A generalized Luria-Delbrück model.
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E G Luebeck | S H Moolgavkar | E. Luebeck | S. Moolgavkar | A. Dewanji | A Dewanji | Anup Dewanji | Suresh H. Moolgavkar
[1] E G Luebeck,et al. Stochastic analysis of intermediate lesions in carcinogenesis experiments. , 1991, Risk analysis : an official publication of the Society for Risk Analysis.
[2] W. Y. Tan. A stochastic Gompertz birth-death process , 1986 .
[3] E G Luebeck,et al. Quantitative analysis of enzyme-altered foci in rat hepatocarcinogenesis experiments--I. Single agent regimen. , 1990, Carcinogenesis.
[4] F. M. Stewart,et al. Fluctuation analysis: the probability distribution of the number of mutants under different conditions. , 1990, Genetics.
[5] David G. Hoel,et al. Mathematical models for estimating mutation rates in cell populations , 1974 .
[6] R. Fisher,et al. The Relation Between the Number of Species and the Number of Individuals in a Random Sample of an Animal Population , 1943 .
[7] Qi Zheng,et al. Statistical and algorithmic methods for fluctuation analysis with SALVADOR as an implementation. , 2002, Mathematical biosciences.
[8] S H Moolgavkar,et al. Mutation and cancer: a model for human carcinogenesis. , 1981, Journal of the National Cancer Institute.
[9] P. Armitage,et al. The Statistical Theory of Bacterial Populations Subject to Mutation , 1952 .
[10] E G Luebeck,et al. Quantitative analysis of enzyme-altered liver foci in rats initiated with diethylnitrosamine and promoted with 2,3,7,8-tetrachlorodibenzo-p-dioxin or 1,2,3,4,6,7,8-heptachlorodibenzo-p-dioxin. , 1996, Toxicology and applied pharmacology.
[11] S. Sarkar,et al. On fluctuation analysis: a new, simple and efficient method for computing the expected number of mutants , 2004, Genetica.
[12] Sahotra Sarkar,et al. Analysis of the Luria–Delbrück distribution using discrete convolution powers , 1992, Journal of Applied Probability.
[13] Norman T. J. Bailey. The Elements of Stochastic Processes with Applications to the Natural Sciences , 1964 .
[14] S. Moolgavkar,et al. Two-event models for carcinogenesis: incidence curves for childhood and adult tumors☆ , 1979 .
[15] E. Luebeck,et al. Effects of 2,3,7,8-tetrachlorodibenzo-p-dioxin on initiation and promotion of GST-P-positive foci in rat liver: A quantitative analysis of experimental data using a stochastic model. , 2000, Toxicology and applied pharmacology.
[16] Emanuel Parzen,et al. Stochastic Processes , 1962 .
[17] L. Natarajan,et al. Estimation of Spontaneous Mutation Rates , 2003, Biometrics.
[18] S H Moolgavkar,et al. A stochastic two-stage model for cancer risk assessment. II. The number and size of premalignant clones. , 1989, Risk analysis : an official publication of the Society for Risk Analysis.
[19] Q Zheng,et al. Progress of a half century in the study of the Luria-Delbrück distribution. , 1999, Mathematical biosciences.
[20] T. Kepler,et al. Improved inference of mutation rates: II. Generalization of the Luria-Delbrück distribution for realistic cell-cycle time distributions. , 2001, Theoretical population biology.
[21] Mathisca C M de Gunst,et al. Exploring heterogeneity in tumour data using Markov chain Monte Carlo. , 2003, Statistics in medicine.
[22] T. Kepler,et al. Improved inference of mutation rates: I. An integral representation for the Luria-Delbrück distribution. , 2001, Theoretical Population Biology.
[23] W P Angerer,et al. An explicit representation of the Luria–Delbrück distribution , 2001, Journal of mathematical biology.
[24] M. Delbrück,et al. Mutations of Bacteria from Virus Sensitivity to Virus Resistance. , 1943, Genetics.