One-sided Mullins-Sekerka Flow Does Not Preserve Convexity

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dc.contributor.authorMayer, Uwe F.
dc.date.accessioned2018-08-17T14:43:31Z
dc.date.available2018-08-17T14:43:31Z
dc.date.issued1993-12-13
dc.description.abstractThe Mullins-Sekerka model is a nonlocal evolution model for hyper-surfaces, which arises as a singular limit for the Cahn-Hilliard equation. Assuming the existence of sufficiently smooth solutions we will show that the one-sided Mullins-Sekerka flow does not preserve convexity.
dc.description.departmentMathematics
dc.formatText
dc.format.extent7 pages
dc.format.medium1 file (.pdf)
dc.identifier.citationMayer, U. F. (1993). One-sided Mullins-Sekerka Flow Does Not Preserve Convexity. <i>Electronic Journal of Differential Equations, 1993</i>(08), pp. 1-7.
dc.identifier.issn1072-6691
dc.identifier.urihttps://hdl.handle.net/10877/7540
dc.language.isoen
dc.publisherSouthwest Texas State University, Department of Mathematics
dc.rightsAttribution 4.0 International
dc.rights.urihttps://creativecommons.org/licenses/by/4.0/
dc.sourceElectronic Journal of Differential Equations, 1993, San Marcos, Texas: Southwest Texas State University and University of North Texas.
dc.subjectMullins-Sekerka flow
dc.subjectHele-Shaw flow
dc.subjectCahn-Hilliard equation
dc.subjectFree boundary problem
dc.subjectConvexity
dc.subjectCurvature
dc.titleOne-sided Mullins-Sekerka Flow Does Not Preserve Convexity
dc.typeArticle

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