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International Journal of Computer Mathematics Volume 83, 2006 - Issue 5-6
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Original Articles

Closed-form evaluations of definite integrals and associated infinite series involving the Riemann zeta function

Young Joon Cho Pusan National University, Pusan, 609-7305, Republic of Korea
,
Myungho Jung Pusan National University, Pusan, 609-7305, Republic of Korea
,
Junesang Choi Department of Mathematics, Dongguk University, Kyongju, 780-714, Republic of Korea
&
H. M. Srivastava Department of Mathematics and Statistics, University of Victoria, Victoria, British Columbia, V8W 3P4, CanadaCorrespondence[email protected]
Pages 461-472 | Received 18 Jul 2005, Accepted 13 Jul 2006, Published online: 28 Nov 2010

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Read on this site (4)

Lahoucine Elaissaoui & Zine El Abidine Guennoun. (2017) Evaluation of log-tangent integrals by series involving . Integral Transforms and Special Functions 28:6, pages 460-475.
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F.M.S. Lima. (2012) An Euler-type formula for β(2n) and closed-form expressions for a class of zeta series. Integral Transforms and Special Functions 23:9, pages 649-657.
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Junesang Choi & H. M. Srivastava. (2011) Explicit evaluations of some families of log-sine and log-cosine integrals. Integral Transforms and Special Functions 22:10, pages 767-783.
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Djurdje Cvijović. (2008) Closed-form evaluation of some families of cotangent and cosecant integrals. Integral Transforms and Special Functions 19:2, pages 147-155.
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Articles from other publishers (4)

Anthony Sofo. 2014. Analytic Number Theory, Approximation Theory, and Special Functions. Analytic Number Theory, Approximation Theory, and Special Functions 227 238 .
. 2012. Zeta and q-Zeta Functions and Associated Series and Integrals. Zeta and q-Zeta Functions and Associated Series and Integrals 603 657 .
Djurdje Cvijović & H.M. Srivastava. (2009) Evaluations of some classes of the trigonometric moment integrals. Journal of Mathematical Analysis and Applications 351:1, pages 244-256.
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Djurdje Cvijović & H. M. Srivastava. (2008) Closed-form evaluations of certain definite integrals by employing the Cauchy integral theorem. Numerical Algorithms 49:1-4, pages 129-141.
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