Pages that link to "Item:Q3991332"
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The following pages link to On the Convergence of Miehle's Algorithm for the Euclidean Multifacility Location Problem (Q3991332):
Displaying 18 items.
- An O\((nm)\) algorithm for a special case of the multimedian location problem on a tree (Q1205700) (← links)
- A globally convergent algorithm for the Euclidean multiplicity location problem (Q1210269) (← links)
- A globally convergent algorithm for facility location on a sphere (Q1323619) (← links)
- A note on convergence in the single facility minisum location problem (Q1608453) (← links)
- A variational inequality approach for constrained multifacility Weber problem under gauge (Q1717019) (← links)
- A sequential Bayesian alternative to the classical parallel fuzzy clustering model (Q1749943) (← links)
- On an open problem in spherical facility location (Q1893523) (← links)
- Algorithms for constrained approximation and optimization. Proceedings of the workshop held in Stowe, VT, USA, May 23-26, 1993 (Q1893613) (← links)
- Rederivation of the fuzzy-possibilistic clustering objective function through Bayesian inference (Q2013754) (← links)
- ADMM-type methods for generalized multi-facility Weber problem (Q2076464) (← links)
- Customized alternating direction methods of multipliers for generalized multi-facility Weber problem (Q2679571) (← links)
- Incorporating spatial context into fuzzy-possibilistic clustering using Bayesian inference (Q2988596) (← links)
- (Q3102651) (← links)
- A note on solving multifacility location problems involving euclidean distances (Q3328211) (← links)
- The Euclidean Multifacility Location Problem (Q3796940) (← links)
- On the Convergence of a Hyperboloid Approximation Procedure for the Perturbed Euclidean Multifacility Location Problem (Q4285172) (← links)
- The Weiszfeld Algorithm: Proof, Amendments, and Extensions (Q5506731) (← links)
- A Variational Inequality-Based Location-Allocation Algorithm for Locating Multiple Interactive Facilities (Q6053498) (← links)