Further results about the transcendental meromorphic solution of a special Fermat-type equation

[1] A. Banerjee and T. Biswas, On the transcendental solutions of Fermat type delay-differential and c-shift equations with some analogous results, arXiv preprint arXiv:2103.08363, 2021.

[2] C.N. Chaithra, S.H. Naveenkumar and H.R. Jayarama, On the transcendental solution of the Fermat type q-shift equation, Electronic J. Math. Anal. Appl. 11 (2023), no. 2, 1–7.

[3] C.N. Chaithra, S.H. Naveenkumar and H.R. Jayarama, Uniqueness of meromorphic function sharing two values concerning differential-difference polynomial and it’s kth derivative, Math. Engin. Sci. Aerospace 14 (2023), no. 1, 129–144.

[4] Y.-M. Chiang and S.-J. Feng, On the Nevanlinna characteristic of f(z+η) and difference equations in the complex plane, Ramanujan J. 16 (2008), no. 1, 105–129.

[5] R.G. Halburd and R.J. Korhonen, Nevanlinna theory for the difference operator, arXiv preprint math/0506011, 2005.

[6] W.K. Hayman, Meromorphic Functions, Oxford Clarendon Press, 1964.

[7] J. Heittokangas, R. Korhonen, I. Laine, J. Rieppo and J. Zhang, Value sharing results for shifts of meromorphic functions and sufficient conditions for periodicity, J. Math. Anal. Appl. 355 (2009), no. 1, 352–363.

[8] H.R. Jayarama, S.H. Naveenkumar and C.N. Chaithra, Uniqueness of L-functions relating to possible Differential polynomial share with some finite weight, Ganita 72 (2022), no. 2, 93–101.

[9] I. Laine, Nevanlinna Theory and Complex Differential Equations, De Gruyter, 1993.

[10] X. Qi, Y. Liu and L. Yang, On meromorphic solutions of certain type of difference equations, Bull. Iran. Math. Soc. 14 (2015), no. 1, 281–289.

[11] X. Qi, Value distribution and uniqueness of difference polynomials and entire solutions of difference equations, Ann. Polanici Math. 2 (2011) 129–142.

[12] H.P. Waghamore and S.H. Naveenkumar, Results on certain type of q-shift difference polynomials, J. Anal. 28 (2020), no. 3, 733–740.