A Method of Synthesizing Tinnitus Rehabilitation Sound Based on Pentatonic Scale and Chaos_Journal of Biomedical Engineering

Authors：

CHENJiemei ,  HEPeiyu , PANFan

College of Electronics and Information Engineering, Sichuan University, Chengdu 610065, China;

Corresponding author：

HEPeiyu, Email: hepeiyu@scu.edu.cn

Keywords：

tinnitus; tinnitus rehabilitation sound; chaos; pentatonic scale; musical instrument digital interface technology

DOI：

10.7507/1001-5515.20150235

Video：

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Tinnitus is a common clinical symptom and its occurrence rate is high. It seriously affects life quality of the patients. Scientific researches show that listening some similar and none-repetitive music can relieve tinnitus to some extent. The overall music accorded with self-similarity character by the direct mapping method based on chaos. However, there were often the same tones continuous repeating a few times and tone mutations. To solve the problem, this paper proposes a new method for tinnitus rehabilitation sound synthesis based on pentatonic scale, chaos and musical instrument digital interface (MIDI). Experimental results showed that the tinnitus rehabilitation sounds were not only self-similar and incompletely reduplicate, but also no sudden changes. Thus, it has a referential significance for tinnitus treatment.

Citation： CHENJiemei, HEPeiyu, PANFan. A Method of Synthesizing Tinnitus Rehabilitation Sound Based on Pentatonic Scale and Chaos. Journal of Biomedical Engineering, 2015, 32(6): 1329-1334. doi: 10.7507/1001-5515.20150235 Copy

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11.	汪璐, 何培宇, 潘帆.基于音乐数字设备接口技术的耳鸣康复分形声生成方法研究[J].生物医学工程学杂志, 2014, 31(4):888-893.
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13.	KUK F, PEETERS H. The hearing aid as a music synthesizer[J]. Hearing Review, 2008, 15(10):28-38.
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15.	杜亚雄.五声音队的分类及其结构[J].中国音乐, 1993(4):15-17.
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17.	张文明, 李雪, 刘爽, 等.一类非线性相对转动系统的混沌运动及多时滞反馈控制[J].物理学报, 2013, 62(9):321-329.
18.	张济忠.分形[M].北京:清华大学出版社, 1995.
19.	姜万通.混沌·分形与音乐[M].上海:上海音乐出版社, 2005.
20.	蒋快安, 陈彤.从混沌·分形与音乐谈起——试分析声乐作品中的确定性与不确定性[J].音乐探索, 2008(3):80-84.
21.	STEINITZ R. Music, maths & chaos[J]. The Musical Times, 1996:14-20.
22.	AIZAWA Y, MURAKAMI C, KOHYAMA T. STATISTICAL-MECHANICS OF INTERMITTENT CHAOS-F-V SPECTRAL BEHAVIORS OF THE SEMI-MARKOVIAN CLASS[J]. Progress of Theoretical Physics Supplement, 1984(79):96-124.

1. 王洪田, 黄治物, 李明, 等.耳鸣诊治基本原则与耳鸣习服疗法[J].听力学及言语疾病杂志, 2007, 15(5):346-347.
2. 潘滔, TYLER R, 宋昱, 等.耳鸣对患者日常影响调查及耳鸣活动问卷的信度检验[J].中国耳鼻咽喉头颈外科, 2011, 18(12):667-670.
3. 袁国英, 杨玉珍, 王玉博.耳鸣对患者生活质量及心理影响的调查分析[J].齐齐哈尔医学院学报, 2011, 32(13):2121-2122.
4. 黎志成, 古若雷, 曾祥丽.耳鸣患者焦虑情绪的再认识[J].国际耳鼻咽喉头颈外科杂志, 2012, 36(5):305-308.
5. 龚树生, 俞晴.耳鸣诊疗研究的现状[J].中华耳鼻咽喉头颈外科杂志, 2012, 47(9):788-792.
6. JASTREBOFF P J, JASTREBOFF M M. Tinnitus retraining therapy(TRT)as a method for treatment of tinnitus and hyperacusis patients[J]. J Am Acad Audiol, 2000, 11(3):162-177.
7. 禅音乐缓解耳鸣的神奇原理——分形音乐[EB/OL].(2011-09-07). http://www.widex.com.cn.
8. 梁辉, 李艳青, 李明.五音乐曲疗法治疗耳鸣的临床研究[J].辽宁中医杂志, 2010(6):1038-1041.
9. BAILEY L M. Music therapy in pain management[J]. J Pain Symptom Manage, 1986, 1(1):25-28.
10. HANN D, SEARCHFIELD G D, SANDERS M, et al. Strategies for the selection of music in the short-term management of mild tinnitus[J]. Australian and New Zealand Journal of Audiology, 2008, 30(2):129-140.
11. 汪璐, 何培宇, 潘帆.基于音乐数字设备接口技术的耳鸣康复分形声生成方法研究[J].生物医学工程学杂志, 2014, 31(4):888-893.
12. LORENZ E N.刘式达等, 译.混沌的本质[M].北京:气象出版社, 1997.
13. KUK F, PEETERS H. The hearing aid as a music synthesizer[J]. Hearing Review, 2008, 15(10):28-38.
14. CHEN J M, HE P Y, PAN F. Research on synthesizing music for tinnitus treatment based on chaos[C]//The 12th International Conference on Signal Processing (ICSP), Hangzhou, China:2014, 1:2286-2291.
15. 杜亚雄.五声音队的分类及其结构[J].中国音乐, 1993(4):15-17.
16. HUBER D M, 丁乔, 张磊, 等.MIDI手册:关于工作室MIDI技术的使用指南[M].北京:人民邮电出版社, 2009:21-44.
17. 张文明, 李雪, 刘爽, 等.一类非线性相对转动系统的混沌运动及多时滞反馈控制[J].物理学报, 2013, 62(9):321-329.
18. 张济忠.分形[M].北京:清华大学出版社, 1995.
19. 姜万通.混沌·分形与音乐[M].上海:上海音乐出版社, 2005.
20. 蒋快安, 陈彤.从混沌·分形与音乐谈起——试分析声乐作品中的确定性与不确定性[J].音乐探索, 2008(3):80-84.
21. STEINITZ R. Music, maths & chaos[J]. The Musical Times, 1996:14-20.
22. AIZAWA Y, MURAKAMI C, KOHYAMA T. STATISTICAL-MECHANICS OF INTERMITTENT CHAOS-F-V SPECTRAL BEHAVIORS OF THE SEMI-MARKOVIAN CLASS[J]. Progress of Theoretical Physics Supplement, 1984(79):96-124.

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