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Journal of Combinatorial Mathematics and Combinatorial Computing

  • Research article

On the Total Number of Parts in Various Partitions

Neville Robbins1
1Department of Mathematics San Francisco State University San Francisco, CA 94132 USA
  • Published: 30/11/2007

Abstract

Let \( n \) be a natural number. We obtain convolution-type formulas for the total number of parts in all partitions of \( n \) of several different kinds.

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Citation
Neville Robbins. On the Total Number of Parts in Various Partitions[J], Journal of Combinatorial Mathematics and Combinatorial Computing, Volume 063. 81-92. DOI: .