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nonlinear
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dynamical
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systems;
+
chaos;
+
semiconductor
+
optical
+
synchronisation;
+
systems
+
oscillators;
+
laser
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bifurcation;
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delays;
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lasers;
+
amplifiers,
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synchronisation
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theory;
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time
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optics,
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concepts
tags
imported
semiconductor
quantum
optical
nonlinear
laser
dots;
III-V
semiconductors;
chaos;
lasers,
compounds;
gallium
systems;
dynamical
indium
lasers;
synchronisation;
structure;
epitaxial
synchronisation
arsenide;
island
growth;
feedback
surface
oscillators;
amplifiers,
distributed
feedback;
phase
lasers
theory;
wave
pulse
bifurcation;
systems
theory,
device
microscopy;
light
stability,
spatiotemporal
dynamics,
layers;
carrier
phenomena;
beam
high-speed
neural
No matching items.
Synchronization in networks of chaotic systems with time-delay coupling
Toshiki Oguchi
,
H. Nijmeijer
, and
Takashi Yamamoto
.
Chaos
18(3):037108
(
2008
)
Toshiki Oguchi
,
H. Nijmeijer
, and
Takashi Yamamoto
.
Chaos
18(3):037108
(
2008
)
4 years and 3 months ago
by
bronckobuster
1
Lyapunov
chaos;
delays;
dynamical
inequalities;
linear
matrix
methods;
nonlinear
synchronisation
systems;
Lyapunov
chaos;
delays;
dynamical
inequalities;
linear
matrix
methods;
nonlinear
synchronisation
systems;
(0)
URL
DOI
TeX
Measurement of pulse amplitude and phase distortion in a semiconductor optical amplifier: from pulse compression to breakup
F. Romstad
,
P. Borri
,
W. Langbein
,
J. Mørk
, and
J. M. Hvam
.
IEEE Photon. Technol. Lett.
12(12):1674--1676
(
December 2000
)
F. Romstad
,
P. Borri
,
W. Langbein
,
J. Mørk
, and
J. M. Hvam
.
IEEE Photon. Technol. Lett.
12(12):1674--1676
(
December 2000
)
4 years and 3 months ago
by
bronckobuster
1
,
100
175
absorption,
amplifier,
amplifiers1
amplitude
amplitude,
breakup,
bulk
chirp
chirp,
compression,
cross
distortion,
effects,
energies,
fJ
frequency-resolved
fs,
gain
gating
high-speed
material
measurement,
moderate
modulation,
narrowing,
nonlinear
optical
pJ,
phase
propagation
pulse
regime,
reshaping
semiconductor
strong
technique
techniques,
to
transparency,
ultrasensitive
ultrashort
variables
,
100
175
absorption,
amplifier,
amplifiers1
amplitude
amplitude,
breakup,
bulk
chirp
chirp,
compression,
cross
distortion,
effects,
energies,
fJ
frequency-resolved
fs,
gain
gating
high-speed
material
measurement,
moderate
modulation,
narrowing,
nonlinear
optical
pJ,
phase
propagation
pulse
regime,
reshaping
semiconductor
strong
technique
techniques,
to
transparency,
ultrasensitive
ultrashort
variables
(0)
URL
DOI
TeX
Ultrashort pulse-propagation effects in a semiconductor optical amplifier: microscopic theory and experiment
S. Hughes
,
P. Borri
,
A. Knorr
,
F. Romstad
, and
J. M. Hvam
.
IEEE J.~Quantum~Electron.
7(4):694--702
(
2001
)
S. Hughes
,
P. Borri
,
A. Knorr
,
F. Romstad
, and
J. M. Hvam
.
IEEE J.~Quantum~Electron.
