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The method is conditionally stable.
Moreover, we establish analytically and numerically that the nonlinear method is conditionally stable.
Although the method is conditionally stable, the restrictions allow wide stability regions.
It is verified that the method is conditionally stable and has inherent algorithmic damping, period error and amplitude decay.
Subsequent analyses of the CF and SMC methods then demonstrate that the CF method is unconditionally stable and monotonic, but the SMC method is conditionally stable and permits unphysical oscillatory solutions that can prevent it from reaching equilibrium.
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The proposed numerical method for the wave equation in polar coordinates is conditionally stable, whereas for the damped wave equation and the telegraphic equation, the method is shown to be unconditionally stable.
Our objective is to provide an overview of methods developed under the assumption that the network is (conditionally) exogenously formed: that is, there are no unobserved individual variables within the network that determine who links with whom.
According to this method, the ellipse of electric fields in the sample is conditionally transformed into a rectangle.
By Fourier method, we prove that one class of difference scheme is unconditionally stable and convergent, the other is conditionally stable and convergent.
Like other matching and related methods, the approach assumes that the outcome that would occur in the absence of the treatment is conditionally independent of the treatment5.
Mac Cormack scheme is conditionally stable.
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