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Articoli Scientifici

V. 50 N. 1 (2026)

Una Barriera acustica a Cristalli Sonici a doppio regime basata su di-spersori asimmetrici multirisonanti

DOI
https://doi.org/10.3280/ria2026oa22146
Inviata
27 febbraio 2026
Pubblicato
29-06-2026

Abstract

Le barriere antirumore a Cristalli Sonici (SCNB) basate su Cristalli Sonici (SC) con risonatori di Helmholtz (HR) permettono di ottenere bande di isolamento aggiuntive rispetto ai soli bandgap di Bragg (Bragg-BG). Tuttavia, l’introduzione di HR non garantisce sempre un incremento dell’attenuazione. L’interazione tra Bragg-BG e bandgap da risonanza locale (HR-BG) dipende in modo critico dal rapporto tra la frequenza di risonanza locale e la frequenza di Bragg (fHR rispetto a fBragg) e dall’allineamento dei colli dei risonatori rispetto all’onda incidente (0° e 90°). In questo lavoro si propone una SCNB a doppio regime basata su dispersori asimmetrici multirisonanti, che integrano due HR ortogonali con cavità accoppiate. La risposta è studiata mediante modelli FEM 2D sia in configurazione periodica (diagramma di banda) sia in configurazione finita (trasmissione), con particolare attenzione all’Insertion Loss (IL) nell’intervallo 500–2500 Hz. Poiché la sintonizzazione analitica è limitata dalla geometria irregolare delle cavità, l’ottimizzazione multiobiettivo regola i parametri geometrici per collocare e rendere complementari le bande di attenuazione nelle due orientazioni. La validazione sperimentale su prototipo stampato in 3D, mediante misure in camera anecoica con scansione robotizzata del campo acustico, conferma l’aumento di IL e il comportamento a doppio regime ottenuto mediante rotazione dei dispersori.

Riferimenti bibliografici (comprensivi di DOI)

