We consider positive solutions of Matukuma's equation, which is described by a nonlinear elliptic equation with a weight. Any radially symmetric solution of this equation is said to be regular or singular according to its behavior near the origin and infinity. We investigate the structure of positive radial regular and singular solutions.
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Univ Helsinki, Dept Math & Stat, POB 68,Pietari Kalmin Katu 5, Helsinki 00014, FinlandUniv Helsinki, Dept Math & Stat, POB 68,Pietari Kalmin Katu 5, Helsinki 00014, Finland
Casteras, Jean-Baptiste
Foldes, Juraj
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Univ Virginia, Dept Math, 322 Kerchof Hall, Charlottesville, VA 22904 USAUniv Helsinki, Dept Math & Stat, POB 68,Pietari Kalmin Katu 5, Helsinki 00014, Finland
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Huazhong Normal Univ, Dept Math, Wuhan, Peoples R ChinaWright State Univ, Dept Math, Dayton, OH 45435 USA
Deng, Yinbin
Li, Yi
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Wright State Univ, Dept Math, Dayton, OH 45435 USA
Xi An Jiao Tong Univ, Dept Math, Xian, Shaanxi, Peoples R ChinaWright State Univ, Dept Math, Dayton, OH 45435 USA
Li, Yi
Yang, Fen
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Wuhan Univ Sci & Technol, Coll Sci, Wuhan, Peoples R ChinaWright State Univ, Dept Math, Dayton, OH 45435 USA
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East China Normal Univ, Sch Math Sci, Shanghai Key Lab Pure Math & Math Practice, Shanghai 200241, Peoples R ChinaEast China Normal Univ, Sch Math Sci, Shanghai Key Lab Pure Math & Math Practice, Shanghai 200241, Peoples R China
Huang, Xia
Wang, Liping
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East China Normal Univ, Sch Math Sci, Shanghai Key Lab Pure Math & Math Practice, Shanghai 200241, Peoples R ChinaEast China Normal Univ, Sch Math Sci, Shanghai Key Lab Pure Math & Math Practice, Shanghai 200241, Peoples R China