Page 327 - Applied Probability
P. 327
14. Poisson Approximation
316
[10] Goradia TM (1991) Stochastic Models for Human Gene Mapping.
Ph.D. Thesis, Division of Applied Sciences, Harvard University
[11] Goradia TM, Lange K (1988) Applications of coding theory to the
design of somatic cell hybrid panels. Math Biosciences 91:201–219
[12] Hille E (1959) Analytic Function Theory, Vol 1. Blaisdell, New York
[13] Karlin S, Macken C (1991) Some statistical problems in the assessment
of inhomogeneities of DNA sequence data. J Amer Stat Assoc 86:27–35
[14] Lange K, Boehnke M (1982) How many polymorphic genes will it take
to span the human genome? Amer J Hum Genet 34:842–845
[15] Lindvall T (1992) Lectures on the Coupling Method. Wiley, New York
[16] Roos M (1993) Compound Poisson approximations for the numbers of
extreme spacings. Adv Appl Prob 25:847–874
[17] Rushton AR (1976) Quantitative analysis of human chromosome seg-
regation in man-mouse somatic cell hybrids. Cytogenetics Cell Genet
17:243–253
[18] Solomon H (1978) Geometric Probability. SIAM, Philadelphia
[19] Waterman MS (1989) Sequence alignments. Mathematical Methods for
DNA Sequences, edited by Waterman MS, CRC Press, Boca Raton,
FL, pp 53–92
[20] Waterman MS (1995) Introduction to Computational Biology: Maps,
Sequences, and Genomes. Chapman and Hall, London
[21] Weiss M, Green H (1967) Human-mouse hybrid cell lines containing
partial complements of human chromosomes and functioning human
genes. Proc Natl Acad Sci 58:1104–1111