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The effect of strong anisotropic scattering on the critical sphere problem in neutron transport theory using a synthetic kernel.
In order to test the numerical results of physics codes, we consider the geometrically linear dynamic sphere problem.
The parallel performance and benchmarks of the linear solvers are investigated on different architectures by solving the 2D diffusion convection problem and the 3D flow over sphere problem.
This problem is commonly called 'the Euclidean delivery problem' or 'the min-max location problem' or 'the minimum covering sphere problem'.
It is well known that a solution to the minimum covering sphere problem always exists, the center ((lambda,mu)) and the radius ρ are unique (cf. [34, 35]).
Benchmark numerical results for the black sphere problem (one speed, isotropic scattering) are reported by extending some previous computations on the relevant integral transport equation [Loyalka, S.K., 1975. A numerical method for solving integral equations of neutron transport. Nuclear Science and Engineering 56, 317 319].
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Problems in the therapeutic relationship; problems in the academy; problems in the geopolitical sphere; problems in the city — the list of broken structures found in "Kyra" goes on and on.
Second, the Separate Spheres problem.
I shall call this the Separate Spheres problem.
There the Separate Spheres problem takes the form of whether the worst off are those with the worse overall well-being, or those with the worse health.
It is not just in the assessment of the outcomes of actions, practices or institutions, and the determination of which alternatives will produce the best outcomes, that the Separate Spheres' problem arises.
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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