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Then by the same argument as Case I, we can claim that the corresponding local solution of equation (1) blows up in finite time.
They proved that problem (1) blows up at finite time (T^) if (1 < p le5) and (1 < q < frac{{2p}}{{p + 1}}).
We may continue to use this argument until the value ∥ u ( T ∗ ) ∥ B 1, 1 d + 1 blows up, that is, lim t ↑ T ∗ ∥ u ( t ) ∥ B 1, 1 d + 1 = ∞.
If int_{0}^{infty}g(s),mathrm{d}s< frac{p-2}{p-3/2}, (15) then any strong solution (u x,t)) to Problem (1) blows up in finite time T in the sense that (lim_{trightarrow T} Vert u(cdot,t) Vert _{2}=+infty).
By Lemma 2 we see that lim_{trightarrow T_{{mathrm{max}}}^biglVert u t,cdot bigrVert _{L^{2}_{rho}}^{2}=infty, (47) which implies that the corresponding solution (u t,x)) of equation (1) blows up in finite time (T_{{mathrm {max}}}<infty).
Yes, Batman 1) saves Gordon from Bob, 2) figures out the Joker's death-grimace formula and 3) removes the Joker's gas balloons, but to Gordon he's still a vigilante who 1) blows up Axis Chemicals and, 2) crashes the batplane into the steps of the Gotham Cathedral.
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STEC O157 H7 was isolated from 8 (5.2%) pools (7 house fly and 1 blow fly) at 4 fairs.
Still from "The 400 Blows".
How about one like 400 Blows?
In November , 1958 Truffaut began filming "The 400 Blows".
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com