ON VARIANCE-SUM SECOND AND THIRD ORDER SLOPE ROTATABLE DESIGNS

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Response Surface Methodology is a collection of mathematical and statistical techniques useful for analyzing problems where severalindependent variables influence a dependent variable or response and the goal is to find the product mix to optimize this response.As the estimation of slope of response surface occurs frequently in practica situations,the authors established that Second Order Slope Rotatable Designs Over All Directions (SOSRD(OAD))has he additional interesting property that the sum of the variance of estimates of slopes in all axial directions at any point is a function of the distance of the point from the design origin. They have constructed v dimensional Variance-Sum SOSRD from a known (v-1)dimensional Variance-Sum SOSRD using embedding techniques.Group- Divisibility in Variance-Sum SOSRD is also ntroduced and constructed various designs in view of its practical applicability.They also introduced and constructed the Variance-Sum Third Order Slope Rotatable Designs over an axial direction using Doubly Balanced Incomplete Block Designs and established several interesting relations among TOSRD,Variance-Sum TOSRD and TOSRD(OAD).

Autorentext

Dr.G.V.S.R ANJANEYULU is a Former Head and Professor of Statistics at Acharya Nagarjuna University, Guntur, India. He has 27 years of teaching experience. Dr. V.L.NARASIMHAM is a Former Principal, Registrar, Founder Head & Professor of Statistics at Acharya Nagarjuna University, Guntur, earlier taught at S. V. University Tirupati, India

Weitere Informationen

  • Allgemeine Informationen
    • GTIN 09783639042962
    • Sprache Englisch
    • Größe H220mm x B150mm x T6mm
    • Jahr 2011
    • EAN 9783639042962
    • Format Kartonierter Einband (Kt)
    • ISBN 978-3-639-04296-2
    • Titel ON VARIANCE-SUM SECOND AND THIRD ORDER SLOPE ROTATABLE DESIGNS
    • Autor Gollapudi V. S. R. Anjaneyulu , P. Nagabhushanam
    • Untertitel RESPONSE SURFACE METHODOLOGY
    • Gewicht 153g
    • Herausgeber VDM Verlag
    • Anzahl Seiten 92
    • Genre Mathematik

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