Properties of Meromorphic Solutions of Nonlinear Difference Equation $w(z+1)w(z-1)=h(z)w^m(z)$

Bibliographic Details
Main Author: Baoqin Chen
Format: Article
Language:English
Published: Asia Pacific Academic 2019-08-01
Series:Asia Pacific Journal of Mathematics
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spelling doaj-01eb81c150284b5fbdea7f65d2df3dd42020-11-25T01:15:39ZengAsia Pacific AcademicAsia Pacific Journal of Mathematics2357-22052357-22052019-08-0110.28924/APJM/6-17Properties of Meromorphic Solutions of Nonlinear Difference Equation $w(z+1)w(z-1)=h(z)w^m(z)$Baoqin Chen
collection DOAJ
language English
format Article
sources DOAJ
author Baoqin Chen
spellingShingle Baoqin Chen
Properties of Meromorphic Solutions of Nonlinear Difference Equation $w(z+1)w(z-1)=h(z)w^m(z)$
Asia Pacific Journal of Mathematics
author_facet Baoqin Chen
author_sort Baoqin Chen
title Properties of Meromorphic Solutions of Nonlinear Difference Equation $w(z+1)w(z-1)=h(z)w^m(z)$
title_short Properties of Meromorphic Solutions of Nonlinear Difference Equation $w(z+1)w(z-1)=h(z)w^m(z)$
title_full Properties of Meromorphic Solutions of Nonlinear Difference Equation $w(z+1)w(z-1)=h(z)w^m(z)$
title_fullStr Properties of Meromorphic Solutions of Nonlinear Difference Equation $w(z+1)w(z-1)=h(z)w^m(z)$
title_full_unstemmed Properties of Meromorphic Solutions of Nonlinear Difference Equation $w(z+1)w(z-1)=h(z)w^m(z)$
title_sort properties of meromorphic solutions of nonlinear difference equation $w(z+1)w(z-1)=h(z)w^m(z)$
publisher Asia Pacific Academic
series Asia Pacific Journal of Mathematics
issn 2357-2205
2357-2205
publishDate 2019-08-01
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