Solutions to some congruence equations via suborbital graphs

Author:

Güler Bahadır Özgür,Kör Tuncay,Şanlı Zeynep

Publisher

Springer Science and Business Media LLC

Subject

Multidisciplinary

Reference25 articles.

1. Akbaş M, Singerman D (1990) The normalizer of $$\Gamma _{0}(N)$$ Γ 0 ( N ) in $$PSL(2, R)$$ P S L ( 2 , R ) . Glasgow Math 32:317–327

2. Akbaş M, Singerman D (1992) The signature of the normalizer of $$\Gamma _{0}(N)$$ Γ 0 ( N ) in $$PSL(2, R)$$ P S L ( 2 , R ) . Lond Math Soc 165:77–86

3. Akbaş M, Başkan T (1996) Suborbital graphs for the normalizer of $$\Gamma _{0}(N)$$ Γ 0 ( N ) . Turk J Math 20:379–387

4. Akbaş M (2001) On suborbital graphs for the modular group. Bull Lond Math Soc 33:647–652

5. Akbaş M, Kör T, Kesicioglu Y (2013) Disconnectedness of the subgraph $$F^3$$ F 3 for the group $$\Gamma ^3$$ Γ 3 . J Inequal Appl 283:7

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1. Some group actions and Fibonacci numbers;Communications Faculty Of Science University of Ankara Series A1Mathematics and Statistics;2022-03-31

2. Relation between matrices and the suborbital graphs by the special number sequences;Turkish Journal of Mathematics;2022-01-01

3. On congruence equations arising from suborbital graphs;TURKISH JOURNAL OF MATHEMATICS;2019-09-28

4. Some special values of vertices of trees on the suborbital graphs;AIP Conference Proceedings;2018

5. Circuits in Suborbital Graphs for The Normalizer;Graphs and Combinatorics;2017-10-12

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