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Journal of Dairy Science
Volume 90, Issue 12
, Pages
5383-5394
, December 2007
A Model to Determine the Optimal Sampling Schedule of Diet Components1
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Graphical representation of a quality cycle: 1/λ = mean time process is in-control, τ = expected time of occurrence of abrupt change after last sampling while in control, Tc = expected time between th
Graphical representation of a quality cycle: 1/λ = mean time process is in-control, τ = expected time of occurrence of abrupt change after last sampling while in control, Tc = expected time between the occurrence of abrupt change and the next sampling time, h = sampling interval, Te = expected time until an out-of-control signal occurs, T1 = expected time to investigate the cause of the change, T2 = expected time to reformulate and implement new diets, and Tf = expected time to investigate the cause of the change, reformulate, and implement new diets.
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Effect of number of cows in the herd (Nc) on optimal sampling design and total quality cost per day; —— = the sampling interval (h); —Δ— = number of standard deviations used as control limits of the XEffect of number of cows in the herd (Nc) on optimal sampling design and total quality cost per day; —— = the sampling interval (h); —Δ— = number of standard deviations used as control limits of the X-bar chart (L); —♢— = number of samples taken (n); —■— = the total daily quality cost (C); and —○— = the total daily quality cost from current sampling design in the dairy industry (h = 30 d, n = 1, L = 2 SD).
PII: S0022-0302(07)72011-8
doi: 10.3168/jds.2006-727
© 2007 American Dairy Science Association. Published by Elsevier Inc. All rights reserved.
« Previous
Next »
Journal of Dairy Science
Volume 90, Issue 12
, Pages
5383-5394
, December 2007
