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A I I E Transactions Volume 13, 1981 - Issue 4
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Original Articles

A Stopping Rule for Facilities Location Algorithms

Robert f. Love McMaster University, 1280 Main Street, West Hamilton, Ontario, L85 4M4, Canada
&
Wee y. Yeong Department of Business Administration, National University of Singapore, Kent Ridge, Singapore, 0511
Pages 357-362 | Received 01 Jun 1980, Published online: 06 Jul 2007

Citations (18)

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Read on this site (3)

PaulD. Dowling & RobertF. Love. (1987) An Evaluation of the Dual as a Lower Bound in Facilities Location Problems. IIE Transactions 19:2, pages 160-166.
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Henrik Juel & Robert Love. (1985) The Facility Location Problem for Hyper-Rectilinear Distances. IIE Transactions 17:1, pages 94-98.
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D.J. Elzinga & D.W. Hearn. (1983) On Stopping Rules for Facilities Location Algorithms. IIE Transactions 15:1, pages 81-83.
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Articles from other publishers (15)

Jing Yao & Alan T. Murray. (2014) Serving regional demand in facility location. Papers in Regional Science 93:3, pages 643-662.
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Farzaneh Daneshzand & Razieh Shoeleh. 2009. Facility Location. Facility Location 69 92 .
H. Üster & R.F. Love. (2002) A generalization of the rectangular bounding method for continuous location models. Computers & Mathematics with Applications 44:1-2, pages 181-191.
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Zvi Drezner, Kathrin Klamroth, Anita Schöbel & George O. Wesolowsky. 2002. Facility Location. Facility Location 1 36 .
Shine-Der Lee. (2001) On solving unreliable planar location problems. Computers & Operations Research 28:4, pages 329-344.
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Tatsuo Matsutomi & Hiroaki Ishii. (1998) MINIMAX LOCATION PROBLEM WITH A-DISTANCE. Journal of the Operations Research Society of Japan 41:2, pages 181-195.
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Zvi Drezner. (1995) On the conditional p-median problem. Computers & Operations Research 22:5, pages 525-530.
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William R. Allen. (1995) An improved bound for the multifacility location model. Operations Research Letters 17:4, pages 175-180.
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Robert F. Love & Paul D. Dowling. (1989) A new bounding method for single facility location models. Annals of Operations Research 18:1, pages 103-112.
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C. Michelot & O. Lefebvre. (1987) A primal-dual algorithm for the fermat-weber problem involving mixed gauges. Mathematical Programming 39:3, pages 319-335.
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Frank Plastria. (1987) Solving general continuous single facility location problems by cutting planes. European Journal of Operational Research 29:1, pages 98-110.
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Paul D. Dowling & Robert F. Love. (2006) Bounding methods for facilities location algorithms. Naval Research Logistics Quarterly 33:4, pages 775-787.
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Richard E. Wendell & Elmor L. Peterson. (2006) A DUAL APPROACH FOR OBTAINING LOWER BOUNDS TO THE WEBER PROBLEM*. Journal of Regional Science 24:2, pages 219-228.
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Henrik Juel. (2006) On a rational stopping rule for facilities location algorithms. Naval Research Logistics Quarterly 31:1, pages 9-11.
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Richard L. Francis, Leon F. McGinnis & John A. White. (1983) Locational analysis. European Journal of Operational Research 12:3, pages 220-252.
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