Sentence examples for implicit accuracy from inspiring English sources

The standard deviation of the temperature difference from the mean values was estimated to be 0.4 K, which we think is the implicit accuracy of RASS in comparison with a radiosonde.

The coordination of the two sub-tasks is quickly learnt after the activation of the deviating force field and is achieved by a combination of force and the stiffness components (about 80% vs. 20%), which is a function of the implicit accuracy of the tracking task.

Mohanty et al. [19 24] developed three-level implicit high accuracy compact finite difference methods for the solution of one-space dimensional nonlinear hyperbolic equations.

High order accuracy implicit stabilization algorithms based on upwind finite-difference schemes were proposed.

The major features of the CCD scheme are: three point, implicit, sixth-order accuracy, and inclusion of boundary values.

Additionally, using the first and second order of the accuracy implicit difference schemes for differential equations without the presence of delay, the first and second order of the accuracy implicit difference schemes, { 1 τ ( u k − u k − 1 ) + A u k = B k u k − N + φ k, φ k = f ( t k ), B k = B ( t k ), t k = k τ, 1 ≤ k, N τ = ω, u k = g ( t k ), t k = k τ, − N ≤ k ≤ 0, (9).

In this paper, using a central point and two off-step points in x-direction, we propose a new two-level implicit method of accuracy two in time and three in space, based on spline in compression approximations for the solution of differential equation (1.1).

In this paper, using three non-uniform grid points in x-direction and three uniform grid points in t-direction, we discuss a new three-level implicit method of accuracy two in time and three in space based on spline in compression approximations for the solution of 1D second order quasilinear hyperbolic equations.

In this article, we propose a new two-level implicit method of accuracy two in time and three in space based on spline in compression approximations using two off-step points and a central point on a quasi-variable mesh for the numerical solution of the system of 1D quasi-linear parabolic partial differential equations.

Rashidinia and Mohammadi [33] developed an approximation for finding the numerical solution of differential equation (3) by replacing the time derivative by a finite difference approximation and the space derivative by sextic spline functions using off-step points to obtain three-level implicit methods of accuracies (O k^{2}+h^{4})) and (O k^{4}+h^{4})).

We observe that for this case implicit Euler method loses accuracy.