Sentence examples for scheme in solving from inspiring English sources

Our numerical experiments exhibit the efficiency of the proposed IMEX scheme in solving nonlinear fractional PDEs.

In this paper, we demonstrate the numerical superiority of a Galerkin scheme in solving the kinematic dynamo eigenvalue problem in a full sphere.

and (c) the effectiveness of the NCCD scheme in solving Navier Stokes equation for the benchmark lid-driven cavity problem at high Reynolds numbers, showing that the present method is capable of providing very accurate solution using far fewer points as compared to existing solutions in the literature.

Little attention was given to the efficiency of the numerical scheme in solving the proppant transport equations.

In addition, the (computational) work- temporal) precision character of several schemes in solving a strongly coupled CHT problem is compared over a range of accuracy requirements.

We highlight: (a) specific points in parameter space those give rise to least phase and dispersion errors for non-periodic wave problems; (b) the solution error of CCD/NCCD schemes in solving Stommel Ocean model (an elliptic p.d.e).e

Furthermore, the (computational) work- temporal) precision character of several time integration schemes in solving the CHT test-case is compared over a range of accuracy requirements; for time-accurate solutions, the fourth and fifth order IMEX schemes are 1.5 times more efficient than Crank–Nicolson and 2.7 times more efficient than BDF2.

An asymptotic preserving (AP) scheme is efficient in solving multiscale kinetic equations with a wide range of the Knudsen number.

We present a novel, hybrid block-adaptive scheme for use in solving sets of near-conservation laws in general orthogonal coordinate systems.

Examples where these schemes have been employed in solving RA problems in CRN can be found in references [66 71].

Hence, we can say that a multistep iterative scheme plays an important role in solving various problems in pure and applied sciences.