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where G : = { ( t, w ) : w ∈ S + ∖ K, T − ( w ) < t < T + ( w ) } ⊂ R × ( S + ∖ K ). and T − ( w ) < 0, T + ( w ) > 0 are the maximal existence times of the trajectory t ↦ η ( t, w ) in negative and positive direction.
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The kind of holiday adventures that Arthur Ransome described so well in Swallows and Amazons have a much smaller readership now because it seems such an old-fashioned existence – time has robbed them of their universality.
Suppose that is the maximal existence time, then (1.4).
Let T 0 be the maximum existence time.
(2.4) Thus, the maximal existence time (T_{n,M}=+infty).
Moreover, the existence time can be chosen as follows:, where.
Let (T^) be the maximal existence time of the solution u.
For the solution of (1.1), let be the maximal existence time, that is, (1.2).
Then the existence time of a global solution for problem (1.1 - 1.2 1.1 - 1.2ise.
We need to show that the maximal existence time T of u is finite.
Let u 0 ∈ H s with s > 3 2, T > 0 be the maximal existence time.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com