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which is the desired estimates.
By this, (3.13) and Lemma 2.2, we can obtain the desired estimates (1.8).
Thus, we have shown that the microlocal inverse corresponding to cΓ t, satisfies the desired estimates.
end{aligned} Now we choose (alpha=beta) to obtain the desired estimates (A.21), (A.22).
This provides uniqueness of the minimizer as soon as (tau ) is small enough, and allows to perform the desired estimates.
The Belavkin-Kalman filter is a classical system that processes the incoming measurements to produce the desired estimates.
Similar(40)
This proves the desired estimate.
Thus we obtain the desired estimate (2.14).
The desired estimate (2.6) follows from (2.10).
Therefore, the desired estimate (3.19) is obtained.
Then, we can get the desired estimate.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com