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The local percolation probability (LPP), treated as a general geometric characterization method, is used to characterize the connectivity of measured units at a given local porosity.
This leads to a remarkable geometric characterization of the class of rational complex functions they are the differentiable functions on the sphere.
Their geometric characterization using support surfaces would be especially interesting.
Complete geometric characterization for both sets is presented.
We give an elegant geometric characterization of their control polygons.
A geometric characterization is given for invertible quantum measurement maps.
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This section proposes several geometric characterizations applicable to irregular arrays and related to array performance.
By Theorem 3.2 and Theorem 3.3, we obtain the three equivalent conditions giving geometric characterizations of Banach spaces.
We give geometric characterizations of this property in the settings of C∗-algebras, JB∗-triples and their isometric preduals.
It was shown that such inequalities are very useful to obtain geometric characterizations of the generalized spectrum associated to the considered problem.
We present differential geometric characterizations of these notions and show that bisimilar systems of different dimensions are obtained by factoring out certain invariant distributions.
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