Details
| Original language | English |
|---|---|
| Number of pages | 17 |
| Publication status | E-pub ahead of print - 17 Jul 2024 |
Abstract
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2024.
Research output: Working paper/Preprint › Preprint
}
TY - UNPB
T1 - Frieze patterns over finite commutative local rings
AU - Cuntz, Michael
AU - Böhmler, Bernhard Karl
PY - 2024/7/17
Y1 - 2024/7/17
N2 - We count numbers of tame frieze patterns with entries in a finite commutative local ring. For the ring Z/prZ, p a prime and r in N we obtain closed formulae for all heights. These may be interpreted as formulae for the numbers of certain relations in quotients of the modular group.
AB - We count numbers of tame frieze patterns with entries in a finite commutative local ring. For the ring Z/prZ, p a prime and r in N we obtain closed formulae for all heights. These may be interpreted as formulae for the numbers of certain relations in quotients of the modular group.
M3 - Preprint
BT - Frieze patterns over finite commutative local rings
ER -