Sentence examples for method converges fast from inspiring English sources

The local sweeping method converges fast since characteristic curves do not bend much within a neighbourhood, such as a subdomain.

The method converges fast to a smooth solution, and the resulting horn has good impedance properties throughout the entire frequency band of interest.

All transmit powers of FBSs converge to the limited values within 10 steps, so ADMM-based distributed method converges fast and can adapt to the variation of network situations.

Simulation and experiments also show that the proposed method converges faster than the existing methods, and also requires less memory space and CPU time.

Thus, the case (3.17) in the Abbas iteration method converges faster than the case (2.6) in the Thakur-Thakur-Postolache iteration method.

It shows that our proposed method converges faster than IRM with the constant scale parameter and has more texture details in the denoised image.

Therefore, the optimal value of ω should be (omega _{opt}in(0.625,1.250)) such that the SSOR iterative method converges faster to the unique solution of (1) for any choice of the initial guess (x_{0}).

If (1-alpha_{n} <alpha_{n}), (1-beta_{n} <beta_{n}), and (1-gamma_{n}< gamma_{n}) for sufficiently large n, then the case (3.17) in the Abbas iteration method converges faster than the case (2.6) in the Thakur-Thakur-Postolache iteration method.

Similar to Theorem 3.1, we can prove that for contractive maps one case in the Abbas iteration method converges faster than the other possible cases whenever the elements of the sequences ({alpha_{n}}_{ngeq0}), ({beta_{n}}_{ngeq0}), and ({gamma_{n}}_{ngeq0}) are in ((frac{1}{2}, 1)) for sufficiently large n.

Also, one can show that for contractive maps the case (2.6) of the Thakur-Thakur-Postolache iteration method converges faster than the other possible cases whenever elements of the sequences ({alpha_{n}}_{ngeq0}), ({beta_{n}}_{ngeq0}), and ({gamma_{n}}_{ngeq0}) are in ((frac{1}{2}, 1)) for sufficiently large n.

Calculations with the partial waves 1S0, 1P1, 1D2, and 3S1 -3D1 of the Reid soft core potential show that the method converges faster than other solution schemes not only for the phase shift but also for the off-shell t matrix elements.