Mathematics and Computation in Music : 9th International Conference, MCM 2024, Coimbra, Portugal, June 18-21, 2024, Proceedings (Lecture Notes in Computer Science)

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Mathematics and Computation in Music : 9th International Conference, MCM 2024, Coimbra, Portugal, June 18-21, 2024, Proceedings (Lecture Notes in Computer Science)

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  • 製本 Paperback:紙装版/ペーパーバック版/ページ数 476 p.
  • 商品コード 9783031606373

Full Description

This book constitutes the refereed proceedings of the 9th International Conference on Mathematics and Computation in Music, MCM 2024, held in Coimbra, Portugal, during June 18-21, 2024.

The 30 full papers and 9 short papers included in this book were carefully reviewed and selected from 45 submissions. They were organized in topical sections as follows: mathematical scale theory and tuning; rhythm analysis and rhythm generation; categorical and algebraic approaches to music; quantum music; theory and algorithms for melodic- harmonic analysis and generation; geometric approaches to musical algorithms and microtonality; fourier analysis for music; similarity and distance measures for music; short papers; communication-performances; and tribute to Yves Hellegouarch.

Contents

.- Mathematical Scale Theory and Tuning.

.- Quarter-Tone Music: A Tuning System Rooted in Natural Harmonic Series.

.- An Exploration of the Discontinuous-Continuous Fusion in Yuunohui'tlapoa for Keyboard.

.- Rhythm Analysis and Rhythm Generation.

.- On Brazilian Drum Claves and Generating Rhythm Patterns out of Them.

.- What Are "Good? Rhythms? Generating Rhythms Based on the Properties Set Out in The Geometry of Musical Rhythm.

.- Euclidean Rhythm with Palindromic Rests.

.- Categorical and Algebraic Approaches to Music.

.- Finding homometric multiplets.

.- The Sandwich-Lemma: The recursive structure of super-syntonic and super-diatonic automorphisms.

.- Hidden Categories: a New Perspective on Lewin's Generalized Interval Systems and Klumpenhouwer Networks.

.- Voice and Math: the Art of Singing in Light of Mathematical Music Theory.

.- Structural and Transformational Relations between Z-related Hexachords.

.- Quantum Music.

.- Quantum Memory and Mathematical Gestures: two Perspectives on Verdi and Wagner.

.- Intro to Quantum Harmony: Chords in Superposition.

.- Quantum Tonality: A Mathemusical Playground.

.- Theory and Algorithms for Melodic- Harmonic Analysis and Generation.

.- Melody and Variation Generation Through KAM Theory.

.- Modal Pitch Space: A Computational Model of Melodic Pitch Attraction in Folk Music.

.- Persistent homology and harmonic analysis.

.- Melodic Contour Generation with Spline Models of Cycles.

.- Geometric Approaches to Musical Algorithms and Microtonality.

.- I-Shaped Tiles in the Tonnetz.

.- Advanced Polyphonic Music Pattern Matching Algorithms with Timing Invariances.

.- Tonnetze and Tori for the 19-, 31-, and 53-Tone Equal Temperaments.

.- A Model of Scores as Abstract Syntactic Trees.

.- Piston words.

.- Fourier Analysis for Music.

.- DFT and Persistent Homology for Topological Musical Data Analysis.

.- Fourier (Common-tone) Phase Spaces are in Tune with Variational Autoencoders? Latent Space.

.- Fourier Qualia Wavescapes: Hierarchical Analyses of Set Class Quality and Ambiguity.

.- Similarity and Distance Measures for Music.

.- Towards measuring the distances of chords of different cardinalities.

.- Assessing the compatibility between musical performance and tuning system.

.- Short Papers.

.- Advanced Visualization Techniques for Music Theory.

.- Recurrence Relations: Rhythms.

.- Mining Significant Sequential Contrast Patterns.

.- Bits and Beats: computing rhythmic information as bitwise operations optimized for Machine Learning.

.- Regular Temperament Theory: Exploring the Landscape between JI and ETs with Linear Algebra.

.- Exploring mode Identification in Irish folk music with unsupervised machine learning and template-based techniques.

.- Communication-Performances.

.- Of All Interval Tetrachords and octatonic scales.

.- Stages in my Vuza Rhythmic Canons.

.- Configurations of Disjoint Augmentation Canons.

.- Sonification of Wigner functions: case study of intense light-matter interactions.

.- Tribute to Yves Hellegouarch.

.- A Tribute to Yves Hellegouarch.

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