On the complex oscillation of differential polynomials generated by meromorphic solutions of differential equations in the unit disc

DOI10.1007/s12044-010-0037-9zbMath1203.30030OpenAlexW2055034553MaRDI QIDQ611063

Hong-Yan Xu, Ting-Bin Cao, Chuan-Xi Zhu

Publication date: 14 December 2010

Published in: Proceedings of the Indian Academy of Sciences. Mathematical Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s12044-010-0037-9

zbMATH Keywords

differential equationmeromorphic functioniterated order

Mathematics Subject Classification ID

Value distribution of meromorphic functions of one complex variable, Nevanlinna theory (30D35)

Cites Work

• On the zeros of meromorphic solutions of second-order linear differential equations
• Fast growing solutions of linear differential equations in the unit disc
• The growth, oscillation and fixed points of solutions of complex linear differential equations in the unit disc
• Nevanlinna theory and complex differential equations
• Linear differential equations with solutions of finite iterated order
• Estimates on the growth of meromorphic solutions of linear differential equations
• The growth of solutions of linear differential equations with coefficients of iterated order in the unit disc
• On the growth and fixed points of solutions of second order differential equations with meromorphic coefficients
• Differential polynomials generated by some complex linear differential equations with meromorphic coefficients
• On the complex oscillation theory off″ +A(z)f= 0 whereA(z) is analytic in the unit disc
• Linear Differential Equations and Logarithmic Derivative Estimates
• Fixed Points and Hyper Order of Differential Polynomials Generated by Solutions of Differential Equation
• Differential polynomials generated by linear differential equations
• [https://portal.mardi4nfdi.de/wiki/Publication:4740850 On the Oscillation Theory of f � � + Af = 0 where A is Entire]
• Linear differential equations with coefficients in weighted Bergman and Hardy spaces
• Linear Differential Equations with Solutions in the Dirichlet Type Subspace of the Hardy Space
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