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Small-sample inference for incomplete longitudinal data with truncation and censoring in tumor xenograft models.
- Source :
-
Biometrics [Biometrics] 2002 Sep; Vol. 58 (3), pp. 612-20. - Publication Year :
- 2002
-
Abstract
- In cancer drug development, demonstrating activity in xenograft models, where mice are grafted with human cancer cells, is an important step in bringing a promising compound to humans. A key outcome variable is the tumor volume measured in a given period of time for groups of mice given different doses of a single or combination anticancer regimen. However, a mouse may die before the end of a study or may be sacrificed when its tumor volume quadruples, and its tumor may be suppressed for some time and then grow back. Thus, incomplete repeated measurements arise. The incompleteness or missingness is also caused by drastic tumor shrinkage (<0.01 cm3) or random truncation. Because of the small sample sizes in these models, asymptotic inferences are usually not appropriate. We propose two parametric test procedures based on the EM algorithm and the Bayesian method to compare treatment effects among different groups while accounting for informative censoring. A real xenograft study on a new antitumor agent, temozolomide, combined with irinotecan is analyzed using the proposed methods.
- Subjects :
- Algorithms
Animals
Antineoplastic Combined Chemotherapy Protocols therapeutic use
Bayes Theorem
Biometry
Camptothecin therapeutic use
Dacarbazine therapeutic use
Humans
Irinotecan
Longitudinal Studies
Mice
Neoplasm Transplantation
Neoplasms, Experimental drug therapy
Neoplasms, Experimental pathology
Temozolomide
Camptothecin analogs & derivatives
Dacarbazine analogs & derivatives
Xenograft Model Antitumor Assays statistics & numerical data
Subjects
Details
- Language :
- English
- ISSN :
- 0006-341X
- Volume :
- 58
- Issue :
- 3
- Database :
- MEDLINE
- Journal :
- Biometrics
- Publication Type :
- Academic Journal
- Accession number :
- 12229996
- Full Text :
- https://doi.org/10.1111/j.0006-341x.2002.00612.x