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Four different numerical resolutions were run which allows a first convergence analysis of the magnetised torus accretion scenario.
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A numerical convergence study is used to show that for a first order convergence of our discrete gradients grid modification is sufficient, whereas to achieve second order convergence grid optimization is mandatory.
To circumvent the first convergence problem, a good initial guess for the potential and charge must be carried out.
Some calculate this as first convergence in a thousand years; others are more modest about the rarity of the overlap.
Our results indicate a first order convergence of the error as a control parameter is decreased, and we outline a framework for analysis.
To our knowledge, this is the first convergence study using these instruments in a forensic sample and the first standardized assessment of care needs in Portuguese detainees.
The first convergence criterion provides early termination for simulations that have an extremely low R after the first 10 samples (Generally, a highly unreliable system).
Now we present our first convergence result.
Now we are able to prove our first convergence result.
The time to first convergence is predicted to be smooth and U-shaped in γ.
In this section, we give the first convergence result of P-type.
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