Julien Clinton Sprott

Affiliations: 
1971-2008 University of Wisconsin, Madison, Madison, WI 
Area:
General Physics, Mathematics
Website:
http://sprott.physics.wisc.edu/sprott.htm
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"Julien Clinton Sprott"
Bio:

http://sprott.physics.wisc.edu/vita.htm

Parents

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Alan Jay Lazarus research assistant 1964 MIT (Physics Tree)
 (Acoustical Methods for Locating Multiple Tracks in Spark Chambers.)
Donald William Kerst grad student 1969 UW Madison (Physics Tree)
 (Behavior of RF Heated Plasmas in a Toroidal Octupole Magnetic Field.)

Children

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John Stephen Sarff grad student 1988 UW Madison (Physics Tree)
David J. Albers grad student 2004 UW Madison
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Publications

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Jafari S, Sprott JC, Molaie M. (2016) A Simple Chaotic Flow with a Plane of Equilibria International Journal of Bifurcation and Chaos. 26
Li C, Sprott JC, Xing H. (2016) Hypogenetic chaotic jerk flows Physics Letters, Section a: General, Atomic and Solid State Physics. 380: 1172-1177
Sprott JC, Xiong A. (2015) Classifying and quantifying basins of attraction. Chaos (Woodbury, N.Y.). 25: 083101
Sprott JC. (2015) Symmetric time-reversible flows with a strange attractor International Journal of Bifurcation and Chaos. 25
Sprott JC. (2015) New chaotic regimes in the Lorenz and Chen systems International Journal of Bifurcation and Chaos. 25
Jafari S, Sprott JC, Nazarimehr F. (2015) Recent new examples of hidden attractors European Physical Journal: Special Topics. 224: 1469-1476
Sprott JC. (2015) Strange attractors with various equilibrium types European Physical Journal: Special Topics. 224: 1409-1419
Li C, Sprott JC, Thio W. (2015) Linearization of the Lorenz system Physics Letters, Section a: General, Atomic and Solid State Physics. 379: 888-893
Sprott JC, Li C. (2014) Comment on "how to obtain extreme multistability in coupled dynamical systems". Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics. 89: 066901
Sprott JC, Hoover WG, Hoover CG. (2014) Heat conduction, and the lack thereof, in time-reversible dynamical systems: generalized Nosé-Hoover oscillators with a temperature gradient. Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics. 89: 042914
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