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Linkui Gao
Observed names:
L. K. Gao,
LINKUI GAO
Institution:
Jiangxi Science and Technology Normal University
Observed institutions:
Nanchang University,
University of Eastern Finland,
Jiangxi Science and Technology Normal University,
China University of Mining and Technology - Beijing
ORCID:
0000-0002-5274-4015
Observed ORCID:
0000-0002-5274-4015
OpenAlex ID:
A5041879423
Location of the Zeros of Harmonic Trinomials
2022
·
Linkui Gao
, Junyang Gao
, et al.
·
Bulletin of the Malaysian Mathematical Sciences Society
·
8
Trigonometric Identities and Entire Solutions of Non-linear Binomial Differential Equations
2023
·
Linkui Gao
, Junyang Gao
·
Mediterranean Journal of Mathematics
·
5
Zero Distribution on Differential-Difference Polynomials of Exponential Type Functions
2019
·
Kai Liu
, Linkui Gao
, et al.
·
Computational Methods and Function Theory
·
4
Exponential Polynomials as Solutions of Nonlinear Differential-Difference Equations
2022
·
L. K. Gao
, K. Liu
, et al.
·
Journal of Contemporary Mathematical Analysis (Armenian Academy of Sciences)
·
3
Zeros of a one-parameter family of rational harmonic trinomials
2024
·
Linkui Gao
, Junyang Gao
, et al.
·
Journal of Mathematical Analysis and Applications
·
1
Complex Differential Equations and Systems From Trigonometric Formulas
2026
·
KAI LIU
, YINHAO GUO
, et al.
·
Bulletin of the Australian Mathematical Society
Entire solutions of certain type binomial differential equations with two exponential terms
2025
·
Linkui Gao
, Xiaping Jiang
, et al.
·
Journal of Mathematical Analysis and Applications
Exponential polynomials as solutions of certain type binomial differential equations
2024
·
Linkui Gao
, Changjiang Song
·
Analysis and Mathematical Physics
Zeros of a One-parameter Family of Rational Harmonic Functions
2023
·
Yaru Huang
, Junyang Gao
, et al.
·
Research Square
PDF
Exponential polynomialsas solutions of non-linear differential-difference equations
2022
·
L. K. Gao
, K. Liu
, et al.
·
Proceedings of NAS RA Mathematics
PDF
Meromorphic solutions of $ f^{n}+P_{d}(f) = p_{1}e^{\alpha_{1}z}+p_{2}e^{\alpha_{2}z}+p_{3}e^{\alpha_{3}z} $
2022
·
Linkui Gao
, Junyang Gao
·
AIMS Mathematics
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Works count:
11
Citation count:
21
H-index:
3
I10-index:
Year
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