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Exact(41)
Actually, Gödel also made a somewhat stronger assumption, which, as the American mathematician J. Barkley Rosser later showed, could be replaced by assuming consistency.
If has a stronger assumption, we have the following lemma.
Instead, for our main result (see Theorem 3.1), we need the stronger assumption as follows.
If we impose some stronger assumption on the objective function, then we can prove a stronger result.
Theorem C improves an earlier result from [6] with the stronger assumption f ∈ K ( 0 ) and the same conclusion.
In the examples presented there, our stronger assumption stands for at least one of the regions Ω∗,Γ∗.
Similar(19)
It was established in [24] under considerably stronger assumptions.
Let us develop the argument under one of these stronger assumptions.
Moreover, we show that by imposing stronger assumptions, Input-to-State Stability is achievable as well.
Under stronger assumptions on the convex functions involved the proposed iterative scheme will converge linearly.
We show that the strong version is solvable "exploring the vertices only" under some stronger assumptions.
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