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In such problems, strong convergence or norm convergence is often much more desirable than weak convergence.
In such problems, strong convergence is often much more desirable than weak convergence.
In such problems, strong convergence is often much more desirable than weak convergence, for it translates the physically tangible property.
But for discrete time problems, strong Pontryagin principles cannot hold without an additional assumption namely a convexity condition, as Boltyanski shows in [12] for the finite horizon framework.
In such problems, strong convergence (norm convergence) is often much more desirable than weak convergence, for it translates the physically tangible property that the energy ∥ x n − x ∥ of the error between the iterate x n and the solution x eventually becomes arbitrarily small.
In such problems, strong convergence is often much more desirable than weak convergence for it translates the physically tangible property so that the energy ∥ x n − x ∥ of the error between the iterate x n and the solution x eventually becomes arbitrarily small.
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New Orleans is now protected by canal closure gates which shut when water reaches a certain height, relief wells, gauges to indicate problems, stronger levees and a pump system.
To solve this problem, strong interaction between the tubes must be introduced.
What can also help is a problem stronger than addiction.
We also study enumerative questions and show that this problem has strong connections with problems related to permutation displacements.
But Vatican officials, familiar with the problems and strong feelings in the region, took the president's words in stride.
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Justyna Jupowicz-Kozak
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