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This paper examines a class of explicit finite-difference advection schemes derived along the method of lines.
We apply auto-tuning to the parallel execution of a class of explicit predictor corrector (PC) methods of Runge Kutta (RK) type on shared-memory architectures.
This paper describes a class of explicit, Eulerian finite-difference algorithms for solving the continuity equation which are built around a technique called "flux correction".
In this paper, we consider a class of explicit marching schemes first proposed in [1] for solving the wave equation in complex geometry using an embedded Cartesian grid.
We perform the numerical experiments through a class of explicit high order accurate conservative and stable numerical schemes and a semi-implicit nonlinear Crank Nicolson type scheme.
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A class of new explicit second order accurate finite difference schemes for the computation of weak solutions of hyperbolic conservation laws is presented.
We first formulate a fractional class of explicit Adams Bashforth (A-B) and implicit Adams Moulton (A-M) methods of first- and second-order accuracy for the time-integration of Dtτ0Cu x,t)= g(t;u), τ∈ 0,1], where C0Dτt denotes the fractional derivative in the Caputo sense.
This paper is concerned with obtaining the approximate solution of a class of semi-explicit Integral Algebraic equations (IAEs) of index-1 with weakly singular kernels.
This paper is concerned with obtaining the approximate solution of a class of semi-explicit integral algebraic equations (IAEs) of index 1.
We present a new class of explicit marching schemes for the wave equation in complex geometry.
A general class of explicit and implicit dynamic finite difference schemes for large-eddy simulation is constructed, by combining Taylor series expansions on two different grid resolutions.
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