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Results 1 to 25 of 632

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Calculation of Fibonacci polynomials for GFSR sequences with low discrepanciesTEZUKA, S; FUSHIMI, M.Mathematics of computation. 1993, Vol 60, Num 202, pp 763-770, issn 0025-5718Article

SUR UNE SUITE LIEE A LA DISCREPANCE DE LA SUITE (NA)N APPARTIENT A N.RAUZY G.1976; C.R. ACAD. SCI., A; FR.; DA. 1976; VOL. 282; NO 22; PP. 1323-1325; ABS. ANGL.; BIBL. 4 REF.Article

ON THE DISTRIBUTION OF PSEUDO-RANDOM NUMBERS GENERATED BY THE LINEAR CONGRUENTIAL METHOD. II.NIEDERREITER H.1974; MATH. OF COMPUT.; U.S.A.; DA. 1974; VOL. 28; NO 128; PP. 1117-1132; BIBL. 11 REF.Article

Discrépance des suites de Farey = The discepancy of Farey sequencesDRESS, F.Journal de théorie des nombres de Bordeaux. 1999, Vol 11, Num 2, pp 345-367, issn 1246-7405Article

Minimizing the L2 and L star discrepancies of a single point in the unit hypercubePILLARDS, Tim; VANDEWOESTYNE, Bart; COOLS, Ronald et al.Journal of computational and applied mathematics. 2006, Vol 197, Num 1, pp 282-285, issn 0377-0427, 4 p.Article

The construction of extensible polynomial lattice rules with small weighted star discrepancyDICK, Josef.Mathematics of computation. 2007, Vol 76, Num 260, pp 2077-2085, issn 0025-5718, 9 p.Article

Statistical independence of a new class of inversive congruential pseudorandom numbersEICHENAUER-HERRMANN, J.Mathematics of computation. 1993, Vol 60, Num 201, pp 375-384, issn 0025-5718Article

TOWARDS BOUNDEDNESS OF MINIMAL LOG DISCREPANCIES BY THE RIEMANN-ROCH THEOREMKAWAKITA, Masayuki.American journal of mathematics (Print). 2011, Vol 133, Num 5, pp 1299-1311, issn 0002-9327, 13 p.Article

A remark on the discrepancy of quadratic congruential pseudorandom numbersEICHENAUER-HERRMANN, J.Journal of computational and applied mathematics. 1992, Vol 43, Num 3, pp 383-387, issn 0377-0427Article

When linear and weak discrepancy are equalHOWARD, David M; YOUNG, Stephen J.Discrete mathematics. 2011, Vol 311, Num 4, pp 252-257, issn 0012-365X, 6 p.Article

Recognition of discrepant nonverbal messages and detcetion of deceptionLITTLEPAGE, G. E; MADOX, J; PINEAULT, M. A et al.Perceptual and motor skills. 1985, Vol 60, Num 1, pp 119-124, issn 0031-5125Article

Lower bounds for the discrepancy of inversive congruential pseudorandom numbers with power of two modulusEICHENAUER-HERRMANN, J; NIEDERREITER, H.Mathematics of computation. 1992, Vol 58, Num 198, pp 775-779, issn 0025-5718Article

METHODS FOR ESTIMATING DISCREPANCYNIEDERREITER H.1972; IN: APPL. NUMBER THEOR. NUMER. ANAL. PROC. SYMP; MONTREAL; 1971; NEW YORK; ACAD. PRESS; DA. 1972; PP. 203-236; BIBL. 2 P. 1/2Conference Proceedings

Using low-discrepancy sequences and the Crofton formula to compute surface areas of geometric modelsXUEQING LI; WENPING WANG; MARTIN, Ralph R et al.Computer-aided design. 2003, Vol 35, Num 9, pp 771-782, issn 0010-4485, 12 p.Article

The discrepancy of (nα)n≥1SCHOISSENGEIER, J.Mathematische Annalen. 1993, Vol 296, Num 3, pp 529-545, issn 0025-5831Article

On generalized inversive congruential pseudorandom numbersEICHENAUER-HERRMANN, J.Mathematics of computation. 1994, Vol 63, Num 207, pp 293-299, issn 0025-5718Article

Average case complexity of multivariate integrationWOZNIAKOWSKI, H.Bulletin, new series, of the American Mathematical Society. 1991, Vol 24, Num 1, pp 185-194, issn 0273-0979, 10 p.Article

Using permutations to reduce discrepancyFAURE, H.Journal of computational and applied mathematics. 1990, Vol 31, Num 1, pp 97-103, issn 0377-0427, 7 p.Conference Paper

Halton sequences avoid the originOWEN, Art B.SIAM review (Print). 2006, Vol 48, Num 3, pp 487-503, issn 0036-1445, 17 p.Article

Thoughts on pseudoradom number generatorsRIPLEY, B. D.Journal of computational and applied mathematics. 1990, Vol 31, Num 1, pp 153-163, issn 0377-0427, 11 p.Conference Paper

ESTIMATING THE ACCURACY OF QUASI-MONTE CARLO INTEGRATIONHALTON JH.1972; IN: APPL. NUMBER THEOR. NUMER. ANAL. PROC. SYMP.; MONTREAL; 1971; NEW YORK; ACAD. PRESS; DA. 1972; PP. 345-360; BIBL. 1 P.Conference Proceedings

Measurement of leg-length discrepancy using laser-based ultrasound methodRANNISTO, Satu; PAALANNE, Niko; RANNISTO, Pasi-Heikki et al.Acta radiologica (1987). 2011, Vol 52, Num 10, pp 1143-1146, issn 0284-1851, 4 p.Article

A posteriori stopping rule for regularized fixed point iterationsBAKUSHINSKY, Anatoly; SMIMOVA, Alexandra.Nonlinear analysis. 2006, Vol 64, Num 6, pp 1255-1261, issn 0362-546X, 7 p.Article

Improved bounds and schemes for the declustering problemDOERR, Benjamin; HEBBINGHAUS, Nils; WERTH, Sören et al.Theoretical computer science. 2006, Vol 359, Num 1-3, pp 123-132, issn 0304-3975, 10 p.Article

The serial test for a nonlinear pseudorandom number generatorKATO, T; LI-MING WU; YANAGIHARA, N et al.Mathematics of computation. 1996, Vol 65, Num 214, pp 761-769, issn 0025-5718Article

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