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島根大学総合理工学部紀要.シリーズB
島根大学総合理工学研究科
ISSN:1342-7121
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島根大学総合理工学部紀要.シリーズB 32
1999-03 発行
Hardy's Inequality on Finite Networks
生源寺 亨浩
山﨑 稀嗣
ファイル
c0020032r008.pdf
109 KB
内容記述(抄録等)
The smallest eigenvalue of a weighted discrete Laplacian is closely related to a generalized Hardy's inequality on networks. We shall estimate the smallest eigenvalue by using a discrete Kuramochi potential with some numerical experiments.
About This Article
c0020032r008.pdf
109 KB
Other Article
Some Aspects on Circles and Helices in a Complex Projective Space
PP. 1 - 8
Dirichlet Problem in an Exterior Domain with Potential in a Weighted Lebesgue Class
PP. 9 - 23
Stability and Boundedness in Volterra Integro-differential Equations
PP. 25 - 40
Combinatorial Problems Arising from the Statistical Mechanics Model of Spin Glasses
PP. 41 - 47
Continuous Dependence on Aging and Birth Functions for Size-structured Population models of general type
PP. 49 - 56
Geometry of Homogeneous Left Lie Loops and Tangent Lie Triple Algebras
PP. 57 - 68
On Geodesic Homogeneous Left Lie Loops as Reductive Homogeneous Spaces
PP. 69 - 74
Hardy's Inequality on Finite Networks
PP. 75 - 84