Titulo:

Ajuste fino de un modelo de producción vocal para estimar el estrés de impacto utilizando un método metaheurístico
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Sumario:

Introducción. En modelos de producción vocal que emplean estructuras de resorte-masa-amortiguador, la precisión en la determinación de coeficientes de amortiguamiento que se asemejen a las características fisiológicas de las cuerdas vocales es crucial, teniendo en cuenta posibles variaciones en la representación de la viscoelasticidad. Objetivo. Este estudio tiene como objetivo realizar un ajuste paramétrico de un modelo de producción vocal basado en un sistema de resorte-masa-amortiguador que incorpora interacción con la presión subglótica, con el fin de modelar de manera precisa las fuerzas de colisión ejercidas por las cuerdas vocales durante la fonación. Método. Se utilizó un algoritmo de búsqueda metaheurística para la síntesis paramét... Ver más

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country_str Colombia
collection Revista de Investigación e Innovación en Ciencias de la Salud
title Ajuste fino de un modelo de producción vocal para estimar el estrés de impacto utilizando un método metaheurístico
spellingShingle Ajuste fino de un modelo de producción vocal para estimar el estrés de impacto utilizando un método metaheurístico
Calvache-Mora, Carlos-Alberto
Soláque, Leonardo
Velasco, Alexandra
Peñuela, Lina
Vocal model
impact stress
metaheuristic methods
fine-tunning
Modelo vocal
estrés de impacto
métodos metaheurísticos
ajuste fino
title_short Ajuste fino de un modelo de producción vocal para estimar el estrés de impacto utilizando un método metaheurístico
title_full Ajuste fino de un modelo de producción vocal para estimar el estrés de impacto utilizando un método metaheurístico
title_fullStr Ajuste fino de un modelo de producción vocal para estimar el estrés de impacto utilizando un método metaheurístico
title_full_unstemmed Ajuste fino de un modelo de producción vocal para estimar el estrés de impacto utilizando un método metaheurístico
title_sort ajuste fino de un modelo de producción vocal para estimar el estrés de impacto utilizando un método metaheurístico
description Introducción. En modelos de producción vocal que emplean estructuras de resorte-masa-amortiguador, la precisión en la determinación de coeficientes de amortiguamiento que se asemejen a las características fisiológicas de las cuerdas vocales es crucial, teniendo en cuenta posibles variaciones en la representación de la viscoelasticidad. Objetivo. Este estudio tiene como objetivo realizar un ajuste paramétrico de un modelo de producción vocal basado en un sistema de resorte-masa-amortiguador que incorpora interacción con la presión subglótica, con el fin de modelar de manera precisa las fuerzas de colisión ejercidas por las cuerdas vocales durante la fonación. Método. Se utilizó un algoritmo de búsqueda metaheurística para la síntesis paramétrica. El algoritmo se aplicó a los coeficientes de elasticidad c1 y c2, así como a los coeficientes de amortiguamiento ε1 y ε2, que se correlacionan directamente con las matrices de masa del modelo. Esto facilita el ajuste de la composición de las cuerdas para lograr un comportamiento fisiológico deseado. Resultados. El comportamiento del sistema vocal para cada ciclo de simulación se comparó con un estándar predefinido en condiciones normales. El algoritmo determinó el punto final de la simulación evaluando las discrepancias entre características clave de las señales obtenidas y las deseadas. Conclusión. El ajuste paramétrico permitió la aproximación del comportamiento fisiológico de la producción vocal, proporcionando estimaciones de las fuerzas de impacto experimentadas por las cuerdas vocales durante la fonación.
description_eng Introduction. In vocal production models employing spring-mass-damper frameworks, precision in determining damping coefficients that align with physiological vocal fold characteristics is crucial, accounting for potential variations in the representation of viscosity-elasticity properties. Objective. This study aims to conduct a parametric fitting of a vocal production model based on a mass-spring-damper system incorporating subglottic pressure interaction, with the purpose of accurately modeling the collision forces exerted by vocal folds during phonation. Method. A metaheuristic search algorithm was employed for parametric synthesis. The algorithm was applied to elasticity coefficients c1 and c2, as well as damping coefficients ε1 and ε2, which directly correlate with the mass matrices of the model. This facilitates the adjustment of fold composition to achieve desired physiological behavior. Results. The vocal system's behavior for each simulation cycle was compared to a predefined standard under normal conditions. The algorithm determined the simulation endpoint by evaluating discrepancies between key features of the obtained signals and the desired ones. Conclusion. Parametric fitting enabled the approximation of physiological vocal production behavior, providing estimates of the impact forces experienced by vocal folds during phonation.
