%%
@article{fds29105,
Author = {Bradley Marts and Aric Hagberg and Ehud Meron and A.L.
Lin},
Title = {Bloch-Front Turbulence in a Periodically Forced
Belousov-Zhabotinsky Reaction},
Journal = {Physical Review Letters},
Volume = {93},
Pages = {108305},
Year = {2004},
Key = {fds29105}
}
@article{fds43734,
Author = {Aric Hagberg and Bradley Marts and Anna L. Lin and Ehud
Meron},
Title = {Bloch-Front Turbulence: Theory and Experiments},
Journal = {Physica A},
Volume = {365},
Pages = {88-94},
Year = {2005},
Key = {fds43734}
}
@article{fds3927,
Author = {Arik Yochelis and Aric Hagberg and Ehud Meron and Anna L. Lin and Harry
L. Swinney},
Title = {Development of Standing-Wave Labyrinthine
Patterns},
Journal = {SIAM Journal on Applied Dynamical Systems},
Volume = {1},
Number = {2},
Pages = {236-247},
Publisher = {Society of Industrial and Applied Mathematics},
Year = {2002},
Month = {December},
url = {http://epubs.siam.org/sam-bin/dbq/article/39711},
Abstract = {Abstract. Experiments on a quasi-two-dimensional
Belousov--Zhabotinsky (BZ) reaction-diffusion system,
periodically forced at approximately twice its natural
frequency, exhibit resonant labyrinthine patterns that
develop through two distinct mechanisms. In both cases,
large amplitude labyrinthine patterns form that consist of
interpenetrating fingers of frequency-locked regions
differing in phase by $\pi$. Analysis of a forced complex
Ginzburg--Landau equation captures both mechanisms observed
for the formation of the labyrinths in the BZ experiments: a
transverse instability of front structures and a nucleation
of stripes from unlocked oscillations. The labyrinths are
found in the experiments and in the model at a similar
location in the forcing amplitude and frequency parameter
plane.},
Key = {fds3927}
}
@article{fds43736,
Author = {Linda B. Smolka and Bradley Marts and Anna L.
Lin},
Title = {Effect of Inhomogeneities on Spiral Wave Dynamics in the
Belousov-Zhabotinsky Reaction},
Journal = {Phys. Rev. E},
Volume = {72},
Number = {056205},
Year = {2005},
Key = {fds43736}
}
@article{fds29106,
Author = {Bradley Marts and Karl Martinez and A.L. Lin},
Title = {Front Dynamics in an Oscillatory Bistable
Belousov-Zhabotinsky Chemical Reaction},
Journal = {Physical Review E},
Volume = {70},
Pages = {056223},
Year = {2004},
Key = {fds29106}
}
@article{fds15919,
Author = {A.L. Lin and B. A. Mann and Gelsy Torres-Ovido and Bryan, Lincoln and Josef A. Kas and H. L. Swinney},
Title = {Localization and extinction of bacterial populations under
inhomogeneous growth conditions},
Journal = {Biophysical Journal},
Volume = {87},
Pages = {75-80},
Year = {2004},
Key = {fds15919}
}
@article{fds53287,
Author = {Anne J. Catllá and David G. Schaeffer and Thomas P. Witelski and Eric E. Monson and Anna L. Lin},
Title = {On Spiking Models for Synaptic Activity and Impulsive
Differential Equations},
Journal = {SIAM Review},
Year = {2006},
Key = {fds53287}
}
@article{fds43731,
Author = {April C. Horton and Bence Rácz and Eric E. Monson and Anna L. Lin and Richard J. Weinberg and Michael D. Ehlers},
Title = {Polarized Secretory Trafficking Directs Cargo for Asymmetric
Dendrite Growth and Morphogenesis},
Journal = {Neuron},
Volume = {48},
Pages = {757-771},
Year = {2005},
Month = {December},
Key = {fds43731}
}
@article{fds3928,
Author = {K. Martinez and A.L. Lin and R. Kharrazian and X. Sailer and H. L.
Swinney},
Title = {Resonance in periodically inhibited reaction-diffusion
systems},
Journal = {Physica D},
Volume = {168-169},
Pages = {1-9},
Publisher = {Elsevier Science},
Year = {2002},
Month = {Fall},
Abstract = {We have conducted experiments on a periodically inhibited
oscillatory Belousov-Zhabotinksy (BZ) reaction-diffusion
system in a regime in which the patterns oscillate at half
the frequency of the forcing (the 2:1 resonance regime). The
periodic perturbations of the photosensitive
(ruthenium-catalyzed) reaction are made with light, which
inhibits the oscillatory behavior. Increasing the light
intensity increases the refractory period (time for recovery
from inhibition), which decreases the oscillation frequency
of the patterns in the medium. We investigate the behavior
for two different levels of inhibitor concentration in the
reagent feed to determine the shape of the 2:1 resonant
regime as a function of the forcing intensity and forcing
frequency. At high forcing intensity the inhibition leads to
a transition from traveling waves (spirals) to standing
waves. Simulations of a reaction-diffusion model with
FitzHugh-Nagumo kinetics yield behavior similar to that
observed in the experiments.},
Key = {fds3928}
}
@article{fds15926,
Author = {A.L. Lin and Aric Hagberg and Ehud Meron and H. L.
Swinney},
Title = {Resonance tongues and patterns in periodically forced
reaction-diffusion systems},
Journal = {PRE},
Volume = {69},
Pages = {066217},
Year = {2004},
Key = {fds15926}
}
@article{fds53286,
Author = {Bradley Marts and Ehud Meron and Aric Hagberg and Anna L.
Lin},
Title = {Resonant and Non-Resonant Patterns in Forced
Oscillators},
Journal = {Chaos},
Volume = {16},
Number = {3},
Year = {2006},
Month = {September},
Key = {fds53286}
}
@article{fds4552,
Author = {A. L. Lin and V. Petrov and H. L. Swinney and A. Ardelea and G. F.
Carey},
Title = {Resonant pattern formation in a spatially extended chemical
system},
Booktitle = {Pattern formation in continuous and coupled
systems},
Editor = {M. Golubitzky and D. Luss and S. H. Strogatz and eds., Springer},
Year = {1999},
Key = {fds4552}
}
@article{fds4550,
Author = {A. L. Lin and M. Bertram and H. L. Swinney and A. Ardelea and A.
Hagberg, E. Meron},
Title = {``Four-phase patterns in forced oscillatory systems: theory
vs. experiment''},
Journal = {Phys. Rev. E},
Volume = {62},
Pages = {3790},
Year = {2000},
Key = {fds4550}
}
@article{fds4551,
Author = {A. L. Lin and M. Bertram and K. Martinez and A. Ardelea and G. F. Carey and H. L. Swinney},
Title = {``Resonant phase patterns in a reaction-diffusion
system''},
Journal = {Phys. Rev. Lett.},
Volume = {84},
Pages = {4240},
Year = {2000},
Key = {fds4551}
}