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Summation formulae for finite tangent and secant sums
Authors:Djurdje Cvijovi?
Affiliation:Atomic Physics Laboratory, Vin?a Institute of Nuclear Sciences, P.O. Box 522, 11001 Belgrade, Serbia
Abstract:
In a series of papers [6], [7], [8], [9] and [10] it has been shown that nine remarkably general families of the finite trigonometric sums could be summed in closed form by making use of the calculus of residues and choosing a particularly convenient integration contour. In this sequel, new summation formulae for three general families of finite tangent and secant sums have been deduced by the same approach.
Keywords:Finite summation   Trigonometric sums   Tangent sums   Secant sums   Higher order Bernoulli polynomials   Bernoulli polynomials   Euler polynomials   Contour integration   Cauchy residue theorem
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