P. J. Davis. Interpolation and approximation. New York, NY: Dover Publications, Inc., 1975. Home/Search Document Not in Database Summary Related Articles Check |
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Automated Design Of Knowledge-Lean Heuristics: Learning.. - Ieumwananonthachai (1996) (Correct)
....performance value obtained for test case t j , n i be the number of tests performed, and oe 2 i be the sample variance. Let N be the total number of tests performed on the entire set of populations, P K i=1 n i . First, we estimate the common variance, oe 2 , using the following equation [114]: oe 2 = K X i=1 (n i Gamma 1)oe 2 i K X i=1 n i Gamma K ; where (n i Gamma 1)oe 2 i = n i X j=1 (S i;j Gamma i ) 2 : 4.21) Variable ( P K i=1 n i Gamma K)oe 2 =oe 2 has 2 distribution with degrees of freedom ( P K i=1 n i Gamma K) The estimation ....
....n i Gamma K ; where (n i Gamma 1)oe 2 i = n i X j=1 (S i;j Gamma i ) 2 : 4. 21) Variable ( P K i=1 n i Gamma K)oe 2 =oe 2 has 2 distribution with degrees of freedom ( P K i=1 n i Gamma K) The estimation of ff and oe 2 ff is the same as in a two factor analysis [114]. When n i = n for all populations, the distribution of the i s is N( ff ; oe 2 ff oe 2 =n) Therefore, ff and oe 2 ff can be estimated as ff = 1 K K X i=1 i ; oe 2 ff = 1 K(K Gamma 1) 0 K K X i=1 ( i ) 2 Gamma K X i=1 i 2 1 A Gamma oe 2 ....
E. L. Crow, F. A. Davis, and M. W. Maxfield, Statistics Manual. New York, NY: Dover Publications, 1960.
Exact Interpolation and Iterative Subdivision Schemes - Cormac Herley (1995) (2 citations) (Correct)
.... and continuous time spline interpolation algorithms [17, 18] Related work on continuous time interpolation problems has appeared in [19, 20, 21, 22] An application of the iterative subdivision scheme to signal expansions appears in [23] An excellent text on continuous time interpolation is [24]. Relations between polynomial interpolation and wavelets are explored in [25, 26] Starting from the point of view of the construction of M channel filter banks with certain regularity properties, recent work by Heller [27, 28, 29] produces interpolators that are the same as those designed in ....
P. J. Davis, Interpolation and Approximation. New York, NY: Dover Publications, 1963.
Theory And Design Of Optimum Fir Compaction Filters - Student (1998) (4 citations) (Correct)
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P. J. Davis. Interpolation and approximation. New York, NY: Dover Publications, Inc., 1975.
Theory And Design Of Optimum Fir Compaction Filters - Kirac, Vaidyanathan (1998) (4 citations) (Correct)
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P. J. Davis. Interpolation and approximation. New York, NY: Dover Publications, Inc., 1975.
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