Solutions of \(f+A (z) f=0\) in the unit disc having Blaschke sequences as the zeros

Related Items (15)

On the construction of solutions of linear differential equations according to given sequences ⋮ Blaschke-oscillatory equations of the form \(f+A(z)f=0\) ⋮ On Zeros of Solutions of a Linear Differential Equation ⋮ Fixed points and solutions of boundary value problems at resonance ⋮ ON THE COMPLEXITY OF FINDING A NECESSARY AND SUFFICIENT CONDITION FOR BLASCHKE-OSCILLATORY EQUATIONS ⋮ A Carleson type measure and a family of Möbius invariant function spaces ⋮ On interpolating Blaschke products and Blaschke-oscillatory equations ⋮ New findings on the Bank-Sauer approach in oscillation theory ⋮ Finite order solutions of linear differential equations in the unit disc ⋮ Linear differential equations with coefficients in weighted Bergman and Hardy spaces ⋮ Solutions of second order complex differential equation having certain pre-given zeros ⋮ On non-separated zero sequences of solutions of a linear differential equation ⋮ Interpolation of analytic functions of moderate growth in the unit disc and zeros of solutions of a linear differential equation ⋮ A Survey on Blaschke-Oscillatory Differential Equations, with Updates ⋮ On complex Schrödinger type equations with solutions in a given domain

Cites Work

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A note on the zero-sequences of solutions of linear differential equations
On the zeros of the solutions of \(w(z)+p(z)w(z) = 0\)
Nevanlinna theory and complex differential equations
\(H^p\)-derivatives of Blaschke products
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A note on the zero-sequences of solutions of 𝑓”+𝐴𝑓=0
Complex Nonoscillation Theorems and Criteria of Univalence
[https://portal.mardi4nfdi.de/wiki/Publication:3728335 Construction of a Differential Equation y � � + Ay = 0 with Solutions having the Prescribed Zeros]
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Interpolation in H p -Spaces
GENERALIZED LOGARITHMIC DERIVATIVE ESTIMATES OF GOL'DBERG–GRINSHTEIN TYPE
[https://portal.mardi4nfdi.de/wiki/Publication:4740850 On the Oscillation Theory of f � � + Af = 0 where A is Entire]
Nontangential Interpolating Sequences and Interpolation by Normal Functions
The Schwarzian derivative and schlicht functions
Remarks on a paper by Zeev Nehari
On the Zeros of Solutions of Second-Order Linear Differential Equations

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