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- W120936401 abstract "In 1969, R. F. Churchhouse [2] studied the number of binary partitions of an integer n. That is, Churchhouse proved various properties of the partition function b2(n), which counts the number of partitions of n into parts which are powers of 2. Soon after, Andrews [1], Gupta [4–6], and Rodseth [7] extended Churchhouse’s results. They considered a generalization of b2(n), which we will denote bm(n), which is the number of m-ary partitions of n, or the number of ways to write n as a sum of powers of m (for a fixed m ≥ 2)." @default.
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- W120936401 date "2004-12-01" @default.
- W120936401 modified "2023-10-17" @default.
- W120936401 title "A different view of m-ary partitions" @default.
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