The Values of k-th Order of Entire Functions Share 1 CM with its Linear Differential Polynomial

2023 · doi:10.21203/rs.3.rs-2668620/v1
preprint OA: closed
View at publisher

Abstract

In this paper, we discuss the values of k -th order of the entire functions which with its linear differential polynomial share 1 CM. We prove that if k (≥ 3) is an integer, for the given non-negative real number λ (may be infinity), then there exists an entire function ƒ(z) which with its linear differential polynomial share 1 CM, such that the k -th order of ƒ(z) is λ . MSC Classification: 30D35 , 30D20

My notes (saved in your browser only)

Citation neighborhood (no data yet)

We don't have any in-corpus citations linked to this paper yet. The paper's references may be in our DB but unresolved to ``paper_id`` (resolution happens at ingest when the cited DOI matches a row we already have). Run the cross-source citation reconcile pass to retry.

Source provenance

europepmc
last seen: 2026-05-19T01:45:01.086888+00:00