Aalysis and Wavetable Synthesis in Musical
碩士 === 國立交通大學 === 電信研究所 === 85 === In computer music, music synthesis reduce the memory cost efficiently. Frequency-based analysis is a popular and easy way in computer music. The sepectra of most instruments aretime- varying. Synthesi...
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ndltd-TW-085NCTU04360312015-10-13T17:59:39Z http://ndltd.ncl.edu.tw/handle/92245577300202274452 Aalysis and Wavetable Synthesis in Musical 樂器音源訊號之分析及Wavetable之合成方法 Fuh, Jin-Chyuan 傅金泉 碩士 國立交通大學 電信研究所 85 In computer music, music synthesis reduce the memory cost efficiently. Frequency-based analysis is a popular and easy way in computer music. The sepectra of most instruments aretime- varying. Synthesis matching procedure begins with a time-varying spectral analysis of the original music tone. Short-time Fourier analysis is needed to get the overall time-varyingspectra of an instrument tone. Wavetable synthesis model is a popular synthesis method because of efficiency and performance. In finding bases ( Wavetable ), We use four methods ( clustering, PCA, Group-additive and centroid-mapping ) to explore the feature of the time-varying spectra. Over 50% memory is reduced for each instrument tone and the synthetic tone sound indistinguishablefrom the original one. For multiple pitched tones of an instrument,We try to find a general set of wavetables to synthesize them. In the thesis, we compare these four methods with their performance and complexity. LBG algorithm is the easiest way tofind the bases and achieve a good performance but it results in local minimal problem. Shih-Fu Hsieh 謝世福 1997 學位論文 ; thesis 2 zh-TW |
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碩士 === 國立交通大學 === 電信研究所 === 85 === In computer music, music synthesis reduce the memory cost
efficiently. Frequency-based analysis is a popular and easy way
in computer music. The sepectra of most instruments aretime-
varying. Synthesis matching procedure begins with a time-varying
spectral analysis of the original music tone. Short-time Fourier
analysis is needed to get the overall time-varyingspectra of an
instrument tone. Wavetable synthesis model is a popular
synthesis method because of efficiency and performance. In
finding bases ( Wavetable ), We use four methods ( clustering,
PCA, Group-additive and centroid-mapping ) to explore the
feature of the time-varying spectra. Over 50% memory is reduced
for each instrument tone and the synthetic tone sound
indistinguishablefrom the original one. For multiple pitched
tones of an instrument,We try to find a general set of
wavetables to synthesize them. In the thesis, we compare
these four methods with their performance and complexity. LBG
algorithm is the easiest way tofind the bases and achieve a good
performance but it results in local minimal problem.
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author2 |
Shih-Fu Hsieh |
author_facet |
Shih-Fu Hsieh Fuh, Jin-Chyuan 傅金泉 |
author |
Fuh, Jin-Chyuan 傅金泉 |
spellingShingle |
Fuh, Jin-Chyuan 傅金泉 Aalysis and Wavetable Synthesis in Musical |
author_sort |
Fuh, Jin-Chyuan |
title |
Aalysis and Wavetable Synthesis in Musical |
title_short |
Aalysis and Wavetable Synthesis in Musical |
title_full |
Aalysis and Wavetable Synthesis in Musical |
title_fullStr |
Aalysis and Wavetable Synthesis in Musical |
title_full_unstemmed |
Aalysis and Wavetable Synthesis in Musical |
title_sort |
aalysis and wavetable synthesis in musical |
publishDate |
1997 |
url |
http://ndltd.ncl.edu.tw/handle/92245577300202274452 |
work_keys_str_mv |
AT fuhjinchyuan aalysisandwavetablesynthesisinmusical AT fùjīnquán aalysisandwavetablesynthesisinmusical AT fuhjinchyuan lèqìyīnyuánxùnhàozhīfēnxījíwavetablezhīhéchéngfāngfǎ AT fùjīnquán lèqìyīnyuánxùnhàozhīfēnxījíwavetablezhīhéchéngfāngfǎ |
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1717786106363117568 |