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A pairwise pseudo-likelihood approach for regression analysis of doubly truncated data
Cunjin Zhao1, Peijie Wang2, Jianguo Sun3
1School of Mathematics, Jilin University, Changchun, China.
Analyzing doubly truncated data is challenging. A new pairwise pseudo-likelihood method offers more efficient estimation than traditional conditional analysis for double truncation in fields like epidemiology.
Area of Science:
- Statistics
- Epidemiology
- Astronomy
- Economics
Background:
- Double truncation, involving both left and right censoring, presents significant analytical challenges.
- Existing methods for analyzing doubly truncated data are limited and often inefficient.
- Conditional analysis is a common but potentially suboptimal approach.
Purpose of the Study:
- To develop a more efficient statistical method for analyzing doubly truncated data.
- To recover information often lost in standard conditional analysis techniques.
- To improve estimation accuracy in the presence of double truncation.
Main Methods:
- Proposed a novel pairwise pseudo-likelihood approach.
- Developed an estimator for doubly truncated data.
- Evaluated the method through an extensive simulation study.
Main Results:
- The proposed pairwise pseudo-likelihood estimator is consistent and asymptotically normal.
- Simulation studies demonstrated the practical effectiveness of the new method.
- The new method showed superior efficiency compared to the conditional analysis approach.
Conclusions:
- The pairwise pseudo-likelihood method provides a more efficient alternative for analyzing doubly truncated data.
- The methodology is applicable to real-world studies, such as the AIDS study analyzed.
- This approach enhances statistical inference in fields affected by double truncation.
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