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A Short Proof of a Series Evaluation in Terms of Harmonic Numbers
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Alois Panholzer
Published/Copyright:
November 25, 2009
Received: 2008-05-21
Revised: 2009-02-12
Accepted: 2009-03-14
Published Online: 2009-11-25
Published in Print: 2009-November
© de Gruyter 2009
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Articles in the same Issue
- An Analogue of the Erdős–Ginzburg–Ziv Theorem for Quadratic Symmetric Polynomials
- Counting Determinants of Fibonacci–Hessenberg Matrices Using LU Factorizations
- A Short Proof of a Series Evaluation in Terms of Harmonic Numbers
- Generalization of an Identity Involving the Generalized Fibonacci Numbers and Its Applications
- Inductive Methods and Zero-Sum Free Sequences
- On the Number of Zero-Sum Subsequences of Restricted Size
- On the Average Asymptotic Behavior of a Certain Type of Sequence of Integers
- On the Kernel of the Coprime Graph of Integers
- Bell Numbers and Variant Sequences Derived from a General Functional Differential Equation
- Balanced Subset Sums in Dense Sets of Integers
- Some Results for Generalized Harmonic Numbers
Articles in the same Issue
- An Analogue of the Erdős–Ginzburg–Ziv Theorem for Quadratic Symmetric Polynomials
- Counting Determinants of Fibonacci–Hessenberg Matrices Using LU Factorizations
- A Short Proof of a Series Evaluation in Terms of Harmonic Numbers
- Generalization of an Identity Involving the Generalized Fibonacci Numbers and Its Applications
- Inductive Methods and Zero-Sum Free Sequences
- On the Number of Zero-Sum Subsequences of Restricted Size
- On the Average Asymptotic Behavior of a Certain Type of Sequence of Integers
- On the Kernel of the Coprime Graph of Integers
- Bell Numbers and Variant Sequences Derived from a General Functional Differential Equation
- Balanced Subset Sums in Dense Sets of Integers
- Some Results for Generalized Harmonic Numbers
