The poles and growth of solutions of systems of complex difference equations
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Publication:1693475
DOI10.1186/1687-1847-2013-75zbMath1380.39017OpenAlexW2100873770WikidataQ59301746 ScholiaQ59301746MaRDI QIDQ1693475
Hua Wang, Bing-Xiang Liu, Hong-Yan Xu
Publication date: 31 January 2018
Published in: Advances in Difference Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/1687-1847-2013-75
Value distribution of meromorphic functions of one complex variable, Nevanlinna theory (30D35) Functional equations for complex functions (39B32) Growth, boundedness, comparison of solutions to difference equations (39A22)
Related Items (6)
Some properties of meromorphic solutions of systems of complex \(q\)-shift difference equations ⋮ Some properties of solutions of a class of systems of complex \(q\)-shift difference equations ⋮ Nonlocal evolution inclusions under weak conditions ⋮ The fixed points of solutions of some \(q\)-difference equations ⋮ Solvability for second-order nonlocal boundary value problems with \(\dim(\ker M)=2\) ⋮ On Malmquist type theorem of systems of complex difference equations
Cites Work
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- Some properties of meromorphic solutions of \(q\)-difference equations
- Meromorphic solutions of generalized Schröder equations
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- On meromorphic solutions of a type of system of composite functional equations
- Estimates of \(N\)-function and \(m\)-function of meromorphic solutions of systems of complex difference equations
- Growth and poles of meromorphic solutions of some difference equations
- Difference analogue of the lemma on the logarithmic derivative with applications to difference equations
- A new Clunie type theorem for difference polynomials
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- Nevanlinna theory for the $q$-difference operator and meromorphic solutions of $q$-difference equations
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