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The main step in Jacobi Davidson-type method for the (GSVD) is solving the correction equations in an exact manner requiring the solution of linear systems of original size at each iteration.
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The pressure Poisson equation is solved using additive correction multigrid, and an efficient coarse grid selection algorithm is presented.
In this paper, the asymmetrical 3-phase (and neutral) power flow problem is solved by a correction current injection methodology applied to a system represented by a complex admittance matrix.
Next, the pressure correction equation is solved to get corrected pressure field.
Finally, the inverse matrix is multiplied by the unbalanced value vector, thus solving the correction equation, and the results are saved in the RDDs array (ef).
The population balance equation (PBE) is solved using the quadrature method of moments (QMOM) technique along with a correction procedure implemented to check and correct invalid moment sets.
The network is solved to determine the outlet temperatures from where the correction factor is determined.
The resulting integro-differential equation (IDE) system is solved using spectral deferred correction (SDC) techniques developed for general differential algebraic equations (DAEs), and the time dependent potentials are evaluated efficiently using fast convolution algorithms.
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CEO of Professional Science Editing for Scientists @ prosciediting.com