5 edition of **Weighing designs for chemistry, medicine, economics, operations research, statistics** found in the catalog.

- 58 Want to read
- 22 Currently reading

Published
**1975**
by M. Dekker in New York
.

Written in English

- Weighing designs.

**Edition Notes**

Statement | Kali S. Banerjee. |

Series | Statistics, textbooks and monographs ; v. 12 |

Classifications | |
---|---|

LC Classifications | QA279 .B36 |

The Physical Object | |

Pagination | xiii, 141 p. ; |

Number of Pages | 141 |

ID Numbers | |

Open Library | OL5182569M |

ISBN 10 | 0824762878 |

LC Control Number | 75000194 |

SOPHIA RARE BOOKS. Flaesketorvet 68 Koebenhavn V, Denmark Joined Janu Statistics in Medicine, Third Edition makes medical statistics easy to understand by students, practicing physicians, and researchers. The book begins with databases from clinical medicine and uses such data to give multiple worked-out illustrations of every method/5(8).

Chemistry Computer Science. Economics & Finance. Education. Engineering. Environmental Science Economics & Finance Education. Engineering. Environmental Science. General. Life Sciences / Biology. Materials Science Medicine Nanotechnology & Nanoscience. Nonlinear Science, Chaos & Dynamical Systems. Operations research (British English: operational research) (OR) is a discipline that deals with the application of advanced analytical methods to help make better decisions. Further, the term operational analysis is used in the British (and some British Commonwealth) military as an intrinsic part of capability development, management and assurance. In particular, operational analysis forms.

Statistics in Medicine, Third Edition makes medical statistics easy to understand by students, practicing physicians, and researchers. The book begins with databases from clinical medicine and uses such data to give multiple worked-out illustrations of every method. Raleigh Street CB #; Chapel Hill, NC ;

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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 [21]) 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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