Investigating the nonlinear dynamics of cellular motion in the inner ear using the short-time Fourier and continuous wavelet transforms
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[1] M C Teich,et al. Nonlinear dynamics of cellular vibrations in the organ of Corti. , 1989, Acta oto-laryngologica. Supplementum.
[2] Salin,et al. Magnetic-fluid oscillator: Observation of nonlinear period doubling. , 1991, Physical review letters.
[3] M C Teich,et al. Spontaneous cellular vibrations in the guinea-pig temporal-bone preparation. , 1993, British journal of audiology.
[4] Peter Dallos,et al. On the Generation of Odd-Fractional Subharmonics , 1966 .
[5] F. Hlawatsch,et al. Linear and quadratic time-frequency signal representations , 1992, IEEE Signal Processing Magazine.
[6] P. Coleman,et al. Experiments in hearing , 1961 .
[7] R. W. Rollins,et al. Studying chaotic systems using microcomputer simulations and Lyapunov exponents , 1990 .
[8] S M Khanna,et al. Waveforms and spectra of cellular vibrations in the organ of Corti. , 1989, Acta oto-laryngologica. Supplementum.
[9] P. Dallos,et al. Subharmonic components in cochlear-microphonoic potentials. , 1966, The Journal of the Acoustical Society of America.
[10] M C Teich,et al. Models of nonlinear vibration. II. Oscillator with bilinear stiffness. , 1989, Acta oto-laryngologica. Supplementum.
[11] Conor Heneghan,et al. Investigating cellular vibrations in the cochlea using the continuous wavelet transform and the short-time Fourier transform , 1994, Proceedings of 16th Annual International Conference of the IEEE Engineering in Medicine and Biology Society.
[12] P. Dallos,et al. Even-order subharmonics in the peripheral auditory system. , 1966, The Journal of the Acoustical Society of America.
[13] Conor Heneghan,et al. Nonlinear dynamical motion of cellular structures in the cochlea , 1993, Optics & Photonics.
[14] Conor Heneghan,et al. Analysis of nonlinear cellular dynamics in the cochlea using the continuous wavelet transform and the short-time Fourier transform , 1994, Proceedings of IEEE-SP International Symposium on Time- Frequency and Time-Scale Analysis.
[15] A. W. M. van den Enden,et al. Discrete Time Signal Processing , 1989 .
[16] Shyam M. Khanna,et al. Frequency-specific position shift in the guinea pig organ of Corti , 1991, Neuroscience Letters.
[17] M C Teich,et al. Models of nonlinear vibration. I. Oscillator with bilinear resistance. , 1989, Acta oto-laryngologica. Supplementum.
[18] H. Davis,et al. Aural Microphonics in the Cochlea of the Guinea Pig , 1949 .
[19] A. Flock,et al. Acoustic stimulation causes tonotopic alterations in the length of isolated outer hair cells from guinea pig hearing organ. , 1988, Proceedings of the National Academy of Sciences of the United States of America.
[20] M C Teich,et al. Models of nonlinear vibration. III. Oscillator with bilinear mass. , 1989, Acta oto-laryngologica. Supplementum.
[21] S. M. Khanna,et al. The tuned displacement response of the hearing organ is generated by the outer hair cells , 1992, Neuroscience.
[22] Mats Ulfendahl,et al. A temporal bone preparation for the study of cochlear micromechanics at the cellular level , 1989, Hearing Research.
[23] M C Teich,et al. Spontaneous cellular vibrations in the guinea-pig cochlea. , 1993, Acta oto-laryngologica.
[24] Richard Kronland-Martinet,et al. Reading and Understanding Continuous Wavelet Transforms , 1989 .
[25] Barbara Canlon,et al. Sound-induced motility of isolated cochlear outer hair cells is frequency-specific , 1989, Nature.
[26] O. Rioul,et al. Wavelets and signal processing , 1991, IEEE Signal Processing Magazine.
[27] Craig C. Bader,et al. Evoked mechanical responses of isolated cochlear outer hair cells. , 1985, Science.