Oscillation results on y″ + Ay = 0 in the complex domain with transcendental entire coefficients which have extremal deficiencies

DOI10.1017/S0013091500006179zbMath0824.34006MaRDI QIDQ4697882

Yik-Man Chiang

Publication date: 11 May 1995

Published in: Proceedings of the Edinburgh Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

complex planetranscendental entirezero-frequency problem

Mathematics Subject Classification ID

Value distribution of meromorphic functions of one complex variable, Nevanlinna theory (30D35) Zeros of polynomials, rational functions, and other analytic functions of one complex variable (e.g., zeros of functions with bounded Dirichlet integral) (30C15) Linear ordinary differential equations and systems (34A30) Oscillation theory, zeros, disconjugacy and comparison theory for ordinary differential equations (34C10) Ordinary differential equations in the complex domain (34M99)

Related Items (3)

Research questions on meromorphic functions and complex differential equations ⋮ Value distribution of exponential polynomials and their role in the theories of complex differential equations and oscillation theory ⋮ Properties of complex oscillation of solutions of a class of higher order linear differential equations

Cites Work

• Unnamed Item
• Valeurs déficientes et valeurs asymptotiques des fonctions méromorphes
• On the zeros of meromorphic solutions of second-order linear differential equations
• Oscillation results for solutions of linear differential equations in the complex domain
• On complex oscillation and a problem of Ozawa
• On the frequency of zeros of solutions of second order linear differential equations
• Ein Vergleichssatz für komplexe lineare Differentialgleichungen. (A comparison theorem for complex linear differential equations)
• Second Order Differential Equations with Transcendental Coefficients
• Oscillation theory for higher order linear differential equations with entire coefficients
• [https://portal.mardi4nfdi.de/wiki/Publication:4740850 On the Oscillation Theory of f � � + Af = 0 where A is Entire]

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