A handy, accurate, invertible and integrable expression for Dawson’s function
Keyword(s):
This article proposes a handy, accurate, invertible and integrable expression for Dawson’s function. It can be observed that the biggest relative error committed, employing the proposed approximation here, is about 2.5%. Therefore, it is noted that this integral approximation to Dawson’s function, expressed only in terms of elementary functions, has a maximum absolute error of just 7 × 10-3. As a case study, the integral approximation proposed here will be applied to a nonclassical heat conduction problem, contributing to obtain a handy, accurate, analytical approximate solution for that problem
2013 ◽
Vol 378
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pp. 459-465
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2019 ◽
Vol 2019
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pp. 1-9
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1968 ◽
Vol 14
(2)
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pp. 147-150
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2017 ◽
Vol V
(X)
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pp. 178-183
1987 ◽
pp. 325-344
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2019 ◽
Vol 3
(2)
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pp. 01-07
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1981 ◽
Vol 21
(5)
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pp. 257-262