A TEN STEP BLOCK GENERALIZED ADAMS METHOD FOR THE SOLUTION OF THE HOLLING TANNER AND LORENZ MODELS

G. M. Kumleng, U. W.W. Sirisena, B. C. Dang

Abstract


This paper is concerned with the accuracy of the Ten step block generalized adams method for the approximate solution of the Holling Tanner and the Lorenz models. The basic property of the block method is verified to be consistent and zero stable hence convergent. Numerical results obtained are compared to those obtained by the well-known Matlab ODE solver ODE 45 to illustrate its accuracy and effectiveness. The proposed block method is found to be efficient and accurate

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