Influence of spruce guitar resonance panel structure on acoustic vibration response characteristics

  • Guanzheng Wan

    Key Laboratory of Bio-Based Material Science & Technology of Ministry of Education, Northeast Forestry University, Harbin 150040, China

  • Jinyi Chen

    Key Laboratory of Bio-Based Material Science & Technology of Ministry of Education, Northeast Forestry University, Harbin 150040, China

  • Yihang Ben

    Key Laboratory of Bio-Based Material Science & Technology of Ministry of Education, Northeast Forestry University, Harbin 150040, China

  • Siyuan Wang

    Key Laboratory of Bio-Based Material Science & Technology of Ministry of Education, Northeast Forestry University, Harbin 150040, China

  • Liang Zhang

    Key Laboratory of Bio-Based Material Science & Technology of Ministry of Education, Northeast Forestry University, Harbin 150040, China

  • Lan He

    Key Laboratory of Bio-Based Material Science & Technology of Ministry of Education, Northeast Forestry University, Harbin 150040, China

  • Yuanji Zhao

    Key Laboratory of Bio-Based Material Science & Technology of Ministry of Education, Northeast Forestry University, Harbin 150040, China

  • Haotian Cui

    Key Laboratory of Bio-Based Material Science & Technology of Ministry of Education, Northeast Forestry University, Harbin 150040, China

  • Zhenbo Liu orcid

    Key Laboratory of Bio-Based Material Science & Technology of Ministry of Education, Northeast Forestry University, Harbin 150040, China

Article ID: 4345
Keywords: guitar resonance panels; peak-to-peak value; root mean square; spectral centroid; high-frequency energy; acoustic vibration performance

Abstract

In recent years, the guitar manufacturing industry has faced a growing shortage of large-diameter, high-quality spruce wood resources. To address this issue, it is urgently necessary to conduct research on the structural design of guitar resonance panels. This study investigates three types of spruce guitar resonance panels with different structures, exciting them at various points, and using a multi-channel FFT analyzer to capture vibration signals and analyze their acoustic vibration response characteristics. The results show that in terms of root mean square (RMS) values indicating overall signal intensity and peak-to-peak values reflecting signal amplitude, the double-spliced resonance panel exhibits the highest vibration energy, followed by the quadruple-spliced resonance panel, while the triple-spliced resonance panel shows the lowest. Regarding spectral centroid and high-frequency energy—indicating richness of high-frequency content—and spectral flatness and kurtosis—reflecting uniformity of energy distribution—the triple-spliced resonance panel demonstrates the brightest tonal quality and the most even spectral energy distribution, followed by the quadruple-spliced panel. From raw material to finished panel, and from double-spliced to quadruple-spliced panels, both elastic modulus and shear modulus show an increasing trend. Compared to the double-spliced panel, multi-spliced panels exhibit higher specific dynamic elastic modulus and acoustic impedance, but lower acoustic radiation quality constant. Although individual parameters vary to some extent, the overall acoustic vibration performance of multi-spliced panels differs little from that of the double-spliced panel. These findings not only provide practical guidance for manufacturers but also offer theoretical support for improving the acoustic quality of guitars.

Published
2026-07-22
How to Cite
Wan, G., Chen, J., Ben, Y., Wang, S., Zhang, L., He, L., Zhao, Y., Cui, H., & Liu, Z. (2026). Influence of spruce guitar resonance panel structure on acoustic vibration response characteristics. Sound & Vibration, 60(4). https://doi.org/10.59400/sv4345
Section
Article

References

[1]Roldan-Cardona M, Chacón-Castro M, Jadán-Guerrero J, et al. Music Education with Artificial Intelligence for Inclusive and Sustainable Early Childhood Learning. Emerging Science Journal. 2025; 9: 201–218. doi: 10.28991/ESJ-2025-SIED1-012

[2]Fletcher NH, Rossing TD. Guitars and Lutes. In: The Physics of Musical Instruments. Springer; 1991. pp. 207–234. doi: 10.1007/978-1-4612-2980-3_9

[3]Liang Y, He L, Zhang L, et al. Effects of Oil Heat Treatment on the Acoustic Vibration Properties of Bamboo. Forest Engineering. 2024; 40(3): 115–124. Available online: https://slgc.nefu.edu.cn/EN/10.3969/j.issn.1006-8023.2024.03.011 (in Chinese)

[4]Plath N, Linke S, Mores R. On the angle-dependent vibrational behavior of fiber composite plates and its implications for musical instrument making. The Journal of the Acoustical Society of America. 2022; 151(3): 1956–1970. doi: 10.1121/10.0009799

[5]Hao Qian. Research on the Preparation and Acoustic Vibration Properties of Birch Veneer-Metal Composite Materials [Master’s Thesis]. Northeast Forestry University; 2023. Available online: https://d.wanfangdata.com.cn/thesis/ChhUaGVzaXNOZXdTMjAyNDA5MjAxNTE3MjUSCFk0MTcxMjc0Gghpb2tseHZsdw%3D%3D (in Chinese)

[6]Liu Z, Li X, Yu Y, et al. Effects of wood flour and compatibilizer contents on the acoustic vibration performance of wood-plastic composites. Forest Engineering. 2022; 38(5): 62–67. Available online: https://slgc.nefu.edu.cn/EN/Y2022/V38/I5/62 (in Chinese)

[7]Li J. The physical properties of wood. In: Wood Science, 3rd ed. Science Press; 2021. pp. 209–219. (in Chinese)

[8]Wegst UGK. Wood for sound. American Journal of Botany. 2006; 93(10): 1439–1448. doi: 10.3732/ajb.93.10.1439

