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比利时vs摩洛哥足彩 ,
university of california san diego

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center for computational mathematics seminar

adam mihalik

ucsd

convergence and optimality of an adaptive mixed finite element method on surfaces

abstract:

finite element exterior calculus (feec) is a framework that allows for results proved on general differential complexes to be applied to a large class of mixed finite element problems. in earlier work, using this framework, we introduced a convergence and optimality result for a class of adaptive mixed finite element problems posed on polygonal domains. in this talk we discuss the extension of these results to problems on euclidean hypersurfaces. more specifically, we introduce a method and prove rates of convergence for problems posed on surfaces implicitly represented by level-sets of smooth functions.

february 18, 2014

10:00 am

ap&m 2402

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