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The Poisson equation is solved on a level-by-level basis, using a "one-way interface" scheme in which boundary conditions are interpolated from the previous coarser level solution.
The difficulty of the problem is adjusted so that, no matter how many people are mining Bitcoins, the problem is solved, on average, six times an hour.
As an example, the Poisson equation is solved on three planar domains.
The problem is solved on the basis of the small parameter method.
Then the problem is solved on the finite interval using appropriate numerical methods.
The given problem is solved on the superposition of two auxiliary problems under different boundary conditions.
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Then, the optimization problem of this economic model predictive control is solved on-line using Laguerre functions.
A convex programming problem is solved, on-line, by reformulating the problem in terms of a piecewise smooth penalty function, and relying on a suitable analog variable structure system implementing the gradient procedure.
On-line planning is a manifestation of chunking, i.e., intermediate sub-goals are solved on-line, not during the preparation phase.
And climate change is just one example of the international issues that can now only be solved on a global scale.
SOMETIMES a problem cannot be solved on the spot, however.
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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