Fragmentation of Variable Length Packets

Cover Fragmentation of Variable Length Packets
Fragmentation of Variable Length Packets
Dayton Clark
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. , k.
Let p. S and a s be the mean and variance of this distribution, respectively. We further assume that for the indices i\ 0, p, 2 > 0, ... , p„ > 0, and all other p^'s are zero. Also, let m = GCD(t'i, i 2, . . . , i().
Thus there are integer coefficients a, \, a?, . ■ . , a/, such that va — a\ • i\ + a-i • t'2 + • • • + a/ • t;.
Let Un denote the probability that a sequence of sticks chosen under the above distribution has a total length equal to JV, where N > k. Then, we have Un = Pi • U
...n-i + P2 • Un-2 + \- Pk ■ ^N-fc- The characteristic equation for the above condition is then given by x k -p 1 x k - l -p 2 x k - 2 p fc = 0. (1) Lemma 4. 1 Let X be a (complex) root of the characteristic equation (1). Then 1. |A| m is an m th root of unity.
PROOF.
1. Since A is a root of the characteristic equation, we have A* =p 1 A fc - 1 +p 2 A*- 2 + ... + p t, and |A| fc = \p l X k - 1 - r p 2 X k -* + ...


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