Abstract
In this work, we prove some "precise properties" for radially symmetric supersolutions for polyharmonic operators with zero Dirichlet boundary conditions. As a consequence, we prove that they are strictly monotone functions of the radius.
Citation
Yuxin Ge. Dong Ye. "Monotonicity of radially symmetric supersolutions for polyharmonic-type operators." Differential Integral Equations 15 (3) 357 - 366, 2002. https://doi.org/10.57262/die/1356060865
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