Periodic Components of the Fatou Set in Angular Region

Authors

  • Nirmal Gurung Central Department of Mathematics, Tribhuvan University, Nepal
  • Ajaya Singh Central Department of Mathematics, Tribhuvan University, Nepal

Keywords:

Fatou set, Fatou component, Periodic Fatou component

Abstract

Here we discuss, for a given integer, the existence of transcendental entire function such that its number of periodic Fatou components lie in angular regions and their periodicity are related to the integer.

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Published

2022-08-10

How to Cite

Periodic Components of the Fatou Set in Angular Region. (2022). Journal of Nepal Mathematical Society, 5(1), 19-23. https://doi.org/10.3126/jnms.v5i1.47373

Issue

Vol. 5 No. 1 (2022)

Section

Articles

License

© Nepal Mathematical Society

How to Cite

Periodic Components of the Fatou Set in Angular Region. (2022). Journal of Nepal Mathematical Society, 5(1), 19-23. https://doi.org/10.3126/jnms.v5i1.47373