Common music information retrieval methods are based upon editing distances, reductionism or functional analysis tecniques. We adopt an approach which looks into a thematic fragment (TF) globally. This leads to associate a musical graph to each TF which preserves its more abstract content. Then, necessary conditions for graph inclusion are introduced and we give a similarity function between graphs which allows to assign different weights to the elements belonging to different graph powers. The advantage is that graphs catch more musical transformations than other methods, like permutations of subfragments.

A Graph Theoretic Approach to Melodic Similarity / G. Haus, A. Pinto - In: Computer Music Modeling and Retrieval : 2. International Symposium, CMMR 2004 : Esbjerg, Denmark, May 26 - 29, 2004 : Revised Papers / [a cura di] Uffe Kock Will. - Berlino : Springer, 2005. - ISBN 978-3-540-24458-5. - pp. 260-279 (( Intervento presentato al 2. convegno Computer Music Modeling and Retrieval : International Symposium CMMR 2004 tenutosi a Esbjerg, Denmark nel 2004 [10.1007/b105507].

A Graph Theoretic Approach to Melodic Similarity

G. Haus;A. Pinto
2005

Abstract

Common music information retrieval methods are based upon editing distances, reductionism or functional analysis tecniques. We adopt an approach which looks into a thematic fragment (TF) globally. This leads to associate a musical graph to each TF which preserves its more abstract content. Then, necessary conditions for graph inclusion are introduced and we give a similarity function between graphs which allows to assign different weights to the elements belonging to different graph powers. The advantage is that graphs catch more musical transformations than other methods, like permutations of subfragments.
Eulerianity; Graph metric; Hamiltonicity; Inclusion; Melodic similarity; Musical graph; Similarity function
Settore INF/01 - Informatica
2005
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2434/46400
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