Related references
Note: Only part of the references are listed.Transient spatio-temporal chaos in the complex Ginzburg-Landau equation on long domains
S. M. Houghton et al.
PHYSICS LETTERS A (2010)
Transient spatiotemporal chaos is extensive in three reaction-diffusion networks
Dan Stahlke et al.
PHYSICAL REVIEW E (2009)
Chaotic transients in spatially extended systems
Tamas Tel et al.
PHYSICS REPORTS-REVIEW SECTION OF PHYSICS LETTERS (2008)
Master stability analysis in transient spatiotemporal chaos
Renate Wackerbauer
PHYSICAL REVIEW E (2007)
Noise can delay and advance the collapse of spatiotemporal chaos
Renate Wackerbauer et al.
PHYSICAL REVIEW E (2007)
Finite lifetime of turbulence in shear flows
Bjoern Hof et al.
NATURE (2006)
Revealing the building blocks of spatiotemporal chaos: Deviations from extensivity
MP Fishman et al.
PHYSICAL REVIEW LETTERS (2006)
Nonlocal coupling can prevent the collapse of spatiotemporal chaos
S Yonker et al.
PHYSICAL REVIEW E (2006)
Inferences about information flow and dispersal for spatially extended population systems using time-series data
JM Nichols
PROCEEDINGS OF THE ROYAL SOCIETY B-BIOLOGICAL SCIENCES (2005)
Collapse of spatiotemporal chaos
R Wackerbauer et al.
PHYSICAL REVIEW LETTERS (2003)
Microextensive chaos of a spatially extended system
S Tajima et al.
PHYSICAL REVIEW E (2002)
Defect turbulence in inclined layer convection
KE Daniels et al.
PHYSICAL REVIEW LETTERS (2002)
Complex Ginzburg-Landau equation in the presence of walls and corners -: art. no. 036205
VM Eguíluz et al.
PHYSICAL REVIEW E (2001)
Measuring information transfer
T Schreiber
PHYSICAL REVIEW LETTERS (2000)
Defect chaos of oscillating hexagons in rotating convection
B Echebarria et al.
PHYSICAL REVIEW LETTERS (2000)
Self-segregation of competitive chaotic populations
R Wackerbauer et al.
PHYSICAL REVIEW LETTERS (2000)
Share Paper
