The phrase "a processing matrix" is correct and usable in written English.
It can be used in contexts related to data analysis, computer science, or mathematical computations where a matrix is involved in processing information.
Example: "The algorithm utilizes a processing matrix to optimize the data flow and enhance performance."
Alternatives: "a computation matrix" or "an analysis matrix".
The authors in [6, 7, 10] either optimize only a MIMO processing matrix at the RN or investigate a joint optimization of MIMO processing matrices at the RN and at the source using the global channel state information (CSI).
Following the decentralized signaling protocol, Section 5 proposes a novel design for a symmetric relay processing matrix according to the approximate sum mutual information metric.
The keys to its low signaling load are time-division duplex and a symmetric relay processing matrix.
The resulting MIMO processing matrices are calculated iteratively, the nodes require the knowledge of global CSI, and the solution for one matrix is a function of the other MIMO processing matrix.
This "guilt-by-association" concept has already been used to relate hundreds of unidentified genes to inflammation, steroid-synthesis, insulin-synthesis, neurotransmitter processing, matrix remodelling and other processes [ 7, 13].
As the traditional BD cannot be directly applied in a decentralized manner, here in DBD, receive processing matrix is derived firstly based on the same method for receive processing matrix in the proposed decentralized algorithm, then the precoding matrix is derived based on the ZF criterion.
It is shown that the proposed algorithms can achieve better BER performance than BD, and that the proposed decentralized algorithm is only a suboptimal scheme for the noncoordinated system, as part of the receive processing matrix is not jointly derived with the transmit processing matrix.
Here, T is its M R × M R processing matrix.
His interests are in developing the mathematical side even more in the intersection of digital signal processing, matrix and polynomial algebra and functional analysis.
In [18], the receive processing matrix was firstly computed by CSI.
