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Evaluating Fresnel-type integrals

Published online by Cambridge University Press:  02 November 2015

G. J. O. Jameson*
Affiliation:
Dept. of Mathematics and Statistics, Lancaster University, Lancaster LA1 4YF, e-mail: g.jameson@lancaster.ac.uk

Abstract

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Type
Other
Copyright
Copyright © Mathematical Association 2015

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References

1. NIST Digital Library of Mathematical Functions, available at http://dlmf.nist.gov Google Scholar
2. Jameson, G. J. O., Sine, cosine and exponential integrals, Math. Gaz. 99 (July 2015) pp. 276289.Google Scholar
3. Jameson, G. J. O., An inequality for integrals of the form , J. Math. Ineq., to appear.Google Scholar
4. Jameson, Graham, Lord, Nick and McKee, James, An inequality for Si(x), Math. Gaz. 99 (March 2015), pp. 133139.10.1017/mag.2014.18Google Scholar
5. Walker, P. L., The theory of Fourier series and integrals, John Wiley (1986).Google Scholar
6. Glebov, Gleb, A peculiar proof of an identity of Euler, Math. Gaz. 99 (March 2015) pp. 139143.10.1017/mag.2014.19Google Scholar