مسئله کوچک‌ترین دایره (Persian Wikipedia)

Analysis of information sources in references of the Wikipedia article "مسئله کوچک‌ترین دایره" in Persian language version.

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  • Elzinga, J.; Hearn, D. W. (1972), "The minimum covering sphere problem", Management Science, 19: 96–104, doi:10.1287/mnsc.19.1.96
  • Megiddo, Nimrod (1983), "Linear-time algorithms for linear programming in R3 and related problems", SIAM Journal on Computing, 12 (4): 759–776, doi:10.1137/0212052, MR 0721011.
  • Welzl, Emo (1991), "Smallest enclosing disks (balls and ellipsoids)", in Maurer, H. (ed.), New Results and New Trends in Computer Science, Lecture Notes in Computer Science, vol. 555, Springer-Verlag, pp. 359–370, doi:10.1007/BFb0038202.
  • Matoušek, Jiří; Sharir, Micha; Welzl, Emo (1996), "A subexponential bound for linear programming" (PDF), Algorithmica, 16: 498–516, doi:10.1007/BF01940877.
  • Chakraborty, R. K.; Chaudhuri, P. K. (1981), "Note on geometrical solutions for some minimax location problems", Transportation Science, 15: 164–166, doi:10.1287/trsc.15.2.164.
  • Elzinga, J.; Hearn, D. W. (1972), "Geometrical solutions for some minimax location problems", Transportation Science, 6: 379–394, doi:10.1287/trsc.6.4.379.
  • Jacobsen, S. K. (1981), "An algorithm for the minimax Weber problem", European Journal of Operational Research, 6: 144–148, doi:10.1016/0377-2217(81)90200-9.
  • Hearn, D. W.; Vijay, J. (1982), "Efficient algorithms for the (weighted) minimum circle problem", Operations Research, 30 (4): 777–795, doi:10.1287/opre.30.4.777.
  • Elzinga, J.; Hearn, D. W.; Randolph, W. D. (1976), "Minimax multifacility location with Euclidean distances", Transportation Science, 10: 321–336, doi:10.1287/trsc.10.4.321.
  • Lawson, C. L. (1965), "The smallest covering cone or sphere", SIAM Review, 7 (3): 415–417, doi:10.1137/1007084.
  • Shamos, M. I.; Hoey, D. (1975), "Closest point problems", Proceedings of 16th Annual IEEE Symposium on Foundations of Computer Science, pp. 151–162, doi:10.1109/SFCS.1975.8.
  • Megiddo, N. (1983), "The weighted Euclidean 1-center problem", Mathematics of Operations Research, 8: 498–504, doi:10.1287/moor.8.4.498.
  • Megiddo, N.; Zemel, E. (1986), "An O(n log n) randomizing algorithm for the weighted Euclidean 1-center problem", Journal of Algorithms, 7: 358–368, doi:10.1016/0196-6774(86)90027-1.

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