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Assuming now that S and S ′ are conjugate by an element in G ( R ) we obtained immediately that the D –submodule L in V is isomorphic to one of the components of V = D ⊕ D, in particular L is free – a contradiction.

So, we obtain immediately the following theorem.

We obtain immediately (q=0) and (p=0).

We obtain immediately the following remark.

From this we obtain immediately equation (5).

By (3.8), we obtain immediately that (3.9).

Hence we obtain immediately that the set is bounded.

So, following M/D/1 queue analysis [18], we obtain immediately, (4).

Applying Theorem 2.1 with δk + 1= 0, and remarking that Bθ ∈ Θ, we obtain immediately (a).

Substituting for, and, in the equation for, we obtain immediately that for and by assumption.

When (lambda=0) or (mu=0), from Theorem 3.1, we obtain immediately the following result.