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Bounded and unbounded capillary surfaces derived from the catenoid

Academic Article
Publication Date:
2018
abstract:
We construct two kinds of capillary surfaces by using a perturbation method. Surfaces of first kind are embedded in a solid ball B of ℝ3 with assigned mean curvature function and whose boundary curves lie on the boundary of B: The contact angle along such curves is a non-constant function. Surfaces of second kind are unbounded and embedded in ℝ3 \ B'; B' being a deformation of a solid ball in ℝ3: These surfaces have assigned mean curvature function and one boundary curve on the boundary of B' : Also in this case the contact angle along the boundary is a non-constant function.
Iris type:
1.1 Articolo in rivista
Keywords:
Capillary surfaces; Contact angle; Fixed point theorem; Jacobi operator; Perturbation method
List of contributors:
Morabito, Filippo
Authors of the University:
MORABITO FILIPPO
Handle:
https://iris.uniecampus.it/handle/11389/64516
Published in:
DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS
Journal
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