Learning Sonata Form Structure on Mozart’s String Quartets
The musical analysis of large-scale structures, such as the classical sonata form, requires to integrate multiple analyses of local musical events into a global coherent analysis. Modelling large-scale structures is still a challenging task for the research community. It includes building large and...
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doaj-48d2ee3c24e44c0799ae4653877b12072020-11-25T02:11:40ZengUbiquity PressTransactions of the International Society for Music Information Retrieval2514-32982019-12-012110.5334/tismir.2718Learning Sonata Form Structure on Mozart’s String QuartetsPierre Allegraud0Louis Bigo1Laurent Feisthauer2Mathieu Giraud3Richard Groult4Emmanuel Leguy5Florence Levé6CRIStAL, UMR 9189, CNRS, Université de LilleCRIStAL, UMR 9189, CNRS, Université de LilleCRIStAL, UMR 9189, CNRS, Université de LilleCRIStAL, UMR 9189, CNRS, Université de LilleMIS, Université de Picardie Jules Verne, AmiensCRIStAL, UMR 9189, CNRS, Université de LilleCRIStAL, UMR 9189, CNRS, Université de Lille; MIS, Université de Picardie Jules Verne, AmiensThe musical analysis of large-scale structures, such as the classical sonata form, requires to integrate multiple analyses of local musical events into a global coherent analysis. Modelling large-scale structures is still a challenging task for the research community. It includes building large and accurate annotated corpora, as well as developing practical and efficient tools in order to visualize the analyses of these corpora. It finally requires the conception of effective and properly evaluated MIR algorithms. We propose a machine learning approach for the sonata form structure on 32 movements from Mozart’s string quartets. We release an open dataset, encoding two reference analyses of these 32 movements, totaling more than 1800 curated annotations, as well as flexible visualizations of these analyses. We discuss the occurrence in this corpus of melodic, harmonic, and rhythmic features induced by pitches, durations, and rests. We investigate whether the presence or the absence of these features can be characteristic of the different sections forming a sonata form. We then compute the emission and transition probabilities of several Hidden Markov Models intended to match the structure of sonata forms at several resolutions. Our results confirm that the sonata form is better identified when the parameters are learned rather than manually set up. These results open perspectives on the computational analysis of musical forms by mixing human knowledge and machine learning from annotated scores.https://transactions.ismir.net/articles/27computational music analysismusic structuremusical formsonata form |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Pierre Allegraud Louis Bigo Laurent Feisthauer Mathieu Giraud Richard Groult Emmanuel Leguy Florence Levé |
spellingShingle |
Pierre Allegraud Louis Bigo Laurent Feisthauer Mathieu Giraud Richard Groult Emmanuel Leguy Florence Levé Learning Sonata Form Structure on Mozart’s String Quartets Transactions of the International Society for Music Information Retrieval computational music analysis music structure musical form sonata form |
author_facet |
Pierre Allegraud Louis Bigo Laurent Feisthauer Mathieu Giraud Richard Groult Emmanuel Leguy Florence Levé |
author_sort |
Pierre Allegraud |
title |
Learning Sonata Form Structure on Mozart’s String Quartets |
title_short |
Learning Sonata Form Structure on Mozart’s String Quartets |
title_full |
Learning Sonata Form Structure on Mozart’s String Quartets |
title_fullStr |
Learning Sonata Form Structure on Mozart’s String Quartets |
title_full_unstemmed |
Learning Sonata Form Structure on Mozart’s String Quartets |
title_sort |
learning sonata form structure on mozart’s string quartets |
publisher |
Ubiquity Press |
series |
Transactions of the International Society for Music Information Retrieval |
issn |
2514-3298 |
publishDate |
2019-12-01 |
description |
The musical analysis of large-scale structures, such as the classical sonata form, requires to integrate multiple analyses of local musical events into a global coherent analysis. Modelling large-scale structures is still a challenging task for the research community. It includes building large and accurate annotated corpora, as well as developing practical and efficient tools in order to visualize the analyses of these corpora. It finally requires the conception of effective and properly evaluated MIR algorithms. We propose a machine learning approach for the sonata form structure on 32 movements from Mozart’s string quartets. We release an open dataset, encoding two reference analyses of these 32 movements, totaling more than 1800 curated annotations, as well as flexible visualizations of these analyses. We discuss the occurrence in this corpus of melodic, harmonic, and rhythmic features induced by pitches, durations, and rests. We investigate whether the presence or the absence of these features can be characteristic of the different sections forming a sonata form. We then compute the emission and transition probabilities of several Hidden Markov Models intended to match the structure of sonata forms at several resolutions. Our results confirm that the sonata form is better identified when the parameters are learned rather than manually set up. These results open perspectives on the computational analysis of musical forms by mixing human knowledge and machine learning from annotated scores. |
topic |
computational music analysis music structure musical form sonata form |
url |
https://transactions.ismir.net/articles/27 |
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