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- W2377255280 abstract "We prove:Suppose B(ζ)=g 1(1/ζ)+g 2(ζ),where g 1(t) and g 2(t) are entire functions, and at least one is transcendental with order less than 1. Set A(z)=B(e z) .For the equation w″+A(z)w=0 , if its some solution f(z) 0 is of few zeros, then f(z) and f(z+2πi) are linearly dependent. And for its arbitrary two linearly independent solutions ,at least one is of infinite exponent of convergence of zeros. This conclusion improves a previous result of the author greatly." @default.
- W2377255280 created "2016-06-24" @default.
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- W2377255280 date "2002-01-01" @default.
- W2377255280 modified "2023-09-28" @default.
- W2377255280 title "A Result Concerning the Complex Oscillation for Periodic Second Order Linear Differential Equations of Transcendental Type" @default.
- W2377255280 hasPublicationYear "2002" @default.
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