author Calvache-Mora, Carlos-Alberto
Soláque, Leonardo
Velasco, Alexandra
Peñuela, Lina
author_facet Calvache-Mora, Carlos-Alberto
Soláque, Leonardo
Velasco, Alexandra
Peñuela, Lina
topic Vocal model
impact stress
metaheuristic methods
fine-tunning
Modelo vocal
estrés de impacto
métodos metaheurísticos
ajuste fino
topic_facet Vocal model
impact stress
metaheuristic methods
fine-tunning
Modelo vocal
estrés de impacto
métodos metaheurísticos
ajuste fino
topicspa_str_mv Modelo vocal
estrés de impacto
métodos metaheurísticos
ajuste fino
citationvolume 6
citationissue 1
publisher Fundación Universitaria María Cano
ispartofjournal Revista de Investigación e Innovación en Ciencias de la Salud
source https://riics.info/index.php/RCMC/article/view/234
language eng
format Article
rights https://creativecommons.org/licenses/by-nc-nd/4.0/deed.es
Revista de Investigación e Innovación en Ciencias de la Salud - 2024
This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
info:eu-repo/semantics/openAccess
http://purl.org/coar/access_right/c_abf2
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Hillman RE, Stepp CE, Van Stan JH, Zañartu M, Mehta DD. An updated theoretical framework for vocal hyperfunction. Am J Speech-Language Pathol [Internet]. 2020;29(4):2254–60. doi: https://doi.org/10.1044/2020_AJSLP-20-00104 19. Cortés JP, Espinoza VM, Ghassemi M, Mehta DD, Van Stan JH, Hillman RE, et al. Ambulatory assessment of phonotraumatic vocal hyperfunction using glottal airflow measures estimated from neck-surface acceleration. PLoS One [Internet]. 2018;13(12):1-23. doi: https://doi.org/10.1371/journal.pone.0209017 20. Schwarz R, Huttner B, Döllinger M, Luegmair G, Eysholdt U, Schuster M, et al. Substitute Voice Production: Quantification of PE Segment Vibrations Using a Biomechanical Model. IEEE Trans Biomed Eng [Internet]. 2011;58(10):2767-76. doi: https://doi.org/10.1109/tbme.2011.2151860 21. Šidlof P, Zörner S, Hüppe A. A hybrid approach to the computational aeroacoustics of human voice production. 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Metaheuristic Optimization Methods. In: Engineering Optimization Theory and Practice [Internet]. New York: Wiley; 2019. p. 673-95. doi: https://doi.org/10.1002/9781119454816.ch14 47. Radhika S, Chaparala A. Optimization using evolutionary metaheuristic techniques: a brief review. Brazilian J Oper & Prod Manag [Internet]. 2018;15(1):44-53. doi: https://doi.org/10.14488/bjopm.2018.v15.n1.a17 48. Horáček J, Šidlof P, Švec JG. Numerical simulation of self-oscillations of human vocal folds with Hertz model of impact forces. J Fluids Struct. 2005;20(6):853-69. doi: https://doi.org/10.1016/j.jfluidstructs.2005.05.003 49. Stronge WJ. Impact Mechanics [Internet]. Cambridge: Cambridge University Press; 2000. 280 p. doi: https://doi.org/10.1017/cbo9780511626432 50. Půst L, Peterka F. Impact oscillator with Hertz’s model of contact. Meccanica [Internet]. 2003;38(1):99-116. doi: https://doi.org/10.1023/a:1022075519038 51. Suman B, Kumar P. A survey of simulated annealing as a tool for single and multiobjective optimization. J Oper Res Soc [Internet]. 2006;57(10):1143-60. doi: https://doi.org/10.1057/palgrave.jors.2602068 52. Caballero-Villalobos JP, Alvarado-Valencia JA. Greedy Randomized Adaptive Search Procedure (GRASP), una alternativa valiosa en la minimización de la tardanza total ponderada en una máquina. Ing y Univ [Internet]. 2010;14(2):275-95. Available from: http://www.scielo.org.co/scielo.php?script=sci_arttext&pid=S0123-21262010000200004&nrm=iso 53. Hoos H, Sttzle T. Stochastic Local Search: Foundations & Applications. San Francisco, CA, USA: Morgan Kaufmann Publishers Inc.; 2004. 658 p. 54. Palaparthi A, Riede T, Titze IR. Combining Multiobjective Optimization and Cluster Analysis to Study Vocal Fold Functional Morphology. IEEE Trans Biomed Eng [Internet]. 2014;61(7):2199-208. doi: https://doi.org/10.1109/TBME.2014.2319194 55. Idrisoglu A, Dallora AL, Anderberg P, Berglund JS. 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spelling Ajuste fino de un modelo de producción vocal para estimar el estrés de impacto utilizando un método metaheurístico
Ajuste fino de un modelo de producción vocal para estimar el estrés de impacto utilizando un método metaheurístico
