Common summands in partitions

 Access to full text

 Full (PDF)

1. [1] P. Erdős and J. Lehner, The distribution of the number of summands in the partitions of a positive integer, Duke Math. J. 8 (1941), 335-345. Zbl0025.10703
2. [2] P. Erdős and P. Turán, On some problems of a statistical group theory VII, Period. Math. Hungar. 2 (1972), 149-163. Zbl0247.20008
3. [3] P. Erdős and P. Turán, On some general problems in the theory of partitions, I, Acta Arith. 18 (1971), 53-62. Zbl0217.32202
4. [4] H. Gupta, Selected Topics in Number Theory, Abacus Press, 1980. 
5. [5] K. F. Roth and G. Szekeres, Some asymptotic formulae in the theory of partitions, Quart. J. Math. (Oxford) (2) 5 (1954), 244-259. Zbl0057.03902
6. [6] G. Szekeres, Some asymptotic formulae in the theory of partitions (II), Quart. J. Math. (Oxford) (2) 4 (1953), 96-111. Zbl0050.04101
7. [7] P. Turán, Combinatorics, partitions, group theory, in: Colloquio Int. s. Teorie Combinatorie, Roma 1973, Accademia Nazionale dei Lincei, 1976, Tomo II, 181-200. 
8. [8] P. Turán, On a property of partitions, J. Number Theory 6 (1974), 405-411. Zbl0296.05010
9. [9] P. Turán, On some phenomena in the theory of partitions, Astérisque 24-25 (1975), 311-319. Zbl0308.10009
10. [10] P. Turán, On some connections between combinatorics and group theory, in: Combinatorial Theory and its Applications (Balatonfüred 1969), Colloq. Math. Soc. J. Bolyai 4, North-Holland, 1970, 1055-1082. 

1. D. V. Lee, The asymptotic distribution of the number of summands in unrestricted Λ-partitions