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and to an arbitrary control, is called a domain of reachability (reachable set) with respect to the time and the functions,.
There are two ways to deal with the reachability problem: computing the forward reachable set and the backward reachable set.
In [14], an efficient and scalable maximal reachability technique to compute the continual reachable set is introduced.
Finally, a tighter bound of the reachable set is obtained.
The function of the controller is to manipulate the reachable set of the closed-loop system to lie within a given ellipsoid or make the reachable set small.
However, there is no attempt to characterize the reachable set in this particular case.
This backward reachable set yields the stability region of the equilibrium point.
Second, the reachable set estimation is taken into account in the controller design.
Further, disturbances rejection with minimal reachable set is studied under two types of disturbances.
However, we think it is necessary to obtain a more tighter bound for a reachable set.
Meanwhile, delay decomposition technique is employed, which leads to tighter reachable set bounds.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com