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Wave equations have been studied by Mittal and Bhatia [23] using modified cubic B-spline functions.
In the present method, we apply modified cubic B-splines for spatial variable and derivatives, which produce a system of first-order ordinary differential equations.
We apply modified cubic B-splines for spatial variable and derivatives, which produce a system of first-order ordinary differential equations.
Tamsir et al., applied an algorithm based on exponential modified cubic B-spline differential quadrature method for nonlinear Burgers' equation [27].
In this paper, a numerical method is proposed to approximate the numeric solutions of nonlinear Fisher's reaction diffusion equation with modified cubic B-spline collocation method.
In this paper, we have developed a collocation method for solving nonlinear Fisher's reaction diffusion equation with Dirichlet's boundary conditions using modified cubic B-spline basis functions.
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The modified generalized cubic phase mask (GCPM) has recently been applied in wavefront coding systems including infrared imaging and microscopy.
Zhu et al. [25] derived an efficient differential quadrature scheme based on modified trigonometric cubic B-spline for the solution of 1D and 2D time fractional advection diffusion equations.
Here, we developed an efficient quasi-3D random walk particle tracking (RWPT) algorithm to simulate solute transport through natural fractures based on a 2D flow field generated from the modified local cubic law (MLC L.
Using a database of cubic Bézier curves we are able to interactively modify the cubic spline such that it remains visually close to an elastic spline.
Here, f c represents how the flow inside fractures is affected by the roughness profile of the surface, modifying the cubic law assumption of parallel plates.
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