Musical Voice Separation as Link Prediction: Modeling a Musical Perception Task as a Multi-Trajectory Tracking Problem

Emmanouil Karystinaios, Francesco Foscarin, Gerhard Widmer
4/28/2023
cs.SDcs.AIcs.LG

No official code found. Best implementation: manoskary/vocsep_ijcai2023 (9 stars, MIT, last commit 2023-10-18).

Abstract

This paper targets the perceptual task of separating the different interacting voices, i.e., monophonic melodic streams, in a polyphonic musical piece. We target symbolic music, where notes are explicitly encoded, and model this task as a Multi-Trajectory Tracking (MTT) problem from discrete observations, i.e., notes in a pitch-time space. Our approach builds a graph from a musical piece, by creating one node for every note, and separates the melodic trajectories by predicting a link between two notes if they are consecutive in the same voice/stream. This kind of local, greedy prediction is made possible by node embeddings created by a heterogeneous graph neural network that can capture inter- and intra-trajectory information. Furthermore, we propose a new regularization loss that encourages the output to respect the MTT premise of at most one incoming and one outgoing link for every node, favouring monophonic (voice) trajectories; this loss function might also be useful in other general MTT scenarios. Our approach does not use domain-specific heuristics, is scalable to longer sequences and a higher number of voices, and can handle complex cases such as voice inversions and overlaps. We reach new state-of-the-art results for the voice separation task in classical music of different styles.

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MIT

Code for the paper Musical Voice Separation as Link Prediction: Modeling a Musical Perception Task as a Multi-Trajectory Tracking Problem

90PythonApr 20, 20233 years agoMIT
machine-learningmusic-information-retrievalsymbolic-musicvoice-separation

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Cite this paper

@article{karystinaios2023musical,
  title  = {Musical Voice Separation as Link Prediction: Modeling a Musical Perception Task as a Multi-Trajectory Tracking Problem},
  author = {Emmanouil Karystinaios and Francesco Foscarin and Gerhard Widmer},
  year   = {2023},
  eprint = {2304.14848},
  archivePrefix = {arXiv},
  url    = {http://arxiv.org/abs/2304.14848v1}
}

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