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00141 ?810fbac779efca768189e25cde7df8 142 Simpson & Keats Figures 2 and 3 present the same type
00142 4a32d94087a89c1d3df436ea34de80 143Optimization and Sensitiyity Analysis $311.96 $310.88 $310
00180 ae1610738fe2b0daed20d48e9bab9f 181 Economic Contro! Chart Models with Cycle Duration Constra
00188 ?ab046866420718cbdd8580c966c952 Economic Control Chart Models with Cycle Duration Constraints
00217 ?2fd072f84b91348966b51fbf46a9a4 219 Applications of the EWMA Slow (A. = .25) Figurę 1. Plot o
00222 :5e8e5fb793a946a35a5802c03ac29f 224 Baxley Time Ord « r LEGEND -- Yt-Torgel — -Zt Figurę 3c.
00225 ?49267320ac3d7851e1017e71c81bec 227 Applications of the EWMA Figurę 6. Esample of Modified Sh
00226 ?ff5d9dd7f87bcdc11138bd181d09bc 228 Baxlcy Figurę 7. Esample of Modified Shewhart Control Lar
00228 c833f71b9f2a382663c8b3b0c1f1814 230 Baxley Figurę 9. Example of Manuał Implementation of EWMA
00230 819cd9235a78d0f202ffb72a6ad790 232 Baxley Figurę 10. Fit of IMA Model to Machinę Average Y2
00241 tbbf0afd5fc79c2ad0c3ecbce2b5261 Statistical Process Monitoring 243 0 20 40 60 Batch Number 0
00250 y379010282bfa1dc1edfcd76e766f6b 252 Yander Wiel Figurę 4. Plots to determine the action limit
00260 c4d30ed1115a37efddd101f6f4dc5c 262Yander Wiel t = 2 5 10 20 40 Figurę 8. E
00307 q1a6d5c65627818bee9c68afd4f7ed9 310 Peterson & Parvey Figurę 3. Altemative C - Diyisional
00308 ?2bf35d8cf600ddab580cd8e4907d9a Altemative Approaches to Implement a DoE Program 311 Figurę 4
00313 N8ca2ce47ae6338a7cbe578cf96f640 316 McCaryille & Montgomery Figurę 1. Probabiiity of xj,,
00314 ?f49248905805fa4cf0d5be042fd4c1 317 Optimizing Defect Levels and Losses from Gage Errors Figu
00316 ?09c0d2f3a2243d1d46b1f997b3d3cf 319 Optimizing Defect Levels and Losses from Gage Errors Figu
00321 Bb55e6b1abc36441831626f33e67239 324 McCaryille & Montgomery This also can be described pi
00322 ?b73d4dcbb3956a7a53bceacac34fb9 Optimizing Defect Levels and Losses from Gage Errors 325 Figu
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