The Frobenius number for sequences of triangular and tetrahedral numbers

Abstract

We compute the Frobenius number for sequences of triangular and tetrahedral numbers. In addition, we study some properties of the numerical semigroups associated to those sequences.

18 pages, 2 figures

References in corpus (1)

• On the Frobenius Number of Fibonacci Numerical Semigroups

Cited by in corpus (3)

• The Frobenius number for sequences of triangular numbers associated with number of solutions
• The Frobenius Formula for $A=(a,ha+d,ha+b_{2}d,...,ha+b_{k}d)$
• On the Frobenius Number and Genus of a Collection of Semigroups Generalizing Repunit Numerical Semigroups