5 edition of Weighing designs for chemistry, medicine, economics, operations research, statistics found in the catalog.
|Statement||Kali S. Banerjee.|
|Series||Statistics, textbooks and monographs ; v. 12|
|LC Classifications||QA279 .B36|
|The Physical Object|
|Pagination||xiii, 141 p. ;|
|Number of Pages||141|
|LC Control Number||75000194|
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Get this from a library. Weighing designs for chemistry, medicine, economics, operations research, statistics. [Kali S Banerjee]. Banerjee K.S. (): Weighing Designs For Chemistry, Medicine, Economics, Operations Research, Statistics.
Marcel Dekker Inc., New York. Bulutoglu D.A., Ryan K.J Cited by: 2. If a (binary) BIB design with the parameters statistics book, b*, r*, k*, X* exists and the design matrix given by () is the matrix of an () optimum biased spring balance weighing design then v*=b*=4a+3, r*=k*=2X +2, () Raghavarao () has proved the next two by: 5.
The applications of weighing designs (in chemistry, medicine, economics, operations operations research etc.) are given in the following papers: Angelis et al. (); Banerjee ();Beckman (); Cheng Author: Małgorzata Graczyk.
The necessary and sufficient condition under which the lower bound of variance of each of the estimated weights is attained is given. For a new construction method of the optimum chemical balance weighing design we use the incidence matrices of the balanced incomplete block designs and the ternary balanced block : Bronisław Ceranka, Małgorzata Graczyk.
Weighing Designs for Chemistry Medicine Economics Operations Research Statistics Marcel Dekker Inc., New York. zbMATH Google ScholarCited by: 2. The applications of weighing designs (in chemistry, medicine, economics, operations research etc.) are given in the following papers: Angelis et al.
(); Banerjee ();Beckman (); Cheng. 12 Weighing Designs: For Chemistry, Medicine, Economics, Operations Research, Statistics, Kali S.
Banerjee The Search for Oil: Some Statistical Methods and Techniques, edited by D B. Owen Sample Size Choice: Charts for Expenments with Linear Models, Robert E Odeh and Martin Fox Relations between regular A-optimal chemical and spring balance weighing designs with diagonal covariance matrix of errors; Weighing Designs for Chemistry, Medicine.
Economics, Operations Research, Statistics. Marcel Dekker Inc., On certain A-optimal chemical balance weighing designs.
Computational Statistics and Data Analysis Cited by: 1. This means that a chemical balance weighing design X is optimal if it is an n x p matrix of ~1 whose columns are orthogonal. Thus we have: Theorem 6. Any p (chemical balance weighin9 design. An optimal weighing design is clearly A- D- and E-optimal in the following by: Banerjee K.S.
(): Weighing Designs for Chemistry, Medicine. Economics, Operations Research, Statistics. Marcel Dekker Inc., New York. Google ScholarCited by: 8. Let be an matrix of rank of a chemical balance weighing design and let be the number of times in which object is weighed, (i.e.
the be the number of elements equal to −1 and 1 in column of matrix).Then Ceranka et al. (see ) proved the following theorem:Theorem For any matrix, of a nonsingular chemical balance weighing design, in which. Wiley Online Books combine quality content with the convenience, accessibility and enhanced functionality of electronic access.
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