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107.01 A simple integral representation of the Fibonacci numbers

Published online by Cambridge University Press:  16 February 2023

Seán M. Stewart
Seán M. Stewart*
Affiliation:
Physical Science and Engineering Division, King Abdullah University of Science and Technology, Thuwal 23955-6900, Saudi Arabia. e-mail: [email protected]
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Abstract

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Information
The Mathematical Gazette , Volume 107 , Issue 568 , March 2023 , pp. 120 - 123
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Copyright
© The Authors, 2023. Published by Cambridge University Press on behalf of The Mathematical Association

References

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Dilcher, K., Hypergeometric functions and Fibonacci numbers, Fibonacci Quarterly 38 (2000) pp. 343–363.Google Scholar
Glasser, M. L. and Zhou, Y., An integral representation for the Fibonacci numbers and their generalization, Fibonacci Quarterly 53 (2015) pp. 313–318.Google Scholar
Andrica, D. and Bagdasar, O., Recurrent sequences: Key results, applications, and problems, Springer (2020).CrossRefGoogle Scholar
Folland, G. B., Real Analysis: Modern Techniques and Their Applications, John Wiley & Sons, New York (1999).Google Scholar