Exact(1)
In this part of the work, only strong (path wise) stochastic solutions are constructed.
Similar(58)
Therefore, (1.2) has a path-wise unique strong solution.
Thus the path-wise uniqueness holds for (1.1).
To solve these problems efficiently, we develop a path-wise coordinate descent based scheme.
In this paper, we consider the path-wise integrals [27] with respect to fBm.
Then there exists a path-wise unique strong solution to (1.2).
Hence, there exists a path-wise unique strong solution to (2.21).
Under the Hypothesis 4, the path-wise uniqueness holds for (1.1), (tin[0,T]).
We establish that any stabilizing state-feedback path-wise switching signal is robust with respect to switching perturbations.
To properly capture the sensitivity of a switching signal undergoing various switching perturbations, we define the relative distance between state-feedback path-wise switching signals.
In our previous research, a look-ahead search method has been proposed as the constraint solver for path-wise test data generation.
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