Growth of solutions of linear differential-difference equations with coefficients having the same logarithmic order
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Publication:5095729
DOI10.11568/kjm.2021.29.3.473zbMath1494.30060OpenAlexW3204862547MaRDI QIDQ5095729
Publication date: 10 August 2022
Full work available at URL: http://journal.kkms.org/index.php/kjm/article/view/993
Value distribution of meromorphic functions of one complex variable, Nevanlinna theory (30D35) Linear functional-differential equations (34K06) Growth, boundedness, comparison of solutions to functional-differential equations (34K12)
Cites Work
- On the Nevanlinna characteristic of \(f(z+\eta)\) and difference equations in the complex plane
- Nevanlinna theory and complex differential equations
- On the meromorphic solutions of some linear difference equations
- On the growth of solutions of a class of higher order linear differential equations with coefficients having the same order
- Finite Order Solutions of Second Order Linear Differential Equations
- ON GROWTH PROPERTIES OF TRANSCENDENTAL MEROMORPHIC SOLUTIONS OF LINEAR DIFFERENTIAL EQUATIONS WITH ENTIRE COEFFICIENTS OF HIGHER ORDER
- FINITE LOGARITHMIC ORDER SOLUTIONS OF LINEAR q-DIFFERENCE EQUATIONS
- Clunie theorems for difference and q -difference polynomials
- On meromorphic functions with finite logarithmic order
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