Abstract

Abstract The numerical solution of the transport (i.e., the continuity) equation for trace species, particularly in three-dimensional circulation models, has recently received great attention. Two different approaches are common. First, the classical numerical methods employed in circulation models for the solution of other continuity equations are used for the transport problem. In these methods, filters are commonly applied to control undesirable features in the solution. Second, methods were developed that were specially designed to obviate the problems arising when the transport equation is numerically solved. Here, both approaches are investigated and compared in a simple one-dimensional test-bed. The methods discussed encompass leapfrog time stepping, with both discrete and spectral spatial resolution, various filters, and four Eulerian finite-volume advection schemes: the Prather scheme, the Bott scheme, the piecewise parabolic method (PPM), and four versions of the multidimensional positive-defini...

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