Add to ORKGLet R(n) and R'(n) denote the number of partitions of n into summands and distinct summands respectively that are relatively prime to n. The first author proved as a special case of a more general theorem that [1
AbstractLet p(n) be the number of partitions of a non-negative integer n. In this paper we prove tha...
Paper presented at Strathmore International Math Research Conference on July 23 - 27, 2012We study t...
summary:Let $S$ be a non-empty subset of positive integers. A partition of a positive integer $n$ ...
We prove an explicit formula to count the partitions of $n$ whose product of the summands is at most...
AbstractLet xN,i(n) denote the number of partitions of n with difference at least N and minimal comp...
AbstractThe present paper deals with an apparently hitherto untreated problem in the theory of restr...
Abstracts unavailable at this time...Mathematics Subject Classification (2000): 11A25, 11P81 Keyword...
Abstract.Let S denote a subset of the positive integers, and let pS(n) be the associated partition f...
The first chapter examines $p_b(n)$, the number of partitions of $n$ into powers of $b$, along with ...
The first chapter examines $p_b(n)$, the number of partitions of $n$ into powers of $b$, along with ...
A partition of $n$ is \emph{relatively prime} if its parts form a relatively prime set. The numb...
We characterize all numbers n and S with the following property: Every instance of the partition pro...
A partition of $n$ is \emph{relatively prime} if its parts form a relatively prime set. The numb...
Abstract. Let pr,s(n) denote the number of partitions of a positive integer n into parts containing ...
Partition function P(n) is defined as the number of ways that a positive integer can be expressed as...
AbstractLet p(n) be the number of partitions of a non-negative integer n. In this paper we prove tha...
Paper presented at Strathmore International Math Research Conference on July 23 - 27, 2012We study t...
summary:Let $S$ be a non-empty subset of positive integers. A partition of a positive integer $n$ ...
We prove an explicit formula to count the partitions of $n$ whose product of the summands is at most...
AbstractLet xN,i(n) denote the number of partitions of n with difference at least N and minimal comp...
AbstractThe present paper deals with an apparently hitherto untreated problem in the theory of restr...
Abstracts unavailable at this time...Mathematics Subject Classification (2000): 11A25, 11P81 Keyword...
Abstract.Let S denote a subset of the positive integers, and let pS(n) be the associated partition f...
The first chapter examines $p_b(n)$, the number of partitions of $n$ into powers of $b$, along with ...
The first chapter examines $p_b(n)$, the number of partitions of $n$ into powers of $b$, along with ...
A partition of $n$ is \emph{relatively prime} if its parts form a relatively prime set. The numb...
We characterize all numbers n and S with the following property: Every instance of the partition pro...
A partition of $n$ is \emph{relatively prime} if its parts form a relatively prime set. The numb...
Abstract. Let pr,s(n) denote the number of partitions of a positive integer n into parts containing ...
Partition function P(n) is defined as the number of ways that a positive integer can be expressed as...
AbstractLet p(n) be the number of partitions of a non-negative integer n. In this paper we prove tha...
Paper presented at Strathmore International Math Research Conference on July 23 - 27, 2012We study t...
summary:Let $S$ be a non-empty subset of positive integers. A partition of a positive integer $n$ ...