On the Approximate Periodicity of Sequences Attached to Non-Crystallographic Root Systems
Lampe P (2018)
EXPERIMENTAL MATHEMATICS 27(3): 265-271.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Einrichtung
Abstract / Bemerkung
We study Fomin-Zelevinsky's mutation rule in the context of non-crystallographic root systems. In particular, we construct approximately periodic sequences of real numbers for the non-crystallographic root systems of rank 2 by adjusting the exchange relation for cluster algebras. Moreover, we describe matrix mutation classes for types H-3 and H-4.
Stichworte
cluster algebra;
non-crystallographic root system;
approximate;
periodicity
Erscheinungsjahr
2018
Zeitschriftentitel
EXPERIMENTAL MATHEMATICS
Band
27
Ausgabe
3
Seite(n)
265-271
ISSN
1058-6458
eISSN
1944-950X
Page URI
https://pub.uni-bielefeld.de/record/2932805
Zitieren
Lampe P. On the Approximate Periodicity of Sequences Attached to Non-Crystallographic Root Systems. EXPERIMENTAL MATHEMATICS. 2018;27(3):265-271.
Lampe, P. (2018). On the Approximate Periodicity of Sequences Attached to Non-Crystallographic Root Systems. EXPERIMENTAL MATHEMATICS, 27(3), 265-271. doi:10.1080/10586458.2016.1255861
Lampe, Philipp. 2018. “On the Approximate Periodicity of Sequences Attached to Non-Crystallographic Root Systems”. EXPERIMENTAL MATHEMATICS 27 (3): 265-271.
Lampe, P. (2018). On the Approximate Periodicity of Sequences Attached to Non-Crystallographic Root Systems. EXPERIMENTAL MATHEMATICS 27, 265-271.
Lampe, P., 2018. On the Approximate Periodicity of Sequences Attached to Non-Crystallographic Root Systems. EXPERIMENTAL MATHEMATICS, 27(3), p 265-271.
P. Lampe, “On the Approximate Periodicity of Sequences Attached to Non-Crystallographic Root Systems”, EXPERIMENTAL MATHEMATICS, vol. 27, 2018, pp. 265-271.
Lampe, P.: On the Approximate Periodicity of Sequences Attached to Non-Crystallographic Root Systems. EXPERIMENTAL MATHEMATICS. 27, 265-271 (2018).
Lampe, Philipp. “On the Approximate Periodicity of Sequences Attached to Non-Crystallographic Root Systems”. EXPERIMENTAL MATHEMATICS 27.3 (2018): 265-271.
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