1
We write z=(x,y) for the common point of A and B.
We first consider the M/G/1 queue, where M (for “Markov'') means that......
For real x,......
For fixed n,......
For D a smooth domain, the following are equivalent.
For m not an integer, the norm can be defined by interpolation.
For (ii), consider...... [= To prove (ii), consider]
Thus F is integrable for the product measure.
Then for such a map to exist, we must have H(M)=0.
The problem with this approach is that V has to be C1 for (3) to be well defined.
2
We must have Lf=0, for otherwise we can replace f by f-Lf. [= because otherwise]
It turns out that it suffices to show that...... For if this is proved, the preceding remark shows that......
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