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The problem is to find the optimal weights and the optimal positions of a regularly spaced array of aligned telescopes, so that the resulting interference function approximates the zero function on a given interval.
Thus, H(P) is a standard interference function.
An interference function is defined to model the intercell interference.
to be a standard interference function in [9].
It can be easily shown that for all the interference function satisfies all properties given by Definition 1 and, hence, is also a standard interference function.
Choosing feasible variables for the problem above, we immediately see that the interference function defined by (29) is a standard interference function.
By coupling the constrained interference function with this projection on a polyhedral set, we define a new interference function for given network variables.
Given the original interference function and considering the maximum power vector in (3) we define.
The power allocation strategy in (26) is a standard interference function [18].
It is impossible to derive an explicit expression for the interference function.
To clarify the meaning of a standard interference function, we restate the definition given in [9].
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