期刊论文详细信息
Kodai Mathematical Journal | |
Types of afforested surfaces | |
Shigeo Segawa1  Mitsuru Nakai2  | |
[1] Department of Mathematics Daido Institute of Technology;Department of Mathematics Nagoya Institute of Technology | |
关键词: essentially positive; Green function; Parreau decomposition; quasibounded; singular; Wiener compactification; Wiener (harmonic) boundary; | |
DOI : 10.2996/kmj/1238594549 | |
学科分类:数学(综合) | |
来源: Tokyo Institute of Technology, Department of Mathematics | |
【 摘 要 】
References(7)We form, what we call, an afforested surface R over a plantation P by foresting with trees Tn (n ∈ N: the set of positive integers). If all of P and Tn (n ∈ N) belong to the class ${¥mathcal O}_s$ of hyperbolic Riemann surfaces W carrying no singular harmonic functions on W, then we will show that, under a certain diminishing condition on roots of trees Tn (n ∈ N), the afforested surface R also belongs to ${¥mathcal O}_s$.
【 授权许可】
Unknown
【 预 览 】
Files | Size | Format | View |
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RO201912080707925ZK.pdf | 97KB | download |