Additive synthesis (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Additive synthesis" in English language version.

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  • Bilbao, Stefan (October 2009), "Modal Synthesis", Numerical Sound Synthesis: Finite Difference Schemes and Simulation in Musical Acoustics, Chichester, UK: John Wiley and Sons, ISBN 978-0-470-51046-9, A different approach, with a long history of use in physical modeling sound synthesis, is based on a frequency-domain, or modal description of vibration of objects of potentially complex geometry. Modal synthesis [1,148], as it is called, is appealing, in that the complex dynamic behaviour of a vibrating object may be decomposed into contributions from a set of modes (the spatial forms of which are eigenfunctions of the particular problem at hand, and are dependent on boundary conditions), each of which oscillates at a single complex frequency. ...  (See also companion page)

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  • Loscos, A. (2007). Spectral processing of the singing voice (PhD thesis). Barcelona, Spain: Pompeu Fabra University. hdl:10803/7542. (PDF).
    See "Excitation plus resonances voice model" (p. 51)
  • Luce, David Alan (1963). Physical correlates of nonpercussive musical instrument tones (Thesis thesis). Cambridge, Massachusetts, U.S.A.: Massachusetts Institute of Technology. hdl:1721.1/27450.

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  • Itakura, F. (2004). "Linear Statistical Modeling of Speech and its Applications -- Over 36-year history of LPC --" (PDF). Proceedings of the 18th International Congress on Acoustics (ICA 2004), We3.D, Kyoto, Japan, Apr. 2004. 3 (published April 2004): III–2077–2082. 6. Composite Sinusoidal Modeling(CSM) In 1975, Itakura proposed the line spectrum representation (LSR) concept and its algorithm to obtain a set of parameters for new speech spectrum representation. Independently from this, Sagayama developed a composite sinusoidal modeling (CSM) concept which is equivalent to LSR but give a quite different formulation, solving algorithm and synthesis scheme. Sagayama clarified the duality of LPC and CSM and provided the unified view covering LPC, PARCOR, LSR, LSP and CSM, CSM is not only a new concept of speech spectrum analysis but also a key idea to understand the linear prediction from a unified point of view. ...

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  • Rodet, X.; Depalle, P. (1992). "Spectral Envelopes and Inverse FFT Synthesis". Proceedings of the 93rd Audio Engineering Society Convention. CiteSeerX 10.1.1.43.4818.
  • Fitz, Kelly (1999). The Reassigned Bandwidth-Enhanced Method of Additive Synthesis (PhD thesis). Dept. of Electrical and Computer Engineering, University of Illinois Urbana-Champaign. CiteSeerX 10.1.1.10.1130.
  • Bonada, J.; Celma, O.; Loscos, A.; Ortola, J.; Serra, X.; Yoshioka, Y.; Kayama, H.; Hisaminato, Y.; Kenmochi, H. (2001). "Singing voice synthesis combining Excitation plus Resonance and Sinusoidal plus Residual Models". Proc. Of ICMC. CiteSeerX 10.1.1.18.6258. (PDF)

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  • Julius O. Smith III. "Additive Synthesis (Early Sinusoidal Modeling)". Retrieved 14 January 2012. The term "additive synthesis" refers to sound being formed by adding together many sinusoidal components
  • Smith III, Julius O.; Serra, Xavier (2005). "Additive Synthesis". PARSHL: An Analysis/Synthesis Program for Non-Harmonic Sounds Based on a Sinusoidal Representation. Proceedings of the International Computer Music Conference (ICMC-87, Tokyo), Computer Music Association, 1987. CCRMA, Department of Music, Stanford University. Retrieved 11 January 2015. (online reprint)
  • Smith III, Julius O. (2011). "Additive Synthesis (Early Sinusoidal Modeling)". Spectral Audio Signal Processing. CCRMA, Department of Music, Stanford University. ISBN 978-0-9745607-3-1. Retrieved 9 January 2012.
  • Julius O. Smith III. "Group Additive Synthesis". CCRMA, Stanford University. Archived from the original on 6 June 2011. Retrieved 12 May 2011.
  • Smith III, Julius O.; Serra, Xavier. "PARSHL: An Analysis/Synthesis Program for Non-Harmonic Sounds Based on a Sinusoidal Representation". Retrieved 9 January 2012.
  • Bilbao, Stefan (October 2009), "Modal Synthesis", Numerical Sound Synthesis: Finite Difference Schemes and Simulation in Musical Acoustics, Chichester, UK: John Wiley and Sons, ISBN 978-0-470-51046-9, A different approach, with a long history of use in physical modeling sound synthesis, is based on a frequency-domain, or modal description of vibration of objects of potentially complex geometry. Modal synthesis [1,148], as it is called, is appealing, in that the complex dynamic behaviour of a vibrating object may be decomposed into contributions from a set of modes (the spatial forms of which are eigenfunctions of the particular problem at hand, and are dependent on boundary conditions), each of which oscillates at a single complex frequency. ...  (See also companion page)

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  • Loscos, A. (2007). Spectral processing of the singing voice (PhD thesis). Barcelona, Spain: Pompeu Fabra University. hdl:10803/7542. (PDF).
    See "Excitation plus resonances voice model" (p. 51)

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  • Doel, Kees van den; Pai, Dinesh K. (2003). Greenebaum, K. (ed.). "Modal Synthesis For Vibrating Object" (PDF). Audio Anecdotes. Natick, MA: AK Peter. When a solid object is struck, scraped, or engages in other external interactions, the forces at the contact point causes deformations to propagate through the body, causing its outer surfaces to vibrate and emit sound waves. ... A good physically motivated synthesis model for objects like this is modal synthesis ... where a vibrating object is modeled by a bank of damped harmonic oscillators which are excited by an external stimulus.

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  • Sagayama, S. [in Japanese]; Itakura, F. (1979), 複合正弦波による音声合成 [Speech Synthesis by Composite Sinusoidal Wave], Speech Committee of Acoustical Society of Japan (published October 1979), S79-39

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