2012
DOI: 10.1016/j.asoc.2012.03.031
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Solving the bi-objective personnel assignment problem using particle swarm optimization

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Cited by 15 publications
(5 citation statements)
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“…The concept of bilateral matching originated in the 1960s during studies on the coexistence of stable marriages and university admissions (Gale and Shapley, 1962). The concept was later applied to other two-dimensional constructs, including supply and demand (Wu et al, 2020), personnel allocations (Lin et al, 2012), and technical knowledge applications to tasks (Han et al, 2018). Notably, it is of great theoretical and practical significance to conduct in-depth research on the bilateral matching problem (Morizumi et al, 2011;Fan and Yue, 2014;Yue and Fan, 2013).…”
Section: Two-sided Matching Decision Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…The concept of bilateral matching originated in the 1960s during studies on the coexistence of stable marriages and university admissions (Gale and Shapley, 1962). The concept was later applied to other two-dimensional constructs, including supply and demand (Wu et al, 2020), personnel allocations (Lin et al, 2012), and technical knowledge applications to tasks (Han et al, 2018). Notably, it is of great theoretical and practical significance to conduct in-depth research on the bilateral matching problem (Morizumi et al, 2011;Fan and Yue, 2014;Yue and Fan, 2013).…”
Section: Two-sided Matching Decision Modelmentioning
confidence: 99%
“…The concept was later applied to other two-dimensional constructs, including supply and demand (Wu et al. , 2020), personnel allocations (Lin et al. , 2012), and technical knowledge applications to tasks (Han et al., 2018).…”
Section: Literature Reviewmentioning
confidence: 99%
“…In order to ful ll the assignment problem we use the result of above model to nd an e cient assignment based on observed data. \begin{gathered} Min\,\,\,\sum\limits_{{i=1}}^{n} {\sum\limits_{{j=1}}^{n} { -{\theta _{ij}}{x_{ij}}} } \h ll \\ s.t., \h ll \\ \sum\limits_{{j=1}}^{n} {{x_{ij}}=1\,\,\,\,\,\,\,\,\,\,\,\,\,1 \leqslant i \leqslant n} \,\,\,\,\,\,\,\,\,\,\, (7) \h ll \\ \sum\limits_{{i=1}}^{n} {{x_{ij}}=1\,\,\,\,\,\,\,\,\,\,\,\,\,1 \leqslant j \leqslant n} \,\,\,\,\,\,\, \h ll \\ {x_{ij}} \in \{ 0,1\} \,\,\,\,\,\,\,\,\,\,\,1 \leqslant i,j \leqslant n \h ll \\ \end{gathered} Note that we use the e ciency of each assignment for the coe cient of objective function, that is, higher is better. That is why a minus is multiplied to the coe cient in contrast with cost coe cient of generic assignment problem of (4).…”
Section: Extended Assignment Problemmentioning
confidence: 99%
“…The motivation of using HPSO in this work is threefold. First, the PSO, a swarm-based meta-heuristic algorithm, has provided good solutions for many combinatorial optimization problems (e.g., multidimensional knapsack problem [29], data allocation problem [30] and personnel assignment problem [31]) within a reasonable amount of computing time, especially many different variants of the FLP, LRP and VRP have been solved using PSO-based approaches in the literature (e.g. VRP with stochastic demands [32], VRP with dynamic requests [2], multi-workshop facility layout problem [33] and LRP with stochastic demands [19]).…”
Section: Introductionmentioning
confidence: 99%