Introducción. En modelos de producción vocal que emplean estructuras de resorte-masa-amortiguador, la precisión en la determinación de coeficientes de amortiguamiento que se asemejen a las características fisiológicas de las cuerdas vocales es crucial, teniendo en cuenta posibles variaciones en la representación de la viscoelasticidad. Objetivo. Este estudio tiene como objetivo realizar un ajuste paramétrico de un modelo de producción vocal basado en un sistema de resorte-masa-amortiguador que incorpora interacción con la presión subglótica, con el fin de modelar de manera precisa las fuerzas de colisión ejercidas por las cuerdas vocales durante la fonación. Método. Se utilizó un algoritmo de búsqueda metaheurística para la síntesis paramétrica. El algoritmo se aplicó a los coeficientes de elasticidad c1 y c2, así como a los coeficientes de amortiguamiento ε1 y ε2, que se correlacionan directamente con las matrices de masa del modelo. Esto facilita el ajuste de la composición de las cuerdas para lograr un comportamiento fisiológico deseado. Resultados. El comportamiento del sistema vocal para cada ciclo de simulación se comparó con un estándar predefinido en condiciones normales. El algoritmo determinó el punto final de la simulación evaluando las discrepancias entre características clave de las señales obtenidas y las deseadas. Conclusión. El ajuste paramétrico permitió la aproximación del comportamiento fisiológico de la producción vocal, proporcionando estimaciones de las fuerzas de impacto experimentadas por las cuerdas vocales durante la fonación.
Introduction. In vocal production models employing spring-mass-damper frameworks, precision in determining damping coefficients that align with physiological vocal fold characteristics is crucial, accounting for potential variations in the representation of viscosity-elasticity properties. Objective. This study aims to conduct a parametric fitting of a vocal production model based on a mass-spring-damper system incorporating subglottic pressure interaction, with the purpose of accurately modeling the collision forces exerted by vocal folds during phonation. Method. A metaheuristic search algorithm was employed for parametric synthesis. The algorithm was applied to elasticity coefficients c1 and c2, as well as damping coefficients ε1 and ε2, which directly correlate with the mass matrices of the model. This facilitates the adjustment of fold composition to achieve desired physiological behavior. Results. The vocal system's behavior for each simulation cycle was compared to a predefined standard under normal conditions. The algorithm determined the simulation endpoint by evaluating discrepancies between key features of the obtained signals and the desired ones. Conclusion. Parametric fitting enabled the approximation of physiological vocal production behavior, providing estimates of the impact forces experienced by vocal folds during phonation.
Calvache-Mora, Carlos-Alberto
Soláque, Leonardo
Velasco, Alexandra
Peñuela, Lina
Vocal model
impact stress
metaheuristic methods
fine-tunning
Modelo vocal
estrés de impacto
métodos metaheurísticos
ajuste fino
6
1
Artículo de revista
Journal article
2024-01-29T17:38:48Z
2024-01-29T17:38:48Z
2024-01-29
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application/pdf
Fundación Universitaria María Cano
Revista de Investigación e Innovación en Ciencias de la Salud
2665-2056
https://riics.info/index.php/RCMC/article/view/234
10.46634/riics.234
https://doi.org/10.46634/riics.234
eng
https://creativecommons.org/licenses/by-nc-nd/4.0/deed.es
Revista de Investigación e Innovación en Ciencias de la Salud - 2024
This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
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Zhang Y, Zheng X, Xue Q. A Deep Neural Network Based Glottal Flow Model for Predicting Fluid-Structure Interactions during Voice Production. Appl Sci [Internet]. 2020 Jan 19;10(2):1-18. doi: https://doi.org/10.3390/app10020705 2. Titze IR. Nonlinear source–filter coupling in phonation: Theory. J Acoust Soc Am [Internet]. 2008;123(5):2733-49. doi: https://doi.org/10.1121/1.2832337 3. Hunter EJ, Titze IR, Alipour F. A three-dimensional model of vocal fold abduction/adduction. J Acoust Soc Am [Internet]. 2004;115(4):1747-59. doi: https://doi.org/10.1121/1.1652033 4. Story BH. An overview of the physiology, physics and modeling of the sound source for vowels. Acoust Sci Technol [Internet]. 2002;23(4):195-206. doi: https://doi.org/10.1250/ast.23.195 5. Alipour F, Vigmostad S. Measurement of vocal folds elastic properties for continuum modeling. J Voice [Internet]. 2012;26(6):816.e21-816.e29. doi: https://doi.org/10.1016/j.jvoice.2012.04.010 6. Berry DA, Zhang Z, Neubauer J. 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