Liouville type theorems for biharmonic maps

dc.contributor.author	Seddik Ouakkas
dc.date.accessioned	2017-05-03T09:37:00Z
dc.date.available	2017-05-03T09:37:00Z
dc.date.issued	2010-08-02
dc.description.abstract	<p>We prove Liouville type theorems for biharmonic maps from complete manifolds and from Euclidean balls.<br /> A variant of these Liouville-type problems is the study of the Dirichlet problem with constant boundary data, specifically, one aims to show that a harmonic map with constant boundary data is constant. In the case when the domain is a Euclidean ball.</p>	en
dc.description.abstract	<p>We prove Liouville type theorems for biharmonic maps from complete manifolds and from Euclidean balls.<br /> A variant of these Liouville-type problems is the study of the Dirichlet problem with constant boundary data, specifically, one aims to show that a harmonic map with constant boundary data is constant. In the case when the domain is a Euclidean ball.</p>	ar
dc.identifier.uri	https://hdl.handle.net/20.500.11888/9545
dc.title	Liouville type theorems for biharmonic maps	en
dc.title	Liouville type theorems for biharmonic maps	ar
dc.type	Other

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