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On optimal extreme-discrepancy point sets in the square
Authors:Dr Brian E White
Institution:(1) Lincoln Laboratory, Massachusetts Institute of Technology, 02173 Lexington, Massachusetts, USA
Abstract:Summary The optimal extreme-discrepancyN-point sets in the unit square are found forNlE6. The point ordering is unique forNlE3, but there are 14, 29 and 22 distinct orderings up to reflection about the diagonal forN=4, 5 and 6, respectively. The minimum discrepancy is less than, equal to, and greater thanN –1 forNlE3, 4lENlE6 andNgE7, respectively.This work was performed at the University of Wisconsin with support from the National Science Foundation.
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