Pages that link to "Item:Q1807139"
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The following pages link to A functional central limit theorem for regression models (Q1807139):
Displaying 19 items.
- A central limit theorem for sums of functions of residuals in a high-dimensional regression model with an application to variance homoscedasticity test (Q90730) (← links)
- Optimal designs which are efficient for lack of fit tests (Q449963) (← links)
- A central limit theorem applicable to robust regression estimators (Q580843) (← links)
- Partial sum process to check regression models with multiple correlated response: with an application for testing a change-point in profile data (Q618153) (← links)
- Functional central limit theorems for self-normalized least squares processes in regression with possibly infinite variance data (Q645604) (← links)
- Asymptotics of an empirical bridge of regression on induced order statistics (Q779157) (← links)
- CLT in functional linear regression models (Q880935) (← links)
- A property of partial sums of regression least squares residuals and its applications (Q1329696) (← links)
- On the power of the Kolmogorov test to detect the trend of a Brownian bridge with applications to a change-point problem in regression models. (Q1423023) (← links)
- Asymptotic theory in model diagnostic for general multivariate spatial regression (Q1751445) (← links)
- Residual partial sum limit process for regression models with applications to detecting parameter changes at unknown times (Q1822870) (← links)
- Exact asymptotics for boundary crossings of the Brownian bridge with trend with application to the Kolmogorov test (Q1880999) (← links)
- Remarks on invariance principle for one-parametric recursive residuals (Q2058305) (← links)
- Asymptotics of sums of regression residuals under multiple ordering of regressors (Q2145041) (← links)
- On detecting alternatives by one-parametric recursive residuals (Q2676811) (← links)
- Bayesian optimal design for changepoint problems (Q3651426) (← links)
- Applications of Central Limit Theorems over asymptotically measurable sets: Regression Models (Q4350912) (← links)
- THE CHOICE OF A REGRESSION MODEL OF THE BODY WEIGHT ON THE HEIGHT VIA AN EMPIRICAL BRIDGE (Q5042824) (← links)
- \(L_p\)-approximable sequences of vectors and limit distribution of quadratic forms of random variables (Q5939960) (← links)