Moroz, Irene M. (2005) The extended Malkus-Robbins dynamo as a perturbed Lorenz system. Nonlinear Dynamics, 41 (1-3). pp. 191-210.
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Official URL: http://www.springerlink.com/content/t64884r7m0t531...
Recent investigations of some self-exciting Faraday-disk homopolar dynamo ([1-4]) have yielded the classic Lorenz equations as a special limit when one of the principal bifurcation parameters is zero. In this paper we focus upon one of those models  and illustrate what happens to some of the lowest order unstable periodic orbits as this parameter is increased from zero.
|Subjects:||D - G > Dynamical systems and ergodic theory|
|Research Groups:||Oxford Centre for Industrial and Applied Mathematics|
|Deposited By:||Irene Moroz|
|Deposited On:||23 Oct 2008|
|Last Modified:||20 Jul 2009 14:24|
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- The extended Malkus-Robbins dynamo as a perturbed Lorenz system. (deposited 26 Mar 2004)
- The extended Malkus-Robbins dynamo as a perturbed Lorenz system. (deposited 23 Oct 2008) [Currently Displayed]
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