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Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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Published By IOP Publishing Ltd
0750308621
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Latest Documents
Most Cited Documents
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Author index
Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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10.1887/0750308621/b1112b1
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2004
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Models for pattern formation in development
Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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10.1887/0750308621/b1112c12
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2004
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Cited By ~ 1
Author(s):
Bard Ermentrout
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Remus Osan
Keyword(s):
Pattern Formation
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A prime number of prime questions about vortex dynamics in nonlinear media
Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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10.1887/0750308621/b1112c10
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2004
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Author(s):
Art Winfree
Keyword(s):
Prime Number
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Vortex Dynamics
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Nonlinear Media
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Is chaos relevant to fluid mechanics?
Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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10.1887/0750308621/b1112c7
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2004
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Author(s):
Tom Mullin
Keyword(s):
Fluid Mechanics
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Reduction methods applied to non-locally coupled oscillator systems
Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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10.1887/0750308621/b1112c9
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2004
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Author(s):
Yoshiki Kuramoto
Keyword(s):
Coupled Oscillator
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Reduction Methods
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Coupled Oscillator Systems
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Time-reversed acoustics and chaos
Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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10.1887/0750308621/b1112c8
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2004
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Author(s):
Mathias Fink
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Outstanding problems in the theory of pattern formation
Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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10.1887/0750308621/b1112c6
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2004
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Cited By ~ 1
Author(s):
Edgar Knobloch
Keyword(s):
Pattern Formation
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Prelims and Preface
Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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10.1887/0750308621/b1112f1
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2004
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Signal or noise? A nonlinear dynamics approach to spatio-temporal communication
Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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10.1887/0750308621/b1112c5
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2004
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Author(s):
Gregory D Van Wiggeren
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Jordi Garcia-Ojalvo
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Rajarshi Roy
Keyword(s):
Nonlinear Dynamics
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Spatio Temporal
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Creating stability out of instability
Nonlinear Dynamics and Chaos: Where Do We Go From Here?
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10.1887/0750308621/b1112c4
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2004
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Author(s):
Christopher K R T Jones
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