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Finite summation formulas involving binomial coefficients, harmonic numbers and generalized harmonic numbers
by
Choi, Junesang
in
Algorithms
/ Analysis
/ Applications of Mathematics
/ Binomial coefficients
/ Elementary particles
/ Harmonics
/ Inequalities
/ Mathematical analysis
/ Mathematics
/ Mathematics and Statistics
/ Operators
/ Proceedings of the International Congress in Honour of Professor Hari M. Srivastava
/ Series (mathematics)
2013
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Finite summation formulas involving binomial coefficients, harmonic numbers and generalized harmonic numbers
by
Choi, Junesang
in
Algorithms
/ Analysis
/ Applications of Mathematics
/ Binomial coefficients
/ Elementary particles
/ Harmonics
/ Inequalities
/ Mathematical analysis
/ Mathematics
/ Mathematics and Statistics
/ Operators
/ Proceedings of the International Congress in Honour of Professor Hari M. Srivastava
/ Series (mathematics)
2013
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Do you wish to request the book?
Finite summation formulas involving binomial coefficients, harmonic numbers and generalized harmonic numbers
by
Choi, Junesang
in
Algorithms
/ Analysis
/ Applications of Mathematics
/ Binomial coefficients
/ Elementary particles
/ Harmonics
/ Inequalities
/ Mathematical analysis
/ Mathematics
/ Mathematics and Statistics
/ Operators
/ Proceedings of the International Congress in Honour of Professor Hari M. Srivastava
/ Series (mathematics)
2013
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Finite summation formulas involving binomial coefficients, harmonic numbers and generalized harmonic numbers
Journal Article
Finite summation formulas involving binomial coefficients, harmonic numbers and generalized harmonic numbers
2013
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Overview
A variety of identities involving harmonic numbers and generalized harmonic numbers have been investigated since the distant past and involved in a wide range of diverse fields such as analysis of algorithms in computer science, various branches of number theory, elementary particle physics and theoretical physics. Here we show how one can obtain further interesting identities about certain finite series involving binomial coefficients, harmonic numbers and generalized harmonic numbers by applying the usual differential operator to a known identity.
MSC:
11M06, 33B15, 33E20, 11M35, 11M41, 40C15.
Publisher
Springer International Publishing,Springer Nature B.V
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