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References
Beckmann N, Kriegel H-P, Schneider R, Seeger B (1990) The R∗-tree: an efficient and robust access method for points and rectangles. In: SIGMOD conference, Atlantic City, NJ, USA, pp 322–331
Corral A, Manolopoulos Y, Theodoridis Y, Vassilakopoulos M (2000) Closest pair queries in spatial databases. In: SIGMOD conference, Dallas, Texas, USA, pp 189–200
Derigs U (1981) A shortest augmenting path method for solving minimal perfect matching problems. Networks 11(4):379–390
Gabow HN, Tarjan RE (1991) Faster scaling algorithms for general graph-matching problems. J ACM 38(4):815–853
Gale D, Shapley LS (1962) College admissions and the stability of marriage. Am Math Mon 69(1):9–15
Goldberg AV, Kennedy R (1995) An efficient cost scaling algorithm for the assignment problem. Math. Program 71:153–177
Gross O (1959) The bottleneck assignment problem. P (Rand Corporation). Rand Corporation
Gusfield D, Irving RW (1989) The stable marriage problem: structure and algorithms. MIT, Cambridge
Guttman A (1984) R-trees: a dynamic index structure for spatial searching. In: SIGMOD conference, Boston, Massachusetts, USA, pp 47–57
Hjaltason GR, Samet H (1999) Distance browsing in spatial databases. ACM Trans Database Syst 24(2): 265–318
Hung M (1983) A polynomial simplex method for the assignment problem. Oper Res 31:595–600
Kuhn HW (1955) The Hungarian method for the assignment problem. Nav Res Logist Q 2:83–97
Long C, Wong RC-W, Yu PS, Jiang M (2013) On optimal worst-case matching. In: Proceedings of the ACM SIGMOD international conference on management of data (SIGMOD), New York, USA, 22–27 June 2013, pp 845–856
Munkres J (1957) Algorithms for the assignment and transportation problems. J Soc Ind Appl Math 5(1): 32–38
Orlin JB, Lee Y (1993) QuickMatch–a very fast algorithm for the assignment problem. Working papers 3547-93., Massachusetts Institute of Technology (MIT), Sloan School of Management
Sellis TK, Roussopoulos N, Faloutsos C (1987) The R+-tree: a dynamic index for multi-dimensional objects. In: VLDB, Brighton, England, pp 507–518
U LH, Mamoulis N, Yiu ML (2008) Computation and monitoring of exclusive closest pairs. IEEE Trans Knowl Data Eng 20(12):1641–1654
U LH, Mouratidis K, Mamoulis N (2010) Continuous spatial assignment of moving users. VLDB J 19(2): 141–160
U LH, Mouratidis K, Yiu ML, Mamoulis N (2010) Optimal matching between spatial datasets under capacity constraints. ACM Trans Database Syst 35(2):9:1–9:44
Wong RC-W, Tao Y, Fu AW-C, Xiao X (2007) On efficient spatial matching. In: VLDB, University of Vienna, Austria, pp 579–590
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Hou U, L. (2017). Optimal Matching Between Spatial Datasets. In: Shekhar, S., Xiong, H., Zhou, X. (eds) Encyclopedia of GIS. Springer, Cham. https://doi.org/10.1007/978-3-319-17885-1_1518
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