Softcodes of Parallel Processing Milne’s Device via Exponentially Fitted Method for Valuating Special ODEs
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The idea of technological computing has immensely assisted to enhance accuracy and maximize computed errors involving computational math. Softcodes computer programme is guided towards supplying comfortable computation, proficiency and faster results at all times. The objective of this study will be to devise softcodes of parallel processing Milne’s device (SPPMD) via exponentially fitted method for valuating special ordinary differential equations. This is established through collocation and interpolation of the exponentially fitted method. Dissecting (SPPMD) produces the principal local truncation error (PLTE) after expressing the order of SPPMD leading to the boundary of convergence. Some selected examples of special ODEs were tested to show the efficiency and accuracy of (SPPMD) at different boundary of convergence. The finished results exist with the aid of (SPPMD). Computed results show that the (SPPMD) is more proficient compare to subsisting methods in terms of the work out max errors at all levels.
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QA Mathematics