Bruce Fontaine

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20112024

most citedTensorNetwork: A Library for Physics and Machine Learning

70 citations · 78 across the 5 of their papers we have counts for

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math.CO2014★ 3 cited

Non-zero integral friezes

Bruce Fontaine

We study non-zero integral friezes for Dynkin types $A_{n}$ , $B_{n}$ , $C_{n}$ , $D_{n}$ and $G_{2}$ . These differ from standard Coxeter-Conway (positive) friezes by allowing any non-zero inte…

math.CO2014★ 3 cited

Counting friezes in type D_n

Bruce Fontaine, Pierre-Guy Plamondon

We prove that there is an finite number of friezes in type D_n, and we provide a formula to count them. As a corollary, we obtain formulas to count the number of friezes in types B…