Sentence examples for should satisfy for from inspiring English sources

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The special requirements that it should satisfy for the specific application of deployment at ocean bed and pressure monitoring of the water column above are dealt with.

c Note that the infimum and the supremum in Problem (11) implies that the solution should satisfy for all channel errors inside the given uncertainty region.

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But in yet another summer of anodyne superhero blockbusters, Sin City: A Dame To Kill For is – no pun intended – the dark horse, a salacious slice of pulp fiction whose four interlocking storylines should satisfy those looking for X-rated kicks.

They're nicely balanced and should satisfy everyone looking for headphones to jam out to the Eagles or lose themselves in a deep dubstep bass line.

Third, the "collective positions" or "deliberative outputs" should satisfy certain rules for consistency, so that encountering a discursive dilemma or other constellations that indicate a lack of consistency can be avoided.

The network flow should satisfy the following constraint: for all, for all.

Apparently, a good choice for should satisfy X ≤ s ( H ), in which case all erasure patterns would be corrected.

The subspace we are looking for should satisfy two conditions other than completeness: first, it should be invariant under the operator Ψ.

The OM-D EM-5, digital successor to the long-running OM series of film cameras, has a look straight out of the 70s but specs that should satisfy enthusiast photographers looking for a compact but powerful system.

The crucial condition that a kernel should satisfy to be suitable for SVM is to be positive definite, meaning that the SVM problem is convex, and hence that the solution of its objective function is unique.

Then ω should satisfy the following equation for some (ngeq0): -omega^{2}+iA_{n}omega+B_{n}+C bigl(cos omegatau)- isin omega tau) bigr)=0, (13) which implies that textstylebegin{cases} -omega^{2}+B_{n} = -C cos omegatau), A_{n} omega=Csin omegatau). end{cases} (14) From (14), adding the squared terms for both equations yields omega^{4}+ bigl(A_{n}^{2}-2B_{n} bigr)omega^{2}+B_{n}^{2}-C^{2}=0 ^{2}-C^{2}=0

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