INTRODUCTION TO QUANTUM CHAOS
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     NBIfAFG Fysik 711B			         Fall semester 1999 
     Henrik Bruus, Predrag Cvitanovic', Andy Jackson
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Problem session 8:  10:30 - 12:15 tue  2 nov 99, Aud. C - NBI Blegdamsvej 

Random Matrix Theory III
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I think this is what we agreed is a sensible set for tomorrow
(cannot find the elusive Muratore):

Jackson notes problems - all except 7?


Numerical simulations of dynamical systems
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Exercise:   (still applicable, I think)

         sect 5.1 read about the linear stability Jacobian matrix,
              start trying to implement it for the Roessler flow.
              (hint: might be easiest to start by measuring growth
               in the distance separating two nearby trajectories, 
               ie., estimate expanding Lyapunov exponent.)

		compute (numerically, of course) the eigenvalues of the 
	        linearized stability matrix for the  Roessler Poincare
		section fixed point (the one inside the strange attractor)

         sect 2.1.2 (optional:) try using your newly won skills on collinear
              helium. (serious glitches expected here!)

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