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Taguchi's definition of quality and methods to control variability, noise sources, controllable and uncontrollable factors, robust parameter design, and the impact on product quality. Learn about reducing defects and improving consistency in manufacturing processes.
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Taguchi’s Definition of Quality –or lack thereof “ The loss a product causes society after it is shipped ” Loss due to • Variability in function 2) Harmful side effects
Noise –Sources of Functional Variation • Inner or deterioration noise (2) Outer or environmental noise (3) Variational or piece to piece variation caused during manufacture
Examples Refrigerator temperature control inner noise – leakage & mechanical wear of compressor parts outer noise – use conditions, frequency of opening, what stored, ambient temp., voltage variation etc. variational noise – tightness of door, amount of refrigerant, imperfection in compressor parts etc. Automobile Brakes inner noise – wear of drums and pads, leakage of fluid outer noise – road conditions, speed of car, weight etc. variational noise – fits, variation in friction coefficient etc.
Controllable input factors Process Input Output y Uncontrollable input factors
Activities Where Counter Measures to Noise are Possible X – No Countermeasure Possible O – Countermeasure Possible
Simulated Noise factor H represents position in the kiln - = in the center, + = near kiln walls where temperature is higher Total of 27-4 = 8×21 = 16 measurements
Levels for noise factors ±2.04% of nominal setting Example: when control factor A is 2.67 low level of noise factor A is (1.0-0.0204)×2.67=2.62 high level of noise factor A is (1.0+0.0204) )×2.67=2.72
H = - (inner kiln position), H = + (outer kiln position) response = number of defective per 100 tiles
Effects on the mean Positive Effect
Effects on the loge(var) Positive Effect
Conclusion: increasing the content of lime from 1% to 5% reduces the average percentage of defective tiles, and reduces the variability in percentage of defective tiles caused by the temperature gradient in the kiln.
No replicates of whole plots, therefore analysis is conducted by making separate normal plots of whole-plot effects and sub-plot effects as described in Sections 8.4 and 8.5.
Standardize orthogonal contrasts by dividing by the square root of the Number of replicates of each level of the factor in the design. This makes the (X 'X) a 72×72 Identity matrix
Fit a model to the largest effects identified on the normal plot