Compositions of integers and Fibonacci numbers
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References
- Agarwal, A. K., n-Colour composition, Indian J. Pure Appl. Math., 31(11) (2000), 1421-1427.
- Agarwal, A. K., Andrews, G. E., Rogers-Ramanujan identities for partitions with “N copies of N”, J. Combin. Theory Ser. A., 45(1) (1987), 40-49.
- Al, B., Alkan, M., Some Relations Between Partitions and Fibonacci Numbers, In: Proceedings Book of the 2nd Mediterranean International Conference of Pure & Applied Mathematics and Related Areas (MICOPAM 2019) (Ed. by Y. Simsek, A. Bayad, M. Alkan, I. Kucukoglu and O. Ones), Antalya, Turkey, August 28-31, 2019, 14-17; ISBN: 978-2-491766-00-9.
- Al, B., Alkan, M., On relations for the partitions of numbers, Filomat, 34(2) (2020), 567–574. DOI:10.2298/FIL2002567A
- Al, B., Alkan, M., A Note on the Composition of a Positive Integer whose Parts are Odd Integers, International Conference on Artificial Intelligence and Applied Mathematics in Engineering Abstract Book (2022), 141. https://icaiame.com/wpcontent/uploads/2022/06/ICAIAME-2022-Accepted-Abstracts-E-Book.pdf
- Al, B., Alkan, M., A Note on Color Compositions and the Patterns, In: Proceedings Book of the 5th Mediterranean International Conference of Pure & Applied Mathematics and Related Areas (MICOPAM 2022), 2022, 158-161. ISBN: 978-625-00-0917-8
- Andrews, G. E., The Theory of Partitions, Addison-Wesley Publishing, New York, 1976.
- Andrews, G. E., Erikson, K., Integer Partitions, Cambridge University Press, Cambridge, 2004.
Details
Primary Language
English
Subjects
Mathematical Sciences
Journal Section
Research Article
Publication Date
March 16, 2024
Submission Date
July 17, 2022
Acceptance Date
September 15, 2023
Published in Issue
Year 2024 Volume: 73 Number: 1
Cited By
A Note on the Composition of a Positive Integer whose Parts are Odd Integers
Turkish Journal of Mathematics and Computer Science
https://doi.org/10.47000/tjmcs.1166566
