Examples of meromorphic

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That is, meromorphic maps are not bona fide maps.
This was a discouragement from considering the meromorphic case.
They characterized the (two-dimensional) generating function of the steady state queue length probabilities in terms of a meromorphic function of a single complex variable.
We present a completely new uniform approach that makes this theory available for a very wide class of meromorphic functions of finite order.
We obtain the desired meromorphic extensions of our zeta functions by a quite similar way to [1] (see also [5]).
Temporal evolution of the thickness of the shock/hollow defect calculated using the meromorphic 'elaborated' model.
An algebraic proof of meromorphic non-integrability is presented here.
As shown below, in the case of meromorphic functions the situation is not that different.
It has a meromorphic extension to the entire s -plane.
Uniqueness of entire and meromorphic functions sharing finite sets.
Up to this point, we have not obtained any explicit genuine time-dependent global solution, although the likely existence of meromorphic ones is encouraging.
Here we collect and adapt to the meromorphic setting the facts that are important for our needs.
The first and essential problem, however, is to find the right natural metric for a given meromorphic function.
However, it is always possible that a practical problem involving a meromorphic generating function may not fit neatly into our classification scheme.
Escaping points of meromorphic functions with a finite number of poles.
We will describe now how this can be done for meromorphic functions of finite order that satisfy the rapid growth condition.
Assume that meromorphic extension beyond the unit disk.
Similarly, for the magnetic hollow defect, we have introduced meromorphic asymptotic representations.

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