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HIRSCH,CARL SIKLOSSY,ELINOR BAKER,KANE ROEDER,CONSTANCE COHEN,HAROLD
HIRSCH,CARL SIKLOSSY,ELINOR BAKER,KANE ROEDER,CONSTANCE COHEN,HAROLD
MARTIN,HARRIET G ELLIOT IV,WALTER J LORENTZEN,MATTHEW B GWYNNE,JAY M R H TRUST
systems. These often also include algorithmic modules that are useful in tailoring new models and measures (see for examples, Parker and Chua, 1989; Baker and Gollub, 1991; Nusse and Yorke, 1991; Sprott and Rowlands, 1991; Sprott, 1993; Korsch and Jodl, 1994; Enns and McGuire, 1997). Learning from and u
eer, George Birkoff (1922), was computing the output of a very reduced subset of Saltzman’s differential equations for predicting the weather (1962). Lorenz found that numerically integrated trajectories manifested unpredictable times and directions of motion between the two spiral orbits of what has come
HOUSE_OVERSIGHT_013752 Babloyantz, A., Destexhe, A. (1986) Low dimensional chaos in an instance of epilepsy. Proc. Natl. Acad. Sci. 83:3513-3517. Baker, G.L., Gollub, J.P. (1991) Chaotic Dynamics; An Introduction. Cambridge University Press. Cambridge Bassingthwaighte, J., Liebovitch, L., West, B.
in dimension greater than two (for orbits to be more than a fixed point or limit cycle, able to snake around without necessarily intersecting ), the Lorenz attractor has dimension just a little over two, our difficulties with establishing the “true” physiological dimension of real biological observables
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