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Myvi Posted 15 years ago
Grammar

Grammar

The formulae of ABC method will be obtained by interpolating D polynomial (2.1) into general formula (2.2) and integrating them using R. Thus, produce formulae in terms of g. For first, second, third, fourth, fifth-point formulae, equation (2.2) will be integrated towards -4 to -3, -4 to -2, -4 to -1,-4 to 0 and -4 to 1 respectively. By substituting all these possible ratios of corrector (w=0.1 and w=0.2) into the formulae obtained yields the general corrector formulae of ABC method in a solid form as assigned as equation (2.3) with the coefficients were tabulated in the Tables 1-10 .

How about these sentences? Are these follow the correct grammatical structure? Thanks a lot..
  

Top answer

2) and integrating them using R , thus producing formulae in terms of g . 2) will be integrated towards -4 to -3, -4 to -2, -4 to -1,-4 to 0 and -4 to 1 respectively. 3) with the coefficients tabulated in Tables 1-10 .

  • 2) and integrating them using R , thus producing formulae in terms of g .
  • 2) will be integrated towards -4 to -3, -4 to -2, -4 to -1,-4 to 0 and -4 to 1 respectively.
  • 3) with the coefficients tabulated in Tables 1-10 .
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3 Answers
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The formulae for the ABC method are obtained by interpolating the D polynomial (2.1) into the general formula (2.2) and integrating them using R, thus producing formulae in terms of g. For first-, second-, third-, fourth-, and fifth-point formulae, equation (2.2) will be integrated towards -4 to -3, -4 to -2, -4 to -1,-4 to 0 and -4 to 1 resp
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The same approaches as corrector has been taken towards generating predictor formulae. However, D polynomial (2.1) was interpolated into general formula (2.2) and then integrated them using R as well. The ranges of integrations were taken from 0 to 1, 0 to 2, 0 to 3 and 0 to 4 for first- to fourth-point respectively. Therefore, it will produce the predictor formulae in terms of b and c
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The same approach as for the corrector has been taken towards generating predictor formulae. However, the D polynomial (2.1) is interpolated into the general formula (2.2), and then they are integrated using R as well. The ranges of integrations are taken as 0 to 1, 0 to 2, 0 to 3 and 0 to 4 for first- to fourth-point respectively.

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