A remark on the representation of trace monoids.
C. Choffrut (1990)
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C. Choffrut (1990)
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S. Margolis, J.E. Pin (1984)
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P. Normak (1992)
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Scott T. Chapman, Felix Gotti, Roberto Pelayo (2014)
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Let M be a commutative cancellative monoid. The set Δ(M), which consists of all positive integers which are distances between consecutive factorization lengths of elements in M, is a widely studied object in the theory of nonunique factorizations. If M is a Krull monoid with cyclic class group of order n ≥ 3, then it is well-known that Δ(M) ⊆ {1,..., n-2}. Moreover, equality holds for this containment when each class contains a prime divisor from M. In this note, we consider the question...
M. Demlová (1978)
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