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First the powers are derived under total power constraint (TPC).
The strong laws of large numbers for these two sequences are derived under Kuratowski-Mosco sense.
Necessary optimality conditions of Karush-Kuhn-Tuchker type are derived under these two constraint qualifications.
Our results are derived under sufficiently small Lipschitz perturbation in the parameter system.
Strong convergence results are derived under suitable conditions in Hilbert spaces.
Sufficient conditions are derived under which the implementation strategies for the DEMPC's guarantee closed-loop stability.
Their large sample distributions are derived under various assumptions on the sample sizes.
The conditions of mass distribution are derived under which the inertia matrices become diagonal.
These conditions are derived under the assumption of constant time steps.
According to the depth of the crack, the formulae are derived under two scenarios.
Besides, the sensitivity mathematical expressions with nonlinear and time-varied parameters are derived under the trotting gait working conditions.
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