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International conference on random mappings, partitions, and permutations, Los Angeles, 1992. Advances in Applied Probability, 24 (1992), 761--777.

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A Poisson * geometric convolution law for the number of components .. - Hwang (1995)   (Correct)

....1. Random mapping patterns. By random mapping [26] we mean a random singled valued mapping of the set 2, 3, n into itself. These structures have been extensively studied in the literature due both to their intrinsic interest and their wide applications to many di#erent fields, cf. [26, 9, 7, 1]. Two mappings 1 and 2 are said to be equivalent if there exists a permutation # of 2, 3, n such that 1 (i) j i# 2 (#(i) #(j) for all pairs (i, j) Random mapping patterns are equivalence classes of mapping functions. Structurally, they are multisets of cycles of rooted ....

International conference on random mappings, partitions, and permutations, Los Angeles, 1992. Advances in Applied Probability, 24 (1992), 761--777.


A Poisson * geometric convolution law for the number of components .. - Hwang (1995)   (Correct)

....1. Random mapping patterns. By random mapping [26] we mean a random singled valued mapping of the set f1; 2; 3; ng into itself. These structures have been extensively studied in the literature due both to their intrinsic interest and their wide applications to many di erent elds, cf. [26, 9, 7, 1]. Two mappings 1 and 2 are said to be equivalent if there exists a permutation of f1; 2; 3; ng such that 1 (i) j i 2 ( i) j) for all pairs (i; j) Random mapping patterns are equivalence classes of mapping functions. Structurally, they are multisets of cycles of rooted ....

International conference on random mappings, partitions, and permutations, Los Angeles, 1992. Advances in Applied Probability, 24 (1992), 761-777.

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