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On Problems in the Calculus of Variations in Increasingly Elongated Domains
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作者 Herve LE DRET Amira MOKRANE 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2018年第2期163-182,共20页
This paper deals with minimization problems in the calculus of variations set in a sequence of domains, the size of which tends to infinity in certain directions and such that the data only depend on the coordinates i... This paper deals with minimization problems in the calculus of variations set in a sequence of domains, the size of which tends to infinity in certain directions and such that the data only depend on the coordinates in the directions that remain constant. The authors study the asymptotic behavior of minimizers