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  5. Volume 1, Issue 2 (2014)
  6. Corrigendum to “Asymptotic normal ...

Corrigendum to “Asymptotic normality of corrected estimator in Cox proportional hazards model with measurement error”✩
[Modern Stochastics: Theory and Applications 1 (2014) 13–32]
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Volume 1, Issue 2 (2014), pp. 127–128
C. Chimisov   A. Kukush  

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https://doi.org/10.15559/vmsta-2014.13
Pub. online: 13 November 2014      Type: Corrigendum      Open accessOpen Access

✩ The amended version of the article is available online DOI: 10.15559/vmsta-2014.13

Published
13 November 2014

The following list provides a description of the changes made to the publication since the original version was printed.
  • 1. Page 13, line 6 of the abstract paragraph. Original text: “linear functionals of $\lambda _{n}(\cdot )$ is shown”. This should be “linear functionals of $\lambda _{n}$ is shown”.
  • 2. Page 14, line 9 from the bottom. It should be “$\tilde{q}(Y_{i},\Delta _{i},X_{i};\lambda ,\beta )$” instead of “$q(Y_{i},\Delta _{i},X_{i};\lambda ,\beta )$”.
  • 3. Page 15, line 2 from the bottom. “$\varLambda (t|X;\lambda _{0},\beta _{0})$” should be changed to “$\lambda (t|X;\lambda _{0},\beta _{0})$”.
  • 4. Page 16, line 4 in “Main results” sections. “$p(u,x))$” is changed to “$p(u,x)$”.
  • 5. Page 19, first line of “Proof of Theorem 5”. “$\tilde{q}(Y_{i},\Delta _{i},W_{i};\lambda ,\beta )$” is changed to “$q(Y_{i},\Delta _{i},W_{i};\lambda ,\beta )$”.
  • 6. Page 28, formula (5.7). “E” is changed to “E”.
  • 7. Page 16, lines 9 and 10 from the bottom; page 19, first line of “Proof of Theorem 5”; page 21, formula (4.6) and line 6 from the bottom; page 22, line 2 from the top and line 9 from the bottom; page 23, line 3, 7, 8 from the top and the last line; page 24, lines 10 and 11 from the top; page 25, line 10 from the bottom; page 27, lines 17 and 18 from the top. Everywhere “$(Y_{i},\Delta _{i},W_{i},\beta _{0},\lambda _{0})$” is changed to “$(Y_{i},\Delta _{i},W_{i};\beta _{0},\lambda _{0})$” and “$(Y_{i},\Delta _{i},X_{i},\beta _{0},\lambda _{0})$” to “$(Y_{i},\Delta _{i},X_{i};\beta _{0},\lambda _{0})$”.
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