Research Article
A Mathematical Model for Solving Four Point Test Cross in Genetics
|
International Journal of Computer Applications
Foundation of Computer Science (FCS), NY, USA
|
| Volume 153 - Issue 5 |
| Published: Nov 2016 |
| Authors: Jugal Gogoi, Tazid Ali |
10.5120/ijca2016912071
|
Jugal Gogoi, Tazid Ali . A Mathematical Model for Solving Four Point Test Cross in Genetics. International Journal of Computer Applications. 153, 5 (Nov 2016), 45-48. DOI=10.5120/ijca2016912071
@article{ 10.5120/ijca2016912071,
author = { Jugal Gogoi,Tazid Ali },
title = { A Mathematical Model for Solving Four Point Test Cross in Genetics },
journal = { International Journal of Computer Applications },
year = { 2016 },
volume = { 153 },
number = { 5 },
pages = { 45-48 },
doi = { 10.5120/ijca2016912071 },
publisher = { Foundation of Computer Science (FCS), NY, USA }
}
%0 Journal Article
%D 2016
%A Jugal Gogoi
%A Tazid Ali
%T A Mathematical Model for Solving Four Point Test Cross in Genetics%T
%J International Journal of Computer Applications
%V 153
%N 5
%P 45-48
%R 10.5120/ijca2016912071
%I Foundation of Computer Science (FCS), NY, USA
Abstract
During meiosis cell division, chromosomes are replicated and form a tetrad. While the chromosomes are lined up close to one another, they have the opportunity to interact with one another, get tangled, and recombine to form new combinations of alleles. Four point cross refers to using 4 points (genes) to determine the order and distance between the genes. This test cross is also the method of choice in determining linkage in organisms with many genetic markers. In this paper an attempt is made to solve the four point test cross problem.
References
- Balzer, W. and Dawe, C.M. 1990. Models for Genetics. Peter Lang publishing co, New York. First edition. Chapter 1.
- Hartl, D.L et al. 2001. Genetics: Analysis of Genes and Genomes, Jones & Bartlett Publishers. 8th edition. Chapter 1.
- Bateson, W. and Punnett, R.C. 1905. Experimental Methods in the Physiology of Heredity, Report to the Evolution Committee Royal Society II, London: Harrison and Sons.
- Etheridge, A. (2012): Some Mathematical Models from Population Genetics. Lecture notes in Mathematics. Springer publication, Chapter 2.
- Klug, W.S., Sarah, M. W. 2009. Concepts of Genetics. Pearson Benjamin Cummings, San Francisco, pp.113-117.
- Hastings, P. et al.2009. Mechanisms of change in gene copy number. Nature Reviews Genetics. London, Nature Publishing Group. Vol. 10, pp.551-564.
- Terwiliger, Joseph, D. 1994. Handbook of human genetic linkage. The John Hopkins University Press. 4th edition.
- Griffiths, AJF. et al. 1993. An Introduction to Genetic Analysis. 5th edition. New York: W.H. Freeman and Company.
- Van der Vaart, A.W. 2006. Statistics in Genetics. Fall publication. 1st edition, chapters 1,2,11.
- Sturtevant, A.H. and Morgan, T.H., 1923. Reverse Mutation of the Bar Gene Correlated with Crossing Over, Science 57, pp.746-747.
- Gogoi, J., Ali, T., Sarma, R. 2013. Stochastic Model for Genetic Recombination because of Crossing over and Chromatid Exchange. International Journal of Computer Applications, Vol.80.pp.1-3
- Kenneth, L. 2003. Mathematical and statistical methods for genetic analysis, Springer Publication, 2nd edition.
- Rao, C. R. 1973. Linear Statistical Inference and its Applications, 2nd edition. Wiley, New York.
- Gusfield, D. 2014. Recombinatories. The MIT press, Cambridge London. 1st edition. Chapter 3.
Index Terms
Keywords