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Fig 1.

Effect of hyperparameters on the prior distribution.

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Fig 1 Expand

Fig 2.

Effect of hyperparameters on posterior distribution.

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Fig 2 Expand

Table 1.

Bayes estimators and posterior risks under different loss functions.

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Table 1 Expand

Fig 3.

Effect of hyperparameters on the (a) BE and (b) PR under SELF.

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Fig 4.

Effect of hyperparameters on the (a) BE and (b) PR under WSELF.

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Fig 5.

Effect of hyperparameters on the (a) BE and (b) PR under MSELF.

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Fig 5 Expand

Fig 6.

Effect of hyperparameters on the (a) BE and (b) PR under KLF.

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Fig 7.

Effect of hyperparameters on the (a) BE and (b) PR under DLF.

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Fig 8.

Effect of hyperparameters on the (a) BE and (b) PR under PLF.

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Fig 8 Expand

Fig 9.

ARL1 under classical and Bayesian setups for n = 5 at λ = 0.1.

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Fig 10.

ARL1 under Classical and Bayesian setups for n = 10 at λ = 0.1.

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Fig 10 Expand

Fig 11.

ARL1 under classical and Bayesian setups for n = 15 at λ = 0.1.

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Fig 11 Expand

Fig 12.

ARL1 under classical and Bayesian setups for n = 5 at λ = 0.2.

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Fig 12 Expand

Fig 13.

ARL1 under classical and Bayesian setups for n = 10 at λ = 0.2.

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Fig 14.

ARL1 under classical and Bayesian setups for n = 15 at λ = 0.

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Fig 14 Expand

Table 2.

ARL, SDRL and MDRL comparison using frequentist and Bayesian setups under different loss functions for n = 5, λ = 0.1 at ARL0 = 370.

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Table 2 Expand

Table 3.

ARL, SDRL and MDRL comparison using frequentist and Bayesian setups under different loss functions for n = 10, λ = 0.1 at ARL0 = 370.

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Table 3 Expand

Table 4.

ARL, SDRL and MDRL comparison using frequentist and Bayesian setups under different loss functions for n = 15, λ = 0.1 at ARL0 = 370.

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Table 4 Expand

Table 5.

ARL, SDRL and MDRL comparison using frequentist and Bayesian setups under different loss functions for n = 5, λ = 0.2 at ARL0 = 370.

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Table 5 Expand

Table 6.

ARL, SDRL and MDRL comparison using frequentist and Bayesian setups under different loss functions for n = 10, λ = 0.2 at ARL0 = 370.

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Table 6 Expand

Table 7.

ARL, SDRL and MDRL comparison using frequentist and Bayesian setups under different loss functions for n = 15, λ = 0.2 at ARL0 = 370.

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Table 7 Expand

Fig 15.

Classical process monitoring using simulated data for n = 5.

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Fig 16.

Bayesian process monitoring for all the loss functions using simulated data for n = 5.

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Table 8.

Model selection criteria for IGD and weibull models.

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Table 8 Expand

Fig 17.

Classical process monitoring using the manufacturing data from the aerospace industry.

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Fig 18.

Bayesian process monitoring for all the loss functions using manufacturing data from the aerospace industry.

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