Publications
] Filters: First Letter Of Last Name is S [Clear All Filters]
"More Cowbell: a Physically-Informed, Circuit-Bendable, Digital Model of the TR-808 Cowbell",
137th International Audio Engineering Society (AES) Conference, Los Angeles, CA, 10/2014.
Abstract
"Modeling Nonlinear Wave Digital Elements using the Lambert Function",
IEEE Transactions on Circuits and Systems I: Regular Papers, vol. 63, issue 8, 08/2016.
Abstract
"Modeling Musical Transitions",
Department of Music, vol. Ph.D., no. STAN-M-26: Stanford University, 06/1985.
"Modeling High-Frequency Modes of Complex Resonators Using a Waveguide Mesh",
Proc. Int. Conf. Digital Audio Effects (DAFx-00), Verona, Italy, 2000.
"Modeling a Class of Multi-Port NonLinearities in Wave Digital Structures",
European Signal Processing Conference (EUSIPCO), Nice, France, August/2015.
Abstract
"Methods for Simulating String Collisions with Rigid Spatial Objects",
Proc. IEEE Workshop on Appl. Signal Processing to Audio and Acoustics, New Paltz, NY, New York, IEEE Press, oct, 2003.
"A Method for Estimating Interaural Time Difference for Binaural Synthesis",
the 125th Audio Engineering Society Convention, San Francisco, CA, USA, AES, 10/2008.
Abstract
"Loudness-Based Display and Analysis Applied to Artificial Reverberation",
Proc. 2004 Int. Computer Music Conf., Miami, Florida: Computer Music Association, nov, 2004.
"Learnng Sparse Feature Representations For Music Annotation And Retrieval",
13th International Society for Music Information Retrieval Conference, Porto, Portugal, 10/2012.
Abstract
"The Laptop Orchestra as Classroom",
Computer Music Journal, pp. 32(1):26-37, 2008.
Abstract
"An Investigation of the Effects of Direct and Reverberant Signal Interactions on Auditory Distance Perception",
Department of Hearing and Speech, vol. Ph.D., no. STAN-M-13: Stanford University, 1982.
"An Introduction to the Phase Vocoder",
Digital Audio Signal Processing: An Anthology, Los Altos, CA, William Kaufmann, 02/1987, 1975.
"Introduction to Digital Filter Theory",
Digital Audio Signal Processing: An Anthology, Los Altos, CA, William Kaufmann, 04/1985.
Intelligent Systems for the Analysis of Digitized Acoustic Signals, Final Report,
, no. STAN-M-15: Stanford University Department of Music, 1984.
"Inferring Control Inputs to an Acoustic Violin from Audio Spectra",
Proc. Int. Conf. Multimedia Eng., New York, IEEE Press, 2003.
"Inducing Unusual Dynamics in Acoustic Musical Instruments",
Proc. IEEE International Conference on Control Applications, Singapore, Oct. 1–3, pp. 1336–1341, 2007.
Impulse Response Measurement Toolbox,
, 2008.
"An Improved and Generalized Diode Clipper Model for Wave Digital Filters",
139th Convention of the Audio Engineering Society (AES), New York, New York, October/2015.
Abstract
High Level Factors and the Musical Saliency of Auditory Phenomena,
, Stanford, CA, Stanford University, CCRMA, 07/1987.
"Grain Proc: a Real-Time Granular Synthesis Interface for Live Performance",
NIME, Daejeon, Korea, 05/2013.
Abstract
FIR Digital Filter Design,
, Winter, 1992.
"Finite difference schemes and digital waveguide networks for the wave equation: stability, passivity, and numerical dispersion",
IEEE Trans. Speech and Audio Processing, vol. 11, no. 3, pp. 255–266, may, 2001.
"Feedback control of acoustic musical instruments: Collocated control using physical analogs",
The Journal of the Acoustical Society of America, vol. 131, pp. 963, 2012.
Abstract
"Feedback Control of Acoustic Musical Instruments",
STAN-M, no. 120, Stanford, CA, Stanford University, 06/2008.
An Environment for the Analysis, Transformation and Resynthesis of Musical Sounds,
, Stanford, CA, Stanford University, CCRMA, 05/1988.
"Energy-conserving Finite Difference Schemes for Nonlinear Strings",
Acustica–-Acta Acustica, vol. 91(2), pp. 299–311, 2005.
"Energy-conserving Finite Difference Schemes for Nonlinear Strings",
EURASIP Journal on Applied Signal Processing, vol. 4, 2004.
"Elimination of Limit Cycles and Overflow Oscillations in Time-Varying Lattive and Ladder Digital Filters",
IEEE Conference on Circuits and Systems, no. STAN-M-35, San Jose, CA, USA, 05/1986.
"An electroacoustic sound transmission system that is stable in any (dissipative) acoustic environment: An application of sound portholes",
NOISE-CON 2010 in conjunction ith the 159th Meeting of the Acoustical Society of America, Baltimore, MD, 04/2010.
Abstract
"Efficient Yet Accurate Models for Strings and Air Columns Using Sparse Lumping of Distributed Losses and Dispersion",
Colloquium on Physical Modeling, no. STAN-M-67, Grenoble, France, 12/1990.
"Efficient Time-Varying Loudness Estimation via the Hopping Goertzel DFT",
Proceedings of the IEEE International Midwest Symposium on Circuits and Systems (MWSCAS-2007), 2007.
"Efficient antialiasing oscillator algorithms using low-order fractional delay filters",
IEEE Transactions on Audio, Speech and Language Processing, vol. 18, issue 4, 05/2010.
Abstract
"Doppler Simulation and the Leslie",
Proc. COST-G6 Conf. Digital Audio Effects (DAFx-02), Hamburg, Germany, vol. 20, no. 2, New York, CCRMA, Stanford University, pp. 13–20, September 26, 2002.
Design Criteria for the Quadratically Interpolated FFT Method (III): Bias due to Amplitude and Frequency Modulation,
, no. STAN-M-116: Stanford University, Department of Music, 2004.
Design Criteria for the Quadratically Interpolated FFT Method (II): Bias due to Interfering Components,
, no. STAN-M-115: Stanford University, Department of Music, 2004.
Design Criteria for the Quadratically Interpolated FFT Method (I): Bias due to Interpolation,
, no. STAN-M-114: Stanford University, Department of Music, 2004.
"Design Criteria for Simple Sinusoidal Parameter Estimation based on Quadratic Interpolation of FFT Magnitude Peaks",
Audio Engineering Society Convention, San Francisco, New York, Audio Engineering Society, 2004.
"The Dagstuhl Core",
Knowledge representation for intelligent music processing, no. 09051, Dagstuhl, Germany, Schloss Dagstuhl - Leibniz-Zentrum fuer Informatik, Germany, 2009.
Abstract
CQIFFT: Correcting Bias in a Sinusoidal Parameter Estimator based on Quadratic Interpolation of FFT Magnitude Peaks,
, no. STAN-M-117: Stanford University, Department of Music, 2004.
