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Asymptotic analysis for the radial minimizer of a second-order energy functional

Article ID Journal Published Year Pages File Type
9503019 Journal of Mathematical Analysis and Applications 2005 22 Pages PDF
Abstract
The convergence for the radial minimizers of a second-order energy functional, when the parameter tends to 0 is studied. And the location of the zeros of the radial minimizers of this functional is presented. Based on this result, the uniqueness of the radial minimizer is discussed.
Keywords
Radial minimizerAsymptotic behaviorBiharmonic equationUniqueness
Related Topics
Physical Sciences and Engineering Mathematics Analysis
Preview
Asymptotic analysis for the radial minimizer of a second-order energy functional
Authors
Yutian Lei,
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Journal
Journal of Mathematical Analysis and Applications
Journal: Journal of Mathematical Analysis and Applications
Related Categories
Radial minimizer
Asymptotic behavior
Biharmonic equation
Uniqueness
Algebra and Number Theory
Analysis
Applied Mathematics
Computational Mathematics
Control and Optimization
Discrete Mathematics and Combinatorics
Geometry and Topology
Logic
Mathematical Physics
Mathematics (General)
Modelling and Simulation
Numerical Analysis
Statistics and Probability
Theoretical Computer Science
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