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Exact(42)
MSNet can be shown to converge to a unique solution irrespective of starting vector Y 0) (proof of convergence is in Supplementary Appendix I).
Unfortunately, there is no rigorous proof of convergence to date.
Before the proof of convergence, we introduce discrete Gronwall's inequality.
Condition (A5) is needed in the proof of convergence rate.
The remaining proof of convergence is as in Theorem CCZ1.
Unfortunately, there is no a rigorous proof of convergence to date.
Similar(18)
Results, proofs of convergence and simulations are in [14].
The proofs of convergence of proposed offline and online algorithms are similar to Appendix B in [34].
Though some have proofs of convergence, there is generally no guarantee of how many iterations (equivalently, time) are needed.
We provide proofs of convergence while the asymptotic stability and the existence of a lower bound for the inter-event times are preserved.
And the proofs of convergence property about α and p k are similar to the Theorems 6 and 10 in [18].
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