作者: IM Navon , None
DOI: 10.1007/978-3-322-86146-7_22
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摘要: A Fourth-order compact implicit finite-difference scheme is applied for solving numerically the nonlinear shallow-water equations in conservation-law form. The algorithm second-order time accurate, while fourth-order differencing implemented a spatially factored (ADI) Third-order uncentered boundary conditions which preserve overall convergence are experimented with and compared. Von Neuman linearized stability analysis as well Kreiss-type normal-mode performed. integral invariants of conserved during numerical integration. Accuracy tests confirm accuracy scheme.