Analysis and Experiments with a Slow-Start Procedure

Ritchie, Harold; Leduc, Anne-Marie

doi:10.1175/1520-0493(1994)122<0729:aaewas>2.0.co;2

Mon. Wea. Rev.

1994

DOI: 10.1175/1520-0493(1994)122<0729:aaewas>2.0.co;2

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Analysis and Experiments with a Slow-Start Procedure

Harold Ritchie

Anne-Marie Leduc

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2012

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An Explicit Time-Difference Scheme with an Adams–Bashforth Predictor and a Trapezoidal Corrector

Kar

2012

Monthly Weather Review

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A new predictor-corrector time-difference scheme that employs a second-order Adams-Bashforth scheme for the predictor and a trapezoidal scheme for the corrector is introduced. The von Neumann stability properties of the proposed Adams-Bashforth trapezoidal scheme are determined for the oscillation and friction equations. Effectiveness of the scheme is demonstrated through a number of time integrations using finite-difference numerical models of varying complexities in one and two spatial dimensions. The proposed scheme has useful implications for the fully implicit schemes currently employed in some semi-Lagrangian models of the atmosphere.

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An Explicit Time-Difference Scheme with an Adams–Bashforth Predictor and a Trapezoidal Corrector

Kar

2012

Monthly Weather Review

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show abstract

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Analysis and Experiments with a Slow-Start Procedure

Cited by 1 publication

References 0 publications

An Explicit Time-Difference Scheme with an Adams–Bashforth Predictor and a Trapezoidal Corrector

An Explicit Time-Difference Scheme with an Adams–Bashforth Predictor and a Trapezoidal Corrector

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