The Gauss 2F1(1)-summation theorem and harmonic number identities

Author： Chen Xiaojing  

Publisher： Taylor & Francis Ltd

ISSN： 1065-2469

Source： Integral Transforms and Special Functions, Vol.20, Iss.12, 2009-12, pp. : 925-935

Disclaimer: Any content in publications that violate the sovereignty, the constitution or regulations of the PRC is not accepted or approved by CNPIEC.

Previous Menu Next

Abstract

Related content

Harmonic sets and the harmonic prime number theorem

By  

Bulletin of the Australian Mathematical Society, Vol. 71, Iss. 1, 2005-02 ,pp. : 127-137

Cambridge University Press

Access to resources Recommend Favorite

An extension of Saalschütz's summation theorem for the series r+3Fr+2

By Kim Y.S.   Rathie A.K.   Paris R.B.  

Integral Transforms and Special Functions, Vol. 24, Iss. 11, 2013-11 ,pp. : 916-921

Taylor & Francis Ltd

Access to resources Recommend Favorite

Telescoping method, derivative operators and harmonic number identities

By Wei Chuanan   Gong Dianxuan   Yan Qinglun  

Integral Transforms and Special Functions, Vol. 25, Iss. 3, 2014-03 ,pp. : 203-214

Taylor & Francis Ltd

Access to resources Recommend Favorite

Chu-Vandermonde convolution and harmonic number identities

By Wei Chuanan  

Integral Transforms and Special Functions, Vol. 24, Iss. 4, 2013-04 ,pp. : 324-330

Taylor & Francis Ltd

Access to resources Recommend Favorite

The Gauss-Bonnet theorem for vector bundles

By Bell Denis  

Journal of Geometry, Vol. 85, Iss. 1-2, 2006-09 ,pp. : 15-21

Springer Publishing Company

Access to resources Recommend Favorite