  1. S.A. Cummer, J. Christensen, A. Alù, Controlling sound with acoustic metamaterials, Nat Rev Mater 1 (2016) 16001. https://doi.org/10.1038/natrevmats.2016.1.
  2. G. Ma, P. Sheng, Acoustic metamaterials: From local reso-nances to broad horizons, Sci. Adv. 2 (2016) e1501595. https://doi.org/10.1126/sciadv.1501595.
  3. W.E. Kock, F.K. Harvey, Refracting Sound Waves, The Journal of the Acoustical Society of America 21 (1949) 471–481. https://doi.org/10.1121/1.1906536.
  4. C. Rubio, D. Caballero, J.V. Sanchez-Perez, R. Martinez-Sala, J. Sanchez-Dehesa, F. Meseguer, F. Cervera, The existence of full gaps and deaf bands in two-dimensional sonic crystals, J. Lightwave Technol. 17 (1999) 2202–2207. https://doi.org/10.1109/50.803012.
  5. L. Bragg, X-Ray Crystallography, Scientific American 219 (1968) 58–74. https://doi.org/10.1038/scientificamerican0768-58.
  6. C. Kittel, Introduction to solid state physics, 8th ed, Wiley, Hoboken, NJ, 2005.
  7. H. von Helmholtz, Die Lehre von den Tonempfindungen als physiologische Grundlage für die Theorie der Musik, Vieweg, Braunschweig, 1863.
  8. B. Yuan, V.F. Humphrey, J. Wen, X. Wen, On the coupling of resonance and Bragg scattering effects in three-dimensional locally resonant sonic materials, Ultrasonics 53 (2013) 1332-1343,. https://doi.org/10.1016/j.ultras.2013.03.019.
  9. M.P. Peiró-Torres, S. Castiñeira-Ibáñez, J. Redondo, J.V. Sánchez-Pérez, Interferences in locally resonant sonic met-amaterials formed from Helmholtz resonators, Applied Physics Letters 114 (2019) 171901. https://doi.org/10.1063/1.5092375.
  10. J. Guo, J. Cao, Y. Xiao, H. Shen, J. Wen, Interplay of local reso-nances and Bragg band gaps in acoustic waveguides with pe-riodic detuned resonators, Physics Letters A 384 (2020) 126253. https://doi.org/10.1016/j.physleta.2020.126253.
  11. M. Cenedese, E. Belloni, F. Braghin, Interaction of Bragg scat-tering bandgaps and local resonators in mono-coupled periodic structure, Journal of Applied Physics 129 (2021) 124501:1-124501:17. https://doi.org/10.1063/5.0038438.
  12. T. D’Orazio, F. Asdrubali, L. Godinho, M. Veloso, P. Amado-Mendes, Experimental and Numerical Analysis of Wooden Sonic Crystals Applied as Noise Barriers, Environments 10 (2023) 116:1-116–20. https://doi.org/10.3390/environments10070116.
  13. G. Iannace, G. Ciaburro, A. Trematerra, Metamaterials acous-tic barrier, Applied Acoustics 181 (2021) 108172. https://doi.org/10.1016/j.apacoust.2021.108172.
  14. F. Morandi, M. Miniaci, A. Marzani, L. Barbaresi, M. Garai, Standardised acoustic characterisation of sonic crystals noise barriers: Sound insulation and reflection properties, Applied Acoustics 114 (2016) 294–306. https://doi.org/10.1016/j.apacoust.2016.07.028.
  15. G. Fusaro, M. Garai, Acoustic Requalification of an Urban Evolving Site and Design of a Noise Barrier: A Case Study at the Bologna Engineering School, Applied Sciences 14 (2024) 1837:1-1837:18. https://doi.org/10.3390/app14051837.
  16. J. Redondo, D. Ramírez-Solana, R. Picó, Increasing the Insertion Loss of Sonic Crystal Noise Barriers with Helmholtz Resona-tors, Applied Sciences 13 (2023) 3662:1-3662:13. https://doi.org/10.3390/app13063662.
  17. J. Redondo, L. Godinho, K. Staliunas, J.V. Sanchez-Perez, An equivalent lattice-modified model of interfering Bragg bandgaps and Locally Resonant Stop Bands for phononic crys-tal made from Locally Resonant elements, Applied Acoustics 211 (2023) 109555:1-109555:6. https://doi.org/10.1016/j.apacoust.2023.109555.
  18. W. Zhou, B. Wu, Muhammad, Q. Du, G. Huang, C. Lü, W. Chen, Actively tunable transverse waves in soft membrane-type acoustic metamaterials, Journal of Applied Physics 123 (2018) 165304. https://doi.org/10.1063/1.5015979.
  19. M. Padlewski, M. Volery, R. Fleury, H. Lissek, X. Guo, Active Acoustic Su-Schrieffer-Heeger-Like Metamaterial, Phys. Rev. Applied 20 (2023) 014022. https://doi.org/10.1103/PhysRevApplied.20.014022.
  20. M. Thota, K.W. Wang, Reconfigurable origami sonic barriers with tunable bandgaps for traffic noise mitigation, Journal of Applied Physics 122 (2017) 154901. https://doi.org/10.1063/1.4991026.
  21. B. Wu, W. Jiang, J. Jiang, Z. Zhao, Y. Tang, W. Zhou, W. Chen, Wave Manipulation in Intelligent Metamaterials: Recent Pro-gress and Prospects, Adv Funct Materials 34 (2024) 2316745. https://doi.org/10.1002/adfm.202316745.
  22. L. Chang, X. Li, Z. Guo, Y. Cao, Y. Lu, R. Garziera, H. Jiang, On-demand tunable metamaterials design for noise attenuation with machine learning, Materials & Design 238 (2024) 112685. https://doi.org/10.1016/j.matdes.2024.112685.
  23. J.M. Herrero, S. García-Nieto, X. Blasco, V. Romero-García, J.V. Sánchez-Pérez, L.M. Garcia-Raffi, Optimization of sonic crystal attenuation properties by ev-MOGA multiobjective evolu-tionary algorithm, Struct Multidisc Optim 39 (2009) 203–215. https://doi.org/10.1007/s00158-008-0323-7.
  24. J. Galiana-Nieves, J. Redondo, D. Benítez Aragón, D. Ramírez-Solana, J.M. Herrero, Evolutionary optimization processes for acoustic applications where size matters, Inter Noise 265 (2022) 4125–4135. https://doi.org/10.3397/IN_2022_0589.
  25. A. Bravais, Mémoire sur les systèmes formés par des points distribués régulièrement sur un plan ou dans l’espace, Bachelier, Paris, 1850. https://books.google.es/books?id=S56znQEACAAJ.
  26. L. Brillouin, Wave Propagation in Periodic Structures, Dover, New York, 1953.
  27. L.E. Kinsler, A.R. Frey, A.B. Coppens, J.V. Sanders, Fundamen-tals of Acoustics, John Wiley & Sons, New York, US, 2000.
  28. G. Floquet, Sur les équations différentielles linéaires à coeffi-cients périodiques, Annales Scientifiques de l’Ecole Normale Superieure 12 (1883) 47–88. https://doi.org/10.24033/asens.220.
  29. D. Ramírez-Solana, J. Redondo, M.P. Fanti, M. Gulzari, Multi-objective design optimization of a tunable acoustic switch us-ing multiresonant asymmetric scatterers, Struct Multidisc Op-tim 69 (2026) 36. https://doi.org/10.1007/s00158-025-04238-x.
  30. G.P. Ward, R.K. Lovelock, A.R.J. Murray, A.P. Hibbins, J.R. Sambles, J.D. Smith, Boundary-Layer Effects on Acoustic Transmission Through Narrow Slit Cavities, Phys. Rev. Lett. 115 (2015) 044302. https://doi.org/10.1103/PhysRevLett.115.044302.