Growth of solutions of linear difference equations with meromorphic coefficients in terms of iterated $$p-\phi$$ order

Author:

Bandyopadhyay Anirban,Ghosh Chinmay,Datta Sanjib Kumar

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Geometry and Topology,Algebra and Number Theory,Analysis

Reference16 articles.

1. Belaïdi, B., and Y. Benkarouba. 2019. Some properties of meromorphic solutions of higher order linear difference equations. Series A Applied Mathematics and Information Sciences 11 (2): 75–95.

2. Belaïdi, B., and R. Bellaama. 2021. Study of the growth properties of meromorphic solutions of higher-order linear difference equations. Arabian Journal of Mathematics. https://doi.org/10.1007/s40065-021-00324-2.

3. Cao, T.B., J.F. Xu, and Z.X. Chen. 2010. On the meromorphic solutions of linear differential equations on the complex plane. Journal of Mathematical Analysis and Applications 364 (1): 130–142.

4. Chiang, Y.M., and S.J. Feng. 2008. On the Nevanlinna characteristic of $$f\left( z+\eta \right)$$ and difference equations in the complex plane. Ramanujan Journal 16 (1): 105–129.

5. Chyzhykov, I., J. Heittokangas, and J. Rättyä. 2009. Finiteness of $$\phi$$-order of solutions of linear differential equations in the unit disc. Journal of Mathematical 109: 163–198.

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