Identify optimal weights that maximize the efficiency for estimating 3 objectives (model parameters, the ED50, the MED) for given dose levels under the 4-parameter logistic model. The weights represent the proportional allocations of subjects to given dose levels.
S.Weight(X,P,lambda,delta,epsilon_w)
A numeric vector. Given dose levels to search the optimal weights.
A numeric vector. Solicited information on nominal values for the vector. P=(p1, p2, p3, p4), where p1 is the lower limit of the response, p2 is Emax, p3 is the ED50 and p4 is the slope at the ED50.
A numeric vector. User select weights. lambda=c(q1, q2), where q1,q2 represent weights for estimating model parameter and estimating the ED50 respectively. They are non-negative and q1+q2<=1.
Numeric. Predetermined clinically significant effect to define the MED. The MED is the dose producing the mean response of dt units better than the minimum dose.
Numeric. Stopping criterion for the Newton Raphson method to search the optimal weights for the given dose levels. Default is 10^-6.
An object of class SW.
Seung Won Hyun, Weng Kee Wong, and Yarong Yang (2014), VNM: An R Package for Finding Multiple-Objective Optimal Designs for the 4-Parameter Logistic Model, submitted to Journal of Statistical Software.
Seung Won Hyun and Weng Kee Wong (2015), Multiple Objective Optimal Designs to Study the Interesting Features in a Dose-Response Relationship, accepted by the International Journal of Biostatistics.
S.Weight(X=c(-6.91, 2.22, 3.75, 4.60),P=c(22,16.8,70,1),lambda=c(1/3,1/3),delta=5)
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