axiomatic design to solve the matching results. ...
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... Two-sided matching theory can be traced back to the matching of college admissions and stable marriage problems (Gale, 1962). With the development of two-sided matching theory, it has been widely used, such as person-job matching (Korkmaz et al., 2008), smart environmental protection (Yue et al., 2019), technological knowledge supplier and demander matching (Han et al., 2018), task and resources matching , banks and firms matching (Chen & Song, 2013) and partner selection in inter-firm alliances (Echenique et al., 2016). Then, two-sided matching theory has also been extended to the field of healthcare. ...
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... Since its inception in the 1970's, the framework has been the basis for further studies and developments, with variants such as the fuzzy AHP [120] and the Analytic Network Process (ANP) taking inspiration from the original concept. AHP's have been adapted for a wide spectrum of domains ranging from agriculture [121] to the military [122], supplemented by the vast literature on the applications of AHP, with more than 1300 papers and 100 doctoral dissertations studying the topic [123]. As explored in this section, the AHP can be utilised effectively to evaluate dialogue systems providing an interaction attributes are effectively represented. ...
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Task-oriented dialogue systems (TODS) are continuing to rise in popularity as various industries find ways to effectively harness their capabilities, saving both time and money. However, even state-of-the-art TODS are not yet reaching their full potential. TODS typically have a primary design focus on completing the task at hand, so the metric of task-resolution should take priority. Other conversational quality attributes that may point to the success, or otherwise, of the dialogue, may be ignored. This can cause interactions between human and dialogue system that leave the user dissatisfied or frustrated. This paper explores the literature on evaluative frameworks of dialogue systems and the role of conversational quality attributes in dialogue systems, looking at if, how, and where they are utilised, and examining their correlation with the performance of the dialogue system.
... Introduced by Saaty, 1,2 the AHP method is widely preferred MCDM method used in different domains such as selecting the best alternative, planning, optimization, resource allocations, and so forth. [9][10][11][12][13][14][15][16] The main reasons for its widespread acceptance are its ease of use, hierarchical structuring of problems, and calculation of both criteria weights and alternative priorities. ...
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The use of fuzzy set theory in the analytic hierarchy process (AHP) has gained popularity in recent years as part of the multiple criteria decision-making (MCDM) process to more realistically reflect human judgment. However, due to the nature of fuzzy calculations, this situation imposes more computational load. The aim of this study is to propose methods for obtaining accurate weights from fuzzy pairwise comparison matrices with the least amount of computational load possible. In this context, two different fuzzy AHP (FAHP) methods based on fuzzy numbers ranking methods have been proposed and these proposed methods are compared with commonly accepted FAHP methods. Magnitude-based fuzzy AHP (MFAHP), which is one of the proposed methods, has outperformed all other methods according to accurate weight and computational load. Although the other proposed method, called the total difference-based fuzzy AHP (TDFAHP), gave better results than the frequently used Chang's fuzzy extent analysis method, it could not produce more accurate weight results than many other methods in general. But performance analysis shows that it is as good as the MFAHP in terms of computational load.