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The numerical solution is implemented by using an operator split technique that utilizes an elastic predictor and dissipative corrector.
The goal of this paper is to adapt the same technique by using an operator obtained with the Finite Element Method rather than a discretised differential motion equation.
These two sets of schemes can be combined either component by component, or by using an operator splitting procedure to obtain a finite volume scheme for the MHD equations.
Some realistic regularity assumptions are presented and applied to error estimation by using an operator interpolation.
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We report the first point-by-point comparison of LA LGE and colocated endocardial voltage by using an objective, operator-independent method of identifying atrial enhancement.
Because the Hamiltonian (or the invariant operator) of the system is somewhat complicated, we had transformed the Hamiltonian to a simple form by using a unitary operator.
We show that besides the user-friendly specification of ODEs within rules by using a special operator, the results are computed faster, are more stable and accurate.
The consistency of the transport and diffusion solutions at convergence is defined by using a projection operator mapping the transport into the diffusion FEM space.
In the present paper, we obtain some mapping and inclusion properties for subclasses of analytic functions by using a linear operator defined by the Gaussian hypergeometric function.
In Section 3, we give four existence theorems of the problem (1.1) by using a condensing operator and the measure of noncompactness.
Although such artifacts can be resolved by using a local operator, local methods are less popular than global methods due to their high complexity.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com