Sylvester power and weighted sums on the Frobenius set in arithmetic progression-Reference-Cited by-同舟云学术

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Sylvester power and weighted sums on the Frobenius set in arithmetic progression

Published:2022-07 Issue: Volume:315 Page:110-126
ISSN:0166-218X
Container-title:Discrete Applied Mathematics
language:en
Short-container-title:Discrete Applied Mathematics

Author:

Komatsu Takao

Publisher

Elsevier BV

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics

Reference29 articles.

1. The polynomial part of a restricted partition function related to the frobenius problem;Beck;Electron. J. Combin.,2001

2. On a problem of partitions;Brauer;Amer. J. Math.,1942

3. On a problem of frobenius;Brauer;J. Reine Angew. Math.,1962

4. A remark related to the frobenius problem;Brown;Fibonacci Quart.,1993

5. Advanced Combinatorics, Rev. and Enlarged;Comtet,1974

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1. p-Numerical Semigroups of Triples from the Three-Term Recurrence Relations;Axioms;2024-09-07

2. The p-Frobenius Number for the Triple of the Generalized Star Numbers;Symmetry;2024-08-22

3. Frobenius Numbers Associated with Diophantine Triples of x2-y2=zr;Symmetry;2024-07-05

4. A combinatorial approach to Frobenius numbers of some special sequences;Advances in Applied Mathematics;2024-07

5. The Frobenius formula for $$A=(a,ha+d,ha+b_2d, \ldots ,ha+b_kd)$$;The Ramanujan Journal;2024-03-23

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