Explicit Evaluation of Euler and Related Sums

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A new class of identities involving Cauchy numbers, harmonic numbers and zeta values (2012, background): “[6, 7]), then the previous relation may be written”
Identities for the harmonic numbers and binomial coefficients (2011, methodology): “Further work in the summation of harmonic numbers and binomial coefficients has also been done by Flajolet and Salvy [11], Basu [2], Basu and Apostol [3], Choi and Srivastava ([ 7 ] and [8]), and Rassias and Srivastava [17].”
Harmonic number identities via hypergeometric series and Bell polynomials (2012, background): “Borwein and Borwein [2], Coffey [14], De Doelder [16] and Flajolet and Salvy [19] established numerous infinite series (Euler sums or analogues of Euler sums) related to harmonic numbers and the Riemann zeta function by evaluating some integrals, while Choi and Srivastava [5], Chu [6],”
Further summation formulae related to generalized harmonic numbers (2007, background): “127 (1999) 15–25; J. Choi, H.M. Srivastava, Explicit evaluation of Euler and related sums, Ramanujan J. 10 (2005) 51–70] investigated the evaluation of infinite series related to generalized harmonic numbers.”