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The topology and weight distribution of naturally occurring complex weighted networks are heterogeneous and tightly connected.
In this paper, we discuss the approximation properties of the complex weighted Kantorovich type operators.
We contribute a complex weighted network analysis of travel routes on the Singapore rail and bus transportation systems.
As an application of Theorem 2 we present the order of approximation for complex weighted Kantorovich type operators.
Our results provide additional evidence that a dynamical study adds to the information gained by traditional topological analysis, providing a richer view of complex weighted networks.
Each frequency bin is now the summation of multiple complex weighted bins equivalent to the number of cycle frequencies over B OFDM symbols.
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Since noise is wide-sense stationary (WSS) and the power is independent of sampling instance, we have E [ v m 2 ( l T s ) ] = σ v 2 = N 0. The signal from the m th receive branch is weighted by a complex weight w m r.
Our proof exploits a close relationship between complex-weighted degree-2 #CSPs and Holant problems, which are a natural generalization of complex-weighted #CSPs.
With this method, each RF chain is not allocated to a single antenna element, but instead to the complex-weighted and combined response of a subarray of elements.
In this paper we study complex symmetric weighted composition operators on the Hardy space.
In addition, we give spectral properties of complex symmetric weighted composition operators.
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CEO of Professional Science Editing for Scientists @ prosciediting.com