Fr. 109.20

Collected Papers Supplementary Volume - Supplementary Volume

Inglese · Tascabile

Spedizione di solito entro 3 a 5 settimane (il titolo viene procurato in modo speciale)

Descrizione

Ulteriori informazioni

The commentaries in this volume provide reviews of selected papers from the three-volume Collected Papers of Jack Carl Kiefer. From the Preface of Volume III: "The theory of optimal design of experiments as we know it today is built on a solid foundation developed by Jack Kiefer, who formulated and resolved some of the major problems of data collection via experimentation. A principal ingredient in his formulation was statistical efficiency of a design. Kiefer's theoretical contributions to optimal designs can be broadly classified into several categories: He rigorously defined, developed, and interrelated statistical notions of optimality. He developed powerful tools for verifying and searching for optimal designs; this includes the "averaging technique"... for approximate or exact theory, and "patchwork"... for exact theory... Kiefer and Wolfowitz provided a theorem now known as the Equivalence Theorem. This result has become a classical theorem in the field. One importantfeature of this theorem is that it provides a measure of how far a given design is from the optimal design. He characterized and constructed families of optimal designs. Some of the celebrated ones are balanced block designs, generalized Youden designs, and weighing designs. He also developed combinatorial structures of these designs." 

Sommario

Commentary on Papers [8] and [20].- Commentary on Paper [4].- Commentary on Papers [9], [10], [17].- Commentary on Papers [18] and [37].- Commentary on Paper [16].- Commentary on Paper [19].- Commentary on Papers [12] and [14].- Commentary on Papers [13], [15], [21], [25], [32].- Commentary on Papers [50], [51], [56].- Commentary on Papers [47], [52], [54].- Commentary on Papers [13], [15], [25], [65], [68].- Commentary on Papers [67], [69], [70], [71].

Riassunto

The commentaries in this volume provide reviews of selected papers from the three-volume Collected Papers of Jack Carl Kiefer. 

From the Preface of Volume III: "The theory of optimal design of experiments as we know it today is built on a solid foundation developed by Jack Kiefer, who formulated and resolved some of the major problems of data collection via experimentation. A principal ingredient in his formulation was statistical efficiency of a design. Kiefer's theoretical contributions to optimal designs can be broadly classified into several categories: He rigorously defined, developed, and interrelated statistical notions of optimality. He developed powerful tools for verifying and searching for optimal designs; this includes the "averaging technique"... for approximate or exact theory, and "patchwork"... for exact theory... Kiefer and Wolfowitz provided a theorem now known as the Equivalence Theorem. This result has become a classical theorem in the field. One importantfeature of this theorem is that it provides a measure of how far a given design is from the optimal design. He characterized and constructed families of optimal designs. Some of the celebrated ones are balanced block designs, generalized Youden designs, and weighing designs. He also developed combinatorial structures of these designs." 

Dettagli sul prodotto

Autori Jack Carl Kiefer
Con la collaborazione di Lawrence Brown (Editore), Lawrence D Brown (Editore), Lawrence D. Brown (Editore), Ingra Olkin (Editore), Ingram Olkin (Editore), Jerome Sacks (Editore), Jerome Sacks et al (Editore), Henry P Wynn (Editore), Henry P. Wynn (Editore)
Editore Springer, Berlin
 
Lingue Inglese
Formato Tascabile
Pubblicazione 01.01.2016
 
EAN 9781493965922
ISBN 978-1-4939-6592-2
Pagine 56
Dimensioni 156 mm x 236 mm x 5 mm
Illustrazioni VIII, 56 p. 10 illus.
Serie Springer Collected Works in Mathematics
Springer Collected Works in Mathematics
Springer Collected Works in Ma
Categoria Scienze naturali, medicina, informatica, tecnica > Matematica > Tematiche generali, enciclopedie

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