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In addition to these input coefficient matrices, we also utilized "trimmed" versions of the input coefficient matrices to check the robustness of our analysis.
Based on rank properties of block matrices, we also analyze the effect of the general channel correlation on the performance of block-fading MIMO-OFDM systems.
Interestingly, among the top matrices we also detect E2F, a key co-regulator of Myc genes (Leone et al., 2001).
From these rarefied matrices we also calculated Simpson diversity [ 33] and Chao1 richness estimates [ 34] for the samples.
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Taking random matrix as measurement matrix, we also discuss the advantage of our condition.
Additional to the confusion matrix, we also show recordings of real-world data.
According to the Fourier transform matrix and CSFB matrix, we also derive the theoretical steady-state mean square errors (MSEs) of both TDes and TRTap schemes.
Since our derivation is valid for a complex Hermitian and positive semidefinite correlation matrix, we also carried out precoder designs for a MIMO system based on from [21], in which the transmit antennas have the exponential correlation matrix while the receive antennas have the complex correlation matrix [22]: (37).
The main advantage of the proposed approach is that we are able to control the end-effector motion in the normal way using conventional operational space control schemes, and by re-writing the Jacobian matrix we also guarantee that the constraints are satisfied.
Based on this translational matrix, we also derived a rotational transformation matrix.
For each matrix, we also estimated matrix eccentricity and size.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com