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Genetic Testing for All Breast Cancer Patients: The GET FACTS Randomized Clinical Trial.
Weiss A +9 more
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Estimating the Empirical Lorenz Curve and Gini Coefficient in the Presence of Error
Chaya S. Moskowitz +3 more
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Estimating Disequilibrium Coefficients
2011Gametic phase disequilibrium (GPD) is the nonrandom association of alleles within gametes. Linkage disequilibrium (LD) describes the special case of deviation from independence between alleles at two linked genetic loci. Estimation of allelic LD requires knowledge of haplotypes. Genotype-based LD measures dispense with the haplotype estimation step and
Maren, Vens, Andreas, Ziegler
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Asymptotic Estimates of Fourier Coefficients
SIAM Journal on Mathematical Analysis, 1974Complex variable techniques are used to estimate the Fourier coefficients of functions expanded in series of Jacobi, Laguerre and Hermite polynomials.
Elliott, David, Tuan, P. D.
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Estimation of Partial Regression Coefficient
Biometrical Journal, 1993AbstractA sampling scheme providing unbiased partial regression coefficient has been proposed. The proposed sampling scheme is not only unbiased but also superior to simple random sampling and that due to Singh and Bathla (1990) for estimation of partial regression coefficient.
Singh, Padam, Talwar, Harsh Kumari
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Semiparametric Estimation of Index Coefficients
Econometrica, 1989This paper gives a solution to the problem of estimating coefficients of index models, through the estimation of the density-weighted average derivative of a general regression function. The estimators, based on sample analogues of the product moment representation of the average derivative, are constructed using nonparametric kernel estimators of the ...
Powell, James L +2 more
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2002
Abstract These inequalities have obvious interpretations for the coefficients of trigonometric polynomials. Real trigonometric polynomials and those which are non-negative deserve to be treated separately. However, in view of Proposition 12.4.5, any estimate for the coefficients of real trigonometric polynomials has a counterpart for the
Q I Rahman, G Schmeisser
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Abstract These inequalities have obvious interpretations for the coefficients of trigonometric polynomials. Real trigonometric polynomials and those which are non-negative deserve to be treated separately. However, in view of Proposition 12.4.5, any estimate for the coefficients of real trigonometric polynomials has a counterpart for the
Q I Rahman, G Schmeisser
openaire +1 more source

