ARAZ, C., SELIM, H. & OZKARAHAN, I. 2007. A fuzzy multi-objective covering-based vehicle location model for emergency services. Computers & Operations Research, 34, 705-726.
AYTUG, H. & SAYDAM, C. 2002. Solving large-scale maximum expected covering location problems by genetic algorithms: A comparative study. European Journal of Operational Research, 141, 480-494.
BARBAS, J. & MARı́N, Á. 2004. Maximal covering code multiplexing access telecommunication networks. European Journal of Operational Research, 159, 219-238.
BAŞAR, A., ÇATAY, B. & ÜNLÜYURT, T. 2011. A multi-period double coverage approach for locating the emergency medical service stations in Istanbul. Journal of the Operational Research Society, 62, 627-637.
BATANOVIĆ, V., PETROVIĆ, D. & PETROVIĆ, R. 2009. Fuzzy logic based algorithms for maximum covering location problems. Information Sciences, 179, 120-129.
BERMAN, O., DREZNER, Z. & WESOLOWSKY, G. O. 2009. The maximal covering problem with some negative weights. Geographical analysis, 41, 30-42.
BERMAN, O. & HUANG, R. 2008. The minimum weighted covering location problem with distance constraints. Computers & Operations Research, 35, 356-372.
BERMAN, O. & KRASS, D. 2002. The generalized maximal covering location problem. Computers & Operations Research, 29, 563-581.
BERMAN, O., KRASS, D. & MENEZES, M. B. C. 2007. Facility Reliability Issues in Network p-Median Problems: Strategic Centralization and Co-Location Effects. Operations Research, 55, 332-350.
BERMAN, O. & WANG, J. 2011. The minmax regret gradual covering location problem on a network with incomplete information of demand weights. European Journal of Operational Research, 208, 233-238.
CANBOLAT, M. S. & VON MASSOW, M. 2009. Planar maximal covering with ellipses. Computers & Industrial Engineering, 57, 201-208.
COLOMBO, F., CORDONE, R. & LULLI, G. 2016. The multimode covering location problem. Computers & Operations Research, 67, 25-33.
CURTIN, K. M., HAYSLETT-MCCALL, K. & QIU, F. 2010. Determining optimal police patrol areas with maximal covering and backup covering location models. Networks and Spatial Economics, 10, 125-145.
DE ASSIS CORRÊA, F., LORENA, L. A. N. & RIBEIRO, G. M. 2009. A decomposition approach for the probabilistic maximal covering location-allocation problem. Computers & Operations Research, 36, 2729-2739.
ERDEMIR, E. T., BATTA, R., SPIELMAN, S., ROGERSON, P. A., BLATT, A. & FLANIGAN, M. 2008. Location coverage models with demand originating from nodes and paths: application to cellular network design. European Journal of Operational Research, 190, 610-632.
ESPEJO, L. G. A., GALVAO, R. D. & BOFFEY, B. 2003a. Dual-based heuristics for a hierarchical covering location problem. Computers & Operations Research, 30, 165-180.
ESPEJO, L. G. A., GALVÃO, R. D. & BOFFEY, B. 2003b. Dual-based heuristics for a hierarchical covering location problem. Computers & Operations Research, 30, 165-180.
FARAHANI, R. Z., HASSANI, A., MOUSAVI, S. M. & BAYGI, M. B. 2014. A hybrid artificial bee colony for disruption in a hierarchical maximal covering location problem. Computers & Industrial Engineering, 75, 129-141.
GALVÃO, R. D., ACOSTA ESPEJO, L. G. & BOFFEY, B. 2002. A hierarchical model for the location of perinatal facilities in the municipality of Rio de Janeiro. European Journal of Operational Research, 138, 495-517.
GALVÃO, R. D., ESPEJO, L. G. A. & BOFFEY, B. 2000a. A comparison of Lagrangean and surrogate relaxations for the maximal covering location problem. European Journal of Operational Research, 124, 377-389.
GALVÃO, R. D., GONZALO ACOSTA ESPEJO, L. & BOFFEY, B. 2000b. A comparison of Lagrangean and surrogate relaxations for the maximal covering location problem. European Journal of Operational Research, 124, 377-389.
GENDREAU, M., LAPORTE, G. & SEMET, F. 2001. A dynamic model and parallel tabu search heuristic for real-time ambulance relocation. Parallel computing, 27, 1641-1653.
GUNAWARDANE, G. 1982. Dynamic versions of set covering type public facility location problems. European Journal of Operational Research, 10, 190-195.
KARASAKAL, O. & KARASAKAL, E. K. 2004. A maximal covering location model in the presence of partial coverage. Computers & Operations Research, 31, 1515-1526.
LEE, J. M. & LEE, Y. H. 2010. Tabu based heuristics for the generalized hierarchical covering location problem. Computers & Industrial Engineering, 58, 638-645.
LI, Q., ZENG, B. & SAVACHKIN, A. 2013. Reliable facility location design under disruptions. Computers & Operations Research, 40, 901-909.
MARIANOV, V. & REVELLE, C. 1994. The queuing probabilistic location set covering problem and some extensions. Socio-Economic Planning Sciences, 28, 167-178.
MARIANOV, V. & SERRA, D. 2001. Hierarchical location–allocation models for congested systems. European Journal of Operational Research, 135, 195-208.
MOORE, G. C. & REVELLE, C. 1982. The hierarchical service location problem. Management Science, 28, 775-780.
MURAWSKI, L. & CHURCH, R. L. 2009. Improving accessibility to rural health services: The maximal covering network improvement problem. Socio-Economic Planning Sciences, 43, 102-110.
O’HANLEY, J. R. & CHURCH, R. L. 2011. Designing robust coverage networks to hedge against worst-case facility losses. European Journal of Operational Research, 209, 23-36.
PEIDRO, D., MULA, J., POLER, R. & VERDEGAY, J.-L. 2009. Fuzzy optimization for supply chain planning under supply, demand and process uncertainties. Fuzzy Sets and Systems, 160, 2640-2657.
QU, B. & WENG, K. 2009. Path relinking approach for multiple allocation hub maximal covering problem. Computers & Mathematics with Applications, 57, 1890-1894.
RAJAGOPALAN, H. K., SAYDAM, C. & XIAO, J. 2008. A multiperiod set covering location model for dynamic redeployment of ambulances. Computers & Operations Research, 35, 814-826.
RATICK, S. J., OSLEEB, J. P. & HOZUMI, D. 2009. Application and extension of the Moore and ReVelle hierarchical maximal covering model. Socio-Economic Planning Sciences, 43, 92-101.
REPEDE, J. F. & BERNARDO, J. J. 1994. Developing and validating a decision support system for locating emergency medical vehicles in Louisville, Kentucky. European Journal of Operational Research, 75, 567-581.
REVELLE, C., SCHOLSSBERG, M. & WILLIAMS, J. 2008a. Solving the maximal covering location problem with heuristic concentration. Computers & Operations Research, 35, 427-435.
REVELLE, C. S. & EISELT, H. A. 2005. Location analysis: A synthesis and survey. European Journal of Operational Research, 165, 1-19.
REVELLE, C. S., EISELT, H. A. & DASKIN, M. S. 2008b. A bibliography for some fundamental problem categories in discrete location science. European Journal of Operational Research, 184, 817-848.
ŞAHIN, G. & SÜRAL, H. 2007. A review of hierarchical facility location models. Computers & Operations Research, 34, 2310-2331.
SCHILLING, D. A. 1980. DYNAMIC LOCATION MODELING FOR PUBLIC‐SECTOR FACILITIES: A MULTICRITERIA APPROACH*. Decision Sciences, 11, 714-724.
SHAVANDI, H. & MAHLOOJI, H. 2006. A fuzzy queuing location model with a genetic algorithm for congested systems. Applied Mathematics and Computation, 181, 440-456.
SHAVANDI, H. & MAHLOOJI, H. 2007. Fuzzy hierarchical location-allocation models for congested systems. Journal of Industrial and Systems Engineering, 1, 171-189.
SHEN, Z.-J. M., ZHAN, R. L. & ZHANG, J. 2011. The reliable facility location problem: Formulations, heuristics, and approximation algorithms. INFORMS Journal on Computing, 23, 470-482.
SNYDER, L. V. & DASKIN, M. S. 2005. Reliability Models for Facility Location: The Expected Failure Cost Case. Transportation Science, 39, 400-416.
XIA, L., XIE, M., XU, W., SHAO, J., YIN, W. & DONG, J. An empirical comparison of five efficient heuristics for maximal covering location problems. Service Operations, Logistics and Informatics, 2009. SOLI'09. IEEE/INFORMS International Conference on, 2009. IEEE, 747-753.
YOUNIES, H. & WESOLOWSKY, G. O. 2004. A mixed integer formulation for maximal covering by inclined parallelograms. European Journal of Operational Research, 159, 83-94.