1997
DOI: 10.1016/s0895-7177(97)00184-2
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A semi-infinite programming model for earliness/tardiness production planning with simulated annealing

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Cited by 8 publications
(4 citation statements)
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“…We propose a simulated annealing based Algorithm 1 to solve a convex SIP and demonstrate that the optimal value of (2.8) converges in probability to the optimal value of (1.1). A similar algorithm to solve a SIP model for tardiness production planning based on simulated annealing was introduced in Li and Wang (1997), where the authors modeled the constraint functions in the form of penalties to be added to the objective function in order to obtain an unconstrained SIP, following which the unconstrained optimization problem was solved in the decision variable by means of a simulated annealing algorithm. Algorithm 1 is beneficial in applications where the SIP is an intermediate step and the decisions are taken based on the value of the SIP.…”
Section: Simulated Annealing Based Algorithm For Convex Semi-infinite...mentioning
confidence: 99%
See 1 more Smart Citation
“…We propose a simulated annealing based Algorithm 1 to solve a convex SIP and demonstrate that the optimal value of (2.8) converges in probability to the optimal value of (1.1). A similar algorithm to solve a SIP model for tardiness production planning based on simulated annealing was introduced in Li and Wang (1997), where the authors modeled the constraint functions in the form of penalties to be added to the objective function in order to obtain an unconstrained SIP, following which the unconstrained optimization problem was solved in the decision variable by means of a simulated annealing algorithm. Algorithm 1 is beneficial in applications where the SIP is an intermediate step and the decisions are taken based on the value of the SIP.…”
Section: Simulated Annealing Based Algorithm For Convex Semi-infinite...mentioning
confidence: 99%
“…Today its applications are not restricted to a particular domain, and have diversified into robust optimization (Ben-Tal et al, 2009;Bertsimas et al, 2010), mathematical physics, geometry (Hettich & Kortanek, 1993), and statistics (Dall'Aglio, 2001) to name a few. SIPs have also found applications in manufacturing engineering where the design of optimal layouts of the assembly lines under uncertainties is important (Weber, 2003;Li & Wang, 1997). In finance SIPs have found applications in various domains, particularly in risk-aware and portfolio optimization (Werner, 2010).…”
Section: Introductionmentioning
confidence: 99%
“…Wang and Fang (1996) present a genetic algorithm to solve the SIP. Li and Wang (1997) propose a simulated annealing algorithm combined with a heuristic and the steepest descent method. This paper extends Fang and Wu's (1994) inexact approach for LSIP to 0-1 semi-infinite programming and applies to the new product introduction planning problems.…”
Section: The Inexact Approachmentioning
confidence: 99%
“…Two problems from production planning were coded as described by Li and Wang [1997] and Wang and Fang [1996].…”
Section: The Test Problem Databasementioning
confidence: 99%