Exact(15)
Explicit stability and convergence analyses are presented using Lyapunov tools.
Stability analysis leads to a simple, explicit stability criterion.
Explicit stability conditions are developed for arbitrary relaxation kernels.
Explicit stability conditions for perturbations of small intensity are obtained by using the method of averaging.
We develop a Streamline Upwind Petrov Galerkin method to the equation and derive an explicit stability parameter.
Explicit stability conditions are derived for the first and second moments of a two-degree-of-freedom rotating shaft.
Similar(45)
For HMHD, implicit approaches using time steps above the explicit numerical stability limits result in diagonally submissive Jacobian systems.
The implementation is based on a finite volume approach and the explicit solution stability is ensured by a CFL-like condition.
Time stepping is explicit, but stability constraints force small time steps only when singularities develop, whereas relatively large time steps are allowed before or past singularities, when the evolution is smooth.
For that matter we consider finite difference formulations of the weighted essentially non-oscillatory (WENO) schemes associated with explicit strong stability preserving Runge Kutta (SSP-RK) time integration methods.
We derive explicit sufficient stability conditions for A ≃ I and A ≃ -I.
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