Home| Journals | Statistics Online Expert | About Us | Contact Us
    About this Journal  | Table of Contents
Untitled Document

[Abstract] [PDF] [HTML] [Linked References]

International Journal of Statistika and Mathematika, ISSN: 2277- 2790 E-ISSN: 2249-8605

Volume 8, Issue 2, December 2013 pp 71-75

Research Article

A Few Inherent Attributes of One Dimensional Nonlinear Map

 

Tarini Kr. Dutta1, Jayanta Kr. Das2, Anil Kr. Jain3

1Professor, Department of Mathematics, Guwahati University, Guwahati, Assam - 781014 INDIA.

2Assistant Professor, Department of Mathematics, K.C. Das Commerce College, Guwahati, Assam - 781008, INDIA.

3Assistant Professor, Department of Mathematics, Barama College, Barama, Assam - 781346, INDIA.

 


Academic Editor: Dr. Dase R.K.

 

Linked References
                  1. Arrowsmith, D.K. and Place, C.M., An Introduction to Dynamical Systems, Cambridge University Press, (1994).
                  2. Denny, G., Encounters with Chaos, McGraw-Hill, Inc. (1992).
                  3. Devaney, R.L., An Introduction to chaotic dynamical system, 2th edition, Addison Wesley, (1989).
                  4. Das, N.  Some Aspect of  Bifurcations and Chaos on Nonlinear Population Models, Ph.D. Thesis, Department of Mathematics, Gauhati University, (2012)
                  5. Dutta, N., Bifurcation and Chaos in Non-linear Population Dynamics and their Statistical Analysis, Ph.D. Thesis, Department of Mathematics, Gauhati University, (2012).
                  6. Dutta, T.K. and Bhattacharjee, D., Bifurcation, Lyapunove Exponentand fractal Dimension in a non-linear Map (2010 AMS Classification: 37G15, 37G35, 3745.
                  7. Dutta, T.K., Jain, A.Kr.  and Bhattacharjee, D., “Period Doubling Scenario in a One Dimensional Nonlinear Map”, international J. Math. Sci & Engg.  Appls ( IJMSEA
                  8. Dutta, T.K., Jain, A.Kr.  and   Bhattacharjee, D.,“Some Aspects of Dynamical Behavior in a One Dimensional Non Linear Chaotic Map”
                  9. Hacibekirogul, G., Caglar Mand Polatoglu, Y., The higher order Schwarzian derivative: Its application for chaotic behavior and new invariant sufficient condition for chaos, nonlinear analysis: Real World Application, 10(3), 1275-2008.
                  10. Hilborn, R.C., Chaos and nonlinear Dynamics: An Introduction for Scientists and Engineers, Oxford University Press, (1994).
                  11. Hirsch, M.W. Stability and convergence in strongly monotone dynamical systems, J. reinedanew. Math., 383 (1988), 1-53.
                  12. Hussein, H.J.A. and Abed, F.S., On Some Dynamical Properties of Unimodel maps Pure Mathematical Science, 1(2) (2012), 53-65.
                  13. Gutierrez, J.M. and Iglesias, A., Mathematica Package for analysis and control of Chaos in nonlinear systems, Computer in Physics, 12(6) (Nov/Dec 1998).
                  14. Lynch Stephen. Dynamical Systems with Applications using Mathematica.
                  15. Mathews, J.H.., Numerical Methods for Mathematics, Science and Engineering, Prentice Hall, (1994).
                  16. Sharma, H. K. and Paul, R,” Bifurcation Points in a Non Algebraic map” international J. Math. Sci & Engg.  Appls (IJMSEA).
                  17. Strogatz, S. H. Nonlinear Dynamics and Chaos. Cambridge MA: Perseus, 1994.
 
 
 
 
 
  Copyrights statperson consultancy www

Copyrights � statperson consultancy www.statperson.com  2013. All Rights Reserved.

Developer Details