The Feed-Forward Chain as a Filter-Amplifier Motif
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[1] J. Gillis,et al. Asymptotic Methods in the Theory of Non‐Linear Oscillations , 1963 .
[2] D. Jordan,et al. Nonlinear Ordinary Differential Equations: An Introduction for Scientists and Engineers , 1979 .
[3] M. Golubitsky,et al. The Recognition Problem , 1985 .
[4] M. Golubitsky,et al. Singularities and groups in bifurcation theory , 1985 .
[5] A J Hudspeth,et al. Kinetic analysis of voltage‐ and ion‐dependent conductances in saccular hair cells of the bull‐frog, Rana catesbeiana. , 1988, The Journal of physiology.
[6] A J Hudspeth,et al. A model for electrical resonance and frequency tuning in saccular hair cells of the bull‐frog, Rana catesbeiana. , 1988, The Journal of physiology.
[7] Mario A. Ruggero,et al. Two-tone distortion in the basilar membrane of the cochlea , 1991, Nature.
[8] C. Daniel Geisler,et al. A cochlear model using feed-forward outer-hair-cell forces , 1995, Hearing Research.
[9] M. Paradiso,et al. Neuroscience: Exploring the Brain , 1996 .
[10] A. Hudspeth,et al. Mechanical amplification of stimuli by hair cells , 1997, Current Opinion in Neurobiology.
[11] M O Magnasco,et al. A model for amplification of hair-bundle motion by cyclical binding of Ca2+ to mechanoelectrical-transduction channels. , 1998, Proceedings of the National Academy of Sciences of the United States of America.
[12] James P. Keener,et al. Mathematical physiology , 1998 .
[13] A. Hudspeth,et al. Essential nonlinearities in hearing. , 2000, Physical review letters.
[14] F. Jülicher,et al. Auditory sensitivity provided by self-tuned critical oscillations of hair cells. , 2000, Proceedings of the National Academy of Sciences of the United States of America.
[15] L. Robles,et al. Mechanics of the mammalian cochlea. , 2001, Physiological reviews.
[16] M. Magnasco,et al. Evidence of a Hopf bifurcation in frog hair cells. , 2001, Biophysical journal.
[17] T. Duke,et al. Physical basis of two-tone interference in hearing , 2001, Proceedings of the National Academy of Sciences of the United States of America.
[18] M. Golubitsky,et al. The Symmetry Perspective: From Equilibrium to Chaos in Phase Space and Physical Space , 2002 .
[19] M. Golubitsky,et al. The Symmetry Perspective , 2002 .
[20] W. Wong,et al. A model cochlear partition involving longitudinal elasticity. , 2002, The Journal of the Acoustical Society of America.
[21] Marcus Pivato,et al. Symmetry Groupoids and Patterns of Synchrony in Coupled Cell Networks , 2003, SIAM J. Appl. Dyn. Syst..
[22] Lai-Sang Young,et al. Strange Attractors in Periodically-Kicked Limit Cycles and Hopf Bifurcations , 2003 .
[23] R. Stoop,et al. Essential Role of Couplings between Hearing Nonlinearities. , 2003, Physical review letters.
[24] Marcelo O Magnasco. A wave traveling over a Hopf instability shapes the cochlear tuning curve. , 2003, Physical review letters.
[25] Ian Stewart,et al. Some Curious Phenomena in Coupled Cell Networks , 2004, J. Nonlinear Sci..
[26] R Stoop,et al. Two-tone suppression and combination tone generation as computations performed by the Hopf cochlea. , 2004, Physical review letters.
[27] Ian Stewart,et al. Patterns of Synchrony in Coupled Cell Networks with Multiple Arrows , 2005, SIAM J. Appl. Dyn. Syst..
[28] Martin Golubitsky,et al. Nilpotent Hopf Bifurcations in Coupled Cell Systems , 2006, SIAM J. Appl. Dyn. Syst..
[29] M. Golubitsky,et al. Nonlinear dynamics of networks: the groupoid formalism , 2006 .
[30] Martin Golubitsky,et al. Homogeneous three-cell networks , 2006 .
[31] S. Solla,et al. Amplification in the auditory periphery: the effect of coupling tuning mechanisms. , 2007, Physical review. E, Statistical, nonlinear, and soft matter physics.
[32] T Mullin,et al. Sensitive signal detection using a feed-forward oscillator network. , 2007, Physical review letters.
[33] G. Vegter,et al. Generic Hopf–Neĭmark–Sacker bifurcations in feed-forward systems , 2008 .
[34] Martin Golubitsky,et al. Bifurcations from Synchrony in Homogeneous Networks: Linear Theory , 2009, SIAM J. Appl. Dyn. Syst..