Quantile/expectile regression, and extreme data analysis

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LMS quantile regression Example with bmi.nz III Q: Why the decrease at older years? A: Selection bias due to premature death of obese people. © T. W. Yee (University of Auckland) Quantile/expectile regression, and extreme data analysis 18 July 2012 @ Cagliari 22/101/
LMS quantile regression Example with bmi.nz IV > ygrid = seq(15, 43, len = 100) # BMI ranges > mycols aa = deplot(fit, x0 = 20, y = ygrid, xlab = "BMI", col = mycols[1], main = "Estimated density functions") > aa = deplot(fit, x0 = 42, y = ygrid, add = TRUE, col = mycols[2]) > aa = deplot(fit, x0 = 55, y = ygrid, add = TRUE, col = mycols[3], Attach = TRUE) > legend("topright", col = mycols, lty = 1, c("20 year olds", "42 year olds", "55 year olds")) © T. W. Yee (University of Auckland) Quantile/expectile regression, and extreme data analysis 18 July 2012 @ Cagliari 23/101/
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Page 3 and 4: LMS quantile regression Introductio
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Page 7 and 8: LMS quantile regression Growth char
Page 9 and 10: LMS quantile regression Three subcl
Page 11 and 12: LMS quantile regression LMS quantil
Page 13 and 14: LMS quantile regression Using the g
Page 15 and 16: LMS quantile regression Box−Cox t
Page 17 and 18: LMS quantile regression VGAM softwa
Page 19 and 20: LMS quantile regression Cole and Gr
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Page 29 and 30: LMS quantile regression Some Poisso
Page 31 and 32: Expectile regression Interpretation
Page 33 and 34: Expectile regression Expectiles I E
Page 35 and 36: Expectile regression Expectiles III
Page 37 and 38: Expectile regression Interrelations
Page 39 and 40: Expectile regression Interrelations
Page 41 and 42: Expectile regression Expected short
Page 43 and 44: Expectile regression Expected short
Page 45 and 46: Asymmetric MLE Asymmetric MLE II an
Page 47 and 48: Asymmetric MLE ALS notes I Here are
Page 49 and 50: Asymmetric MLE ALS notes III ALS qu
Page 51 and 52: Asymmetric MLE Example II 60 ● 20
Page 53 and 54: Asymmetric MLE Estimation† An ite
Page 55 and 56: Asymmetric MLE AML Poisson example
Page 57 and 58: Asymmetric Laplace distribution Asy
Page 59 and 60: Asymmetric Laplace distribution Two
Page 61 and 62: Asymmetric Laplace distribution Exa
Page 63 and 64: Asymmetric Laplace distribution Exa
Page 65 and 66: Extreme value data analysis Extreme
Page 67 and 68: Extreme value data analysis © T. W
Page 69 and 70: Extreme value data analysis Classic
Page 71 and 72: Extreme value data analysis GEV II
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Extreme value data analysis GEV IV
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Extreme value data analysis GPD I T
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Extreme value data analysis GPD III
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Extreme value data analysis GPD V F
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Extreme value data analysis GPD VII
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Extreme value data analysis GPD IX
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Extreme value data analysis GPD XI
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Extreme value data analysis The Blo
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Extreme value data analysis The Blo
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Extreme value data analysis 20 15 0
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Extreme value data analysis ● 180
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Extreme value data analysis Number
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Extreme value data analysis To chec
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Extreme value data analysis Finally
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Concluding remarks Concluding remar
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Quantile/expectile regression, and extreme data analysis

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