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ORCIDThomas Noll 0002
Person information
- affiliation: Escola Superior de Música de Catalunya, Barcelona, Spain
Other persons with the same name
- Thomas Noll 0001
![[0000-0002-1865-1798]](https://dblp.org/img/orcid-mark.12x12.png "0000-0002-1865-1798")
— RWTH Aachen University, Germany - Thomas Noll 0003 — University of Marburg, Marburg, Germany
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2020 – today
- 2024
[c19]Thomas Noll, David Clampitt, Mariana Montiel:
The Sandwich-Lemma: The Recursive Structure of Super-Syntonic and Super-Diatonic Automorphisms. MCM 2024: 85-96- [c18]Peter beim Graben, Thomas Noll:
Quantum Tonality: A Mathemusical Playground. MCM 2024: 159-172 - [e1]Thomas Noll, Mariana Montiel, Francisco Gómez, Omar Costa Hamido, José Luis Besada, José Oliveira Martins:
Mathematics and Computation in Music - 9th International Conference, MCM 2024, Coimbra, Portugal, June 18-21, 2024, Proceedings. Lecture Notes in Computer Science 14639, Springer 2024, ISBN 978-3-031-60637-3 [contents] - 2022
- [c17]Thomas Noll, David Clampitt:
Transformations for Pairwise Well-Formed Modes. MCM 2022: 140-152 - [c16]Thomas Noll, Peter beim Graben:
Quantum-Musical Explorations on $\mathbb {Z}_n$. MCM 2022: 369-375
2010 – 2019
- 2019
- [c15]Thomas Noll, David Clampitt:
Exploring the Syntonic Side of Major-Minor Tonality. MCM 2019: 125-136 - [c14]Thomas Noll, Karst de Jong:
Embedded Structural Modes: Unifying Scale Degrees and Harmonic Functions. MCM 2019: 137-148 - [c13]Daniel Harasim, Thomas Noll, Martin Rohrmeier:
Distant Neighbors and Interscalar Contiguities. MCM 2019: 172-184 - [c12]Thomas Noll:
Insiders' Choice: Studying Pitch Class Sets Through Their Discrete Fourier Transformations. MCM 2019: 371-378 - 2018
- [j2]Thomas M. Fiore, Thomas Noll:
Voicing Transformations of Triads. SIAM J. Appl. Algebra Geom. 2(2): 281-313 (2018) - 2017
- [c11]David Clampitt, Thomas Noll:
Matching Lexicographic and Conjugation Orders on the Conjugation Class of a Special Sturmian Morphism. WORDS 2017: 85-96 - [c10]David Clampitt, Thomas Noll:
Pairwise Well-Formed Modes and Transformations. MCM 2017: 26-37 - 2015
- [c9]Thomas Noll:
Triads as Modes within Scales as Modes. MCM 2015: 373-384 - 2013
- [c8]Thomas M. Fiore, Thomas Noll, Ramon Satyendra:
Incorporating Voice Permutations into the Theory of Neo-Riemannian Groups and Lewinian Duality. MCM 2013: 100-114 - [c7]Thomas Noll, Mariana Montiel:
Glarean's Dodecachordon Revisited. MCM 2013: 151-166 - 2011
- [j1]Manuel Domínguez, Thomas Noll, Marco Castrillón:
An extension of Christoffel duality to a subset of Sturm numbers and their characteristic words. Theor. Comput. Sci. 412(27): 2942-2954 (2011) - [c6]Thomas M. Fiore, Thomas Noll:
Commuting Groups and the Topos of Triads. MCM 2011: 69-83 - [c5]Karst de Jong, Thomas Noll:
Fundamental Passacaglia: Harmonic Functions and the Modes of the Musical Tetractys. MCM 2011: 98-114 - [c4]Andrew J. Milne, Martin Carlé, William A. Sethares, Thomas Noll, Simon Holland:
Scratching the Scale Labyrinth. MCM 2011: 180-195
2000 – 2009
- 2006
- [c3]Emmanuel Amiot, Thomas Noll, Moreno Andreatta, Carlos Agón:
Fourier Oracles for Computer-Aided Improvisation. ICMC 2006 - 2002
- [c2]Thomas Noll, Jörg Garbers, Karin Höthker, Christian Spevak, Tillman Weyde:
Opuscope - Towards a Corpus-Based Music Repository. ISMIR 2002
1990 – 1999
- 1995
- [c1]Thomas Noll:
Fractal Depth Structure of Tonal Harmony. ICMC 1995
Coauthor Index
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