7(4):694--702
(
2001
)
4 years and 3 months ago
by
bronckobuster
1
amplifier,
amplifiers,
break-up,
compression,
effects
effects,
femtosecond-pulse
following,
gain
high-speed
interactions,
laser
light
light-matter
microscopic
modeling,
nonlinear
optical
optics,
phenomena,
propagation
propagation,
pulse
pulse-propagation
regime,
semiconductor
techniques,
theory,
transparency
transparencyadiabatic
ultrafast
ultrashort
amplifier,
amplifiers,
break-up,
compression,
effects
effects,
femtosecond-pulse
following,
gain
high-speed
interactions,
laser
light
light-matter
microscopic
modeling,
nonlinear
optical
optics,
phenomena,
propagation
propagation,
pulse
pulse-propagation
regime,
semiconductor
techniques,
theory,
transparency
transparencyadiabatic
ultrafast
ultrashort
(0)
URL
DOI
TeX
FDTD Maxwell's equations models for nonlinear electrodynamics and optics
R. M. Joseph
, and
A. Taflove
.
Antennas and Propagation, IEEE Transactions on
45(3):364--374
(
March 1997
)
R. M. Joseph
, and
A. Taflove
.
Antennas and Propagation, IEEE Transactions on
45(3):364--374
(
March 1997
)
4 years and 3 months ago
by
bronckobuster
1
E
FDTD
H
Maxwell
Maxwell's
analysis,
compact
couplers,
difference
directional
dispersionFDTD
dispersive
electric
electrically
electrodynamics,
energy
equations
equations,
fibers,
fields,
finite
finite-difference
flow,
lasers,
long
magnetic
media,
micron
models,
nonlinear
optical
optics,
propagation
sized
solution,
structures,
switches,
time-domain
time-domain,
wave
E
FDTD
H
Maxwell
Maxwell's
analysis,
compact
couplers,
difference
directional
dispersionFDTD
dispersive
electric
electrically
electrodynamics,
energy
equations
equations,
fibers,
fields,
finite
finite-difference
flow,
lasers,
long
magnetic
media,
micron
models,
nonlinear
optical
optics,
propagation
sized
solution,
structures,
switches,
time-domain
time-domain,
wave
(0)
URL
DOI
TeX
Computational modeling of femtosecond optical solitons from Maxwell's equations
P. M. Goorjian
,
A. Taflove
,
R. M. Joseph
, and
S. C. Hagness
.
IEEE J.~Quantum~Electron.
28(10):2416--2422
(
October 1992
)
P. M. Goorjian
,
A. Taflove
,
R. M. Joseph
, and
S. C. Hagness
.
IEEE J.~Quantum~Electron.
28(10):2416--2422
(
October 1992
)
4 years and 3 months ago
by
bronckobuster
1
Maxwell
Maxwell's
Raman
algorithm,
carrier,
computational
convolution
coupled
differential
dimension,
direct
dispersion,
dispersive
domain
effects,
electric
electromagnetic
equations,
femtosecond
fields,
full-vector
integrals,
integration,
interactions,
linear
media,
modelling,
nonlinear
one
optical
ordinary
polarization,
second-order
solitons,
solitonsKerr
system,
time
Maxwell
Maxwell's
Raman
algorithm,
carrier,
computational
convolution
coupled
differential
dimension,
direct
dispersion,
dispersive
domain
effects,
electric
electromagnetic
equations,
femtosecond
fields,
full-vector
integrals,
integration,
interactions,
linear
media,
modelling,
nonlinear
one
optical
ordinary
polarization,
second-order
solitons,
solitonsKerr
system,
time
(0)
URL
DOI
TeX
Delayed feedback control of chaos
K. Pyragas
.
Roy. Soc. London Phil. Trans. Series A
(
September 2006
)
K. Pyragas
.
Roy. Soc. London Phil. Trans. Series A
(
September 2006
)
4 years and 3 months ago
by
bronckobuster
2
EFFECTS
INTERNET
NETWORK
NONLINEAR
PRICING
EFFECTS
INTERNET
NETWORK
NONLINEAR
PRICING
(0)
URL
DOI
TeX
Estimation of the direction of the coupling by conditional probabilities of recurrence
M. Carmen Romano
,
Marco Thiel
,
J. Kurths
, and
C. Grebogi
.
Phys.~Rev.~E
76(3):036211
(
2007
)
M. Carmen Romano
,
Marco Thiel
,
J. Kurths
, and
C. Grebogi
.
Phys.~Rev.~E
76(3):036211
(
2007
)
4 years and 3 months ago
by
bronckobuster
1
dynamical
information
nonlinear
probability;
series
systems;
theory;
time
dynamical
information
nonlinear
probability;
series
systems;
theory;
time
(0)
URL
DOI
TeX
Extreme Sensitivity to Detuning for Globally Coupled Phase Oscillators
Peter Ashwin
,
Oleksandr Burylko
,
Y. Maistrenko
, and
O. V. Popovych
.
Phys.~Rev.~Lett.
96(5):054102
(
2006
)
Peter Ashwin
,
Oleksandr Burylko
,
Y. Maistrenko
, and
O. V. Popovych
.
Phys.~Rev.~Lett.
96(5):054102
(
2006
)
4 years and 3 months ago
by
bronckobuster
1
bifurcation;
dynamical
locked
nonlinear
oscillators;
phase
systems
bifurcation;
dynamical
locked
nonlinear
oscillators;
phase
systems
(0)
URL
DOI
TeX
Limit-cycle oscillators subject to a delayed feedback
T. Erneux
, and
Johan Grasman
.
Phys.~Rev.~ E
78(2):026209
(
2008
)
T. Erneux
, and
Johan Grasman
.
Phys.~Rev.~ E
78(2):026209
(
2008
)
4 years and 3 months ago
by
bronckobuster
1
bifurcation;
delays;
dynamical
feedback;
nonlinear
systems
bifurcation;
delays;
dynamical
feedback;
nonlinear
systems
(0)
URL
DOI
TeX
Dynamics, correlation scaling, and synchronization behavior in rings of delay-coupled oscillators
Guy Van der Sande
,
Miguel C. Soriano
,
I. Fischer
, and
C. R. Mirasso
.
Phys.~Rev.~E
77(5):055202
(
2008
)
Guy Van der Sande
,
Miguel C. Soriano
,
I. Fischer
, and
C. R. Mirasso
.
Phys.~Rev.~E
77(5):055202
(
2008
)
4 years and 3 months ago
by
bronckobuster
1
chaos;
dynamical
nonlinear
synchronisation
systems;
chaos;
dynamical
nonlinear
synchronisation
systems;
(0)
URL
DOI
TeX
Synchronization and desynchronization of self-sustained oscillators by common noise
D. Goldobin
, and
A. Pikovsky
.
Phys.~Rev.~E
71(4):045201
(
2005
)
D. Goldobin
, and
A. Pikovsky
.
Phys.~Rev.~E
71(4):045201
(
2005
)
4 years and 3 months ago
by
bronckobuster
1
analysis
chaos;
dynamical
noise;
nonlinear
oscillators;
statistical
synchronisation;
systems;
white
analysis
chaos;
dynamical
noise;
nonlinear
oscillators;
statistical
synchronisation;
systems;
white
(0)
URL
DOI
TeX
Automatic control and tracking of periodic orbits in chaotic systems
Hiroyasu Ando
,
S. Boccaletti
, and
K. Aihara
.
Phys.~Rev.~E
75(6):066211
(
2007
)
Hiroyasu Ando
,
S. Boccaletti
, and
K. Aihara
.
Phys.~Rev.~E
75(6):066211
(
2007
)
4 years and 3 months ago
by
bronckobuster
1
chaos;
discrete
dynamical
feedback;
nonlinear
perturbation
systems
systems;
theory;
time
chaos;
discrete
dynamical
feedback;
nonlinear
perturbation
systems
systems;
theory;
time
(0)
URL
DOI
TeX
Universal behavior in populations composed of excitable and self-oscillatory elements
Diego Pazó
, and
Ernest Montbrió
.
Phys.~Rev.~E
73(5):055202
(
2006
)
Diego Pazó
, and
Ernest Montbrió
.
Phys.~Rev.~E
73(5):055202
(
2006
)
4 years and 3 months ago
by
bronckobuster
1
ageing;
bifurcation;
dynamical
nonlinear
oscillators
systems;
ageing;
bifurcation;
dynamical
nonlinear
oscillators
systems;
(0)
URL
DOI
TeX
Control of the spatiotemporal emission of a broad-area semiconductor laser by spatially filtered feedback
Shyam K. Mandre
,
I. Fischer
, and
W. Elsäßer
.
Opt. Lett.
28(13):1135--1137
(
2003
)
Shyam K. Mandre
,
I. Fischer
, and
W. Elsäßer
.
Opt. Lett.
28(13):1135--1137
(
2003
)
4 years and 3 months ago
by
bronckobuster
1
Instabilities
Laser
Nonlinear
Semiconductor
and
beam
chaos;
effects
in
lasers;
optics,
shaping;
transverse
Instabilities
Laser
Nonlinear
Semiconductor
and
beam
chaos;
effects
in
lasers;
optics,
shaping;
transverse
(0)
URL
DOI
TeX
Effect of multiple time delays on intensity fluctuation dynamics in fiber ring lasers
Anthony L. Franz
,
R. Roy
,
L. B. Shaw
, and
I. B. Schwartz
.
Phys.~Rev.~E
78(1):016208
(
2008
)
Anthony L. Franz
,
R. Roy
,
L. B. Shaw
, and
I. B. Schwartz
.
Phys.~Rev.~E
78(1):016208
(
2008
)
4 years and 3 months ago
by
bronckobuster
1
Karhunen-Loeve
cavity
delays;
erbium;
feedback;
fibre
fluctuations;
laser
lasers
lasers;
nonlinear
optics;
resonators;
ring
transforms;
Karhunen-Loeve
cavity
delays;
erbium;
feedback;
fibre
fluctuations;
laser
lasers
lasers;
nonlinear
optics;
resonators;
ring
transforms;
(0)
URL
DOI
TeX
Time-delayed feedback control method and unstable controllers
K. Pyragas
.
Physics and Control, 2003. Proceedings. 2003 International Conference
(
2003
)
K. Pyragas
.
Physics and Control, 2003. Proceedings. 2003 International Conference
(
2003
)
4 years and 3 months ago
by
bronckobuster
1
adaptive
chaos,
chaotic
control
control,
controllers,
degrees
delayed
delays,
dynamical
feedback
feedback,
freedom,
limitation,
loop,
method,
nonlinear
of
orbits
periodic
signal,
stability,
stabilization
stabilization,
state,
steady
systems
systems,
time
topological
topology
unknown
unstable
adaptive
chaos,
chaotic
control
control,
controllers,
degrees
delayed
delays,
dynamical
feedback
feedback,
freedom,
limitation,
loop,
method,
nonlinear
of
orbits
periodic
signal,
stability,
stabilization
stabilization,
state,
steady
systems
systems,
time
topological
topology
unknown
unstable
(0)
URL
DOI
TeX
Entropy, Lyapunov exponents, and Hausdorff dimension in differentiable dynamical systems
Lai-Sang Young
.
Circuits and Systems, IEEE Transactions on
30(8):599--607
(
August 1983
)
Lai-Sang Young
.
Circuits and Systems, IEEE Transactions on
30(8):599--607
(
August 1983
)
4 years and 3 months ago
by
bronckobuster
1
Entropy,
Lyapunov
Nonlinear
mathematics,
methods,
nonlinear
null
systems
systems,
Entropy,
Lyapunov
Nonlinear
mathematics,
methods,
nonlinear
null
systems
systems,
(0)
URL
DOI
TeX
Synchronization of chaotic systems: Transverse stability of trajectories in invariant manifolds
Reggie Brown
, and
N. F. Rulkov
.
Chaos
7(3):395--413
(
1997
)
Reggie Brown
, and
N. F. Rulkov
.
Chaos
7(3):395--413
(
1997
)
4 years and 3 months ago
by
bronckobuster
1
chaos;
control
nonlinear
perturbation
synchronisation;
systems
theory;
chaos;
control
nonlinear
perturbation
synchronisation;
systems
theory;
(0)
URL
DOI
TeX
Synchronization in power-law networks
L. Kocarev
, and
Paolo Amato
.
Chaos
15(2):024101
(
2005
)
L. Kocarev
, and
Paolo Amato
.
Chaos
15(2):024101
(
2005
)
4 years and 3 months ago
by
bronckobuster
1
dynamical
graph
nonlinear
synchronisation
systems;
theory;
dynamical
graph
nonlinear
synchronisation
systems;
theory;
(0)
URL
DOI
TeX
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