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Moreover, the mass matrices are diagonal, thus time marching is explicit and is very efficient.
Although the discretization matrices usually are sparse, their exponentials are not, unless the discretization matrices are diagonal.
Usually the noise matrices are diagonal matrices.
Therefore, for simplicity, we have assumed that these matrices are diagonal.
This is the case when the channel matrices, are diagonal, so the specific paths represent the orthogonal subcarriers.
When the objective function is linear and the corresponding matrices are diagonal, this problem becomes a linear optimization problem.
Similar(50)
In this paper, we proved that isolation is optimal if the fault response matrix and noise covariance matrix are diagonal simultaneously.
This structure allows us to easily find the inverse in (16) using block matrix inversion [21] where all the sub-matrices are diagonal.
In the first part of the paper results are obtained under the restriction that the mass matrix is diagonal (lumped).
We also describe and experimentally perform a single-shot test of contextuality for a subclass of qutrit states whose density matrix is diagonal in the energy basis.
If the dispersion matrix is diagonal, a restriction to invariant designs is legal by equivariance of the model and the algorithms also work for large dimension.
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