A method that makes use of combinatorics for selecting N objects out of distinguishable objects is developed for constructing D-optimal N-point exact designs. The difficulties which are experienced in the variance exchange algorithms for constructing D-optimal exact designs, such as cycling, slow convergence and failure to converge to the desired optimum, are not experienced by this method. The method converges rapidly and absolutely to the desired N-point D-optimal design and is effective for determining optimal designs in block experiments as well as in non-block experiments for finite or infinite number of support points in the space of trials
AbstractThere is only one essentially different D-optimal design for each order n = 2, 6, 10, and 14...
This paper surveys results and techniques for computing D-optimum weighing designs
Exact n-point designs are given which are D-optimum for a simple multiresponse model, where the indi...
The basic problem considered in this paper may be stated as follows: find an N-point exact design me...
We propose a class of subspace ascent methods for computing optimal approximate designs that covers ...
The behaviour of D-optimal exact designs, constructed using a combinatorial algorithm, is examined u...
We study a new approach to determine optimal designs, exact or approximate, both for the uncorrelate...
The systematic design of exact optimal designs of experiments is typically challenging, as it result...
The systematic design of exact optimal designs of experiments is typically challenging, as it result...
A new algorithm has been proposed to locate the global minimum of the alias matrix for a biased resp...
The problem of finding optimal exact designs is more challenging than that of approximate optimal de...
Given a spring balance that reports the true total weight of items plus a white noise of an unknown...
Cost considerations and difficulties in performing completely randomized experiments often dictate t...
Several common general purpose optimization algorithms are compared for findingA- and D-optimal desi...
Several common general purpose optimization algorithms are compared for findingA- and D-optimal desi...
AbstractThere is only one essentially different D-optimal design for each order n = 2, 6, 10, and 14...
This paper surveys results and techniques for computing D-optimum weighing designs
Exact n-point designs are given which are D-optimum for a simple multiresponse model, where the indi...
The basic problem considered in this paper may be stated as follows: find an N-point exact design me...
We propose a class of subspace ascent methods for computing optimal approximate designs that covers ...
The behaviour of D-optimal exact designs, constructed using a combinatorial algorithm, is examined u...
We study a new approach to determine optimal designs, exact or approximate, both for the uncorrelate...
The systematic design of exact optimal designs of experiments is typically challenging, as it result...
The systematic design of exact optimal designs of experiments is typically challenging, as it result...
A new algorithm has been proposed to locate the global minimum of the alias matrix for a biased resp...
The problem of finding optimal exact designs is more challenging than that of approximate optimal de...
Given a spring balance that reports the true total weight of items plus a white noise of an unknown...
Cost considerations and difficulties in performing completely randomized experiments often dictate t...
Several common general purpose optimization algorithms are compared for findingA- and D-optimal desi...
Several common general purpose optimization algorithms are compared for findingA- and D-optimal desi...
AbstractThere is only one essentially different D-optimal design for each order n = 2, 6, 10, and 14...
This paper surveys results and techniques for computing D-optimum weighing designs
Exact n-point designs are given which are D-optimum for a simple multiresponse model, where the indi...