We consider the following two classes of second order boundary value problems for difference equation: Δ ( r i 1 Δ y i 1 ) b i y i + λ a i y i = 0 , 1 i n , y 0 τ y 1 = y n + 1 δ y n = 0 with δ , τ∈ [ 0
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The simulation results generated as a result of the application of the new method on some second-order oscillatory differential equations also showed that the new hybrid method is computationally reliable. Keywords: hybrid method; convergence; differential equation; oscillatory problems; physical systems ...
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The behaviour is compared of two solvers for the discrete equations arising from the discretization using Chebyshev collocation of a second-order linear partial differential equation on a square. The alternative solvers considered are a direct solver and an iterative solver based on preconditioning with...
We develop a robust solver for a second order mixed finite element splitting scheme for the Cahn–Hilliard equation. This work is an extension of our previous work in which we developed a robust solver for a first order mixed finite element splitting scheme for the Cahn–Hilliard equation. The...
Second-order nonlinear optical processes convert light from one wavelength to another and generate quantum entanglement. Creating chip-scale devices to efficiently control these interactions greatly increases the reach of photonics. Existing silicon-base
General-domain compressible Navier-Stokes solvers exhibiting quasi-unconditional stability and high-order accuracy in space and time The proposed methodology incorporates: 1) A novel linear-cost implicit solver based on use of higher-order backward differentiation formulae (BDF) and the... CubillosMorag...
ThemeCopy SXINT must be a structure returned by a differential equation solver. How to make that SXINT be in that structure, or is there some other way to find the second derivative, but with the same precision as deval method is with ode45 solver?0...
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