[9]Damodaran A, Mansour H, Lessard L, et al. Application of composite materials to the chenda, an Indian percussion instrument. Applied Acoustics. 2015; 88: 1–5. doi: 10.1016/j.apacoust.2014.07.013

[10]Fang Yi. Resonance panel. In: The Making and Appreciation of Classical Guitars. Shanghai Education Publishing House; 2010. pp. 148–154. (in Chinese)

[11]Tao X, Han J, Xu W, et al. The influence of texture angle of spruce wood on the acoustic vibration performance of piano resonance panels. China Wood Industry. 2019; 33(4): 14–17. (in Chinese)

[12]Manzo G, Tippner J, Zatloukal P. Relationships between the Macrostructure Features and Acoustic Parameters of Resonance Spruce for Piano Soundboards. Applied Sciences. 2021; 11(4): 1749. doi: 10.3390/app11041749

[13]Gao S, Tao X, Wang X, et al. Theoretical modeling of the effects of temperature and moisture content on the acoustic velocity of Pinus resinosa wood. Journal of Forestry Research. 2018; 29(2): 541–548. doi: 10.1007/s11676-017-0440-5

[14]Richardson BE. The acoustical development of the guitar. Catgut Acoustical Society Journal. 1994; 2(5): 1–10. Available online: https://www.cglib.org/wp-content/uploads/cglib.org/Musicology/The%20acoustical%20development%20of%20the%20guitar.pdf

[15]Stanciu MD, Dinulică F, Bucur V, et al. Changing the vibrational behavior of the wooden thin arched plates—The maestro violins experimental study case. Thin-Walled Structures. 2022; 174: 109042. doi: 10.1016/j.tws.2022.109042

[16]Viala R, Placet V, Foltête E, et al. Model based ranking of the influence of geometry and materials on the dynamical behavior of the violin highlights predominance of geometrical choices. Scientific Reports. 2024; 14(1): 29589. doi: 10.1038/s41598-024-79497-7

[17]Stanciu MD, Rosca IC, Mihălcică M, et al. Dynamic response of wooden plates in different stages of guitar manufacturing. European Journal of Wood and Wood Products. 2022; 80(4): 997–1013. doi: 10.1007/s00107-022-01817-3

[18]Torres JA. On Caldersmith’s Measurements of Free Plates and Assembled Violins. Acoustics Australia. 2023; 51(2): 293–296. doi: 10.1007/s40857-023-00296-7

[19]Lercari M, Gonzalez S, Espinoza C, et al. Using Mechanical Metamaterials in Guitar Top Plates: A Numerical Study. Applied Sciences. 2022; 12(17): 8619. doi: 10.3390/app12178619

[20]Longo G, Gonzalez S, Dalisay JDE, et al. Influence of thickness profile and bracing pattern in the radiation patterns of archtop guitars. The Journal of the Acoustical Society of America. 2025; 157(2): 1141–1150. doi: 10.1121/10.0035805

[21]Quintavalla M, Santini M, Nicoletti G. Survey and evaluation of classical guitar soundboard design methods with finite element analysis. The Journal of the Acoustical Society of America. 2025; 157(2): 1072–1083. doi: 10.1121/10.0035798

[22]Kusumaningtyas I, Sanjaya TR, Andwir R. Vibration simulation of guitar top plates from spruce and petung bamboo at subsequent production stages. In: Proceedings of the 3rd International Conference on Mechanical Engineering (ICOME 2017); 5–6 October 2017; Surabaya, Indonesia. p. 030014. doi: 10.1063/1.5046249

[23]Sobue N, Katoh A. Simultaneous Determination of Orthotropic Elastic Constants of Standard Full-Size Plywoods by Vibration Method. Mokuzai Gakkaishi. 1992; 38(10): 895–902.

[24]Nakao T, Okano T, Asano I. Vibrational properties of a wooden plate. Mokuzai Gakkaishi. 1985; 31(10): 793–800.

[25]Zhou J, Chui YH, Gong M, et al. Comparative study on measurement of elastic constants of wood-based panels using modal testing: choice of boundary conditions and calculation methods. Journal of Wood Science. 2017; 63(5): 523–538. doi: 10.1007/s10086-017-1645-0

[26]He L, Liang Y, Zhang L, et al. Measurement and Analysis of the Vibration Responses of Piano Soundboards with Different Structures. Materials. 2024; 17(5): 1004. doi: 10.3390/ma17051004

[27]Amabili M. Vibrations of rectangular plates. In: Nonlinear Vibrations and Stability of Shells and Plates. Cambridge University Press; 2008. pp. 120–140.

[28]Nakao T, Okano T, Asano I. Vibrational properties of a wooden plate. Mokuzai Gakkaishi, 1985, 31(10): 793-800. Available online: https://www.kaiseisha-press.ne.jp/catalogue/ISBN4-86099-905-3sample/cgi-bin/db.cgi?type=searchcard&rec=5&begin=0&word=%22vibrational+properties%22&line=20&d_mode=en&display=en

[29]Zhai X, Wang J, Cheng X, et al. Noise Separation Techniques for Accurate Substation Anomaly Detection: An Intelligent Methodology. HighTech and Innovation Journal. 2025; 6(4): 1465–1485. doi: 10.28991/HIJ-2025-06-04-020

[30]Han J. Improved Skyline-BP Network for Multi-Track MIDI Music Melody Extraction and Style Classification. HighTech and Innovation Journal. 2025; 6(4): 1170–1184. doi: 10.28991/HIJ-2025-06-04-04

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