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We observe that this scheme can be interpreted as a hierarchical controller in which a coarse high-level controller transfers long-horizon information to a low-level, short-horizon controller of fine resolution.
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The new scheme can be interpreted as a pseudo-compressibility method and, for a particular choice of parameters, this interpretation carries over to the lattice Boltzmann method.
Through a demonstration that there exists a weak form of the ESFR schemes which is both discretely and analytically equivalent to the strong form, we then extend the results obtained for the strong formulations to demonstrate that ESFR schemes can be interpreted as a DG scheme in weak form where discontinuous edge flux is substituted for numerical edge flux correction.
From the economic literature, the automated speed enforcement schemes can be interpreted as a specific institution, which works to the reduction of the social cost and enables a better use of road infrastructures.
Furthermore, this novel PHY technique could be suitable for non-orthogonal multiple access schemes [29, 30], since SC schemes can be interpreted as signal despreading with error correction capabilities, which could make non-orthogonal multiple access receivers more robust to user interferences.
However, both of them can be significantly reduced by using our dynamic refusal scheme, this can be interpreted under the scenario where circular waiting will more possibly occur as node density increases, the efficiency of cluster forming will deteriorate due to frequent and unavoidable failures to merging handshaking.
After discretization, the model is solved in a Gauss-Seidel scheme, which can be interpreted as co-simulation.
Expectations G and g are known as the beamforming gains (or coherent combining gains) of the TBF scheme, and can be interpreted as scaling factors that reflect the impact of incomplete CSI in the system.
We study a class of semi-Lagrangian schemes which can be interpreted as a discrete version of the Hopf Lax Oleinik representation formula for the exact viscosity solution of first order evolutive Hamilton Jacobi equations.
This scheme can be seen as a mechanism for representation.
More information about this scheme can be found at http://delhi.gov.in/wps/wcm/connect/doit_wcd/wcd/Home/Delhi+Ladli+Scheme/.
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