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The matrix KWF corresponds to the waterfilling (WF) solution with power constraint σ.
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With the above-presented results, we get one solution with minimal power, and one solution with minimal area requirement per evaluated scenario.
The rationale of the design process is presented, considering the functional aspects and aiming at a lightweight solution with low power demand.
Recently, Chen et al. reported an improved QDSC by direct loading of mercaptopropionic acid-capped CdSe QDs on TiO2 substrates from aqueous solution with a power conversion efficiency of 1.19% [16].
The viscosity of the silk fibroin solution decreased with power-law till the shear rate, about 1.5 s−1 with increasing shear rate.
The consensus protocol is then combined with a fully distributed primal dual optimization utilizing an augmented Lagrange function to ensure convergence to a feasible solution with respect to power flow and power mismatch constraints.
Then for such x ∗ there exists a solution to (1) with power asymptotic behavior (3).
The arbitrary constants, occurring in the expressions of the generators of the local Lie group of transformations, give rise to different cases of possible solutions with a power law, exponential or logarithmic shock paths.
However, in situations in which very little labeled data is available, this approach can produce numerous isolated polarity clusters around labeled instances on the graph Gb, resulting in over-fitted solutions with little power for generalization.
The arbitrary constants, occurring in the expressions for the generators of the local Lie group of transformations, give rise to different cases of possible solutions with a power law, exponential or logarithmic shock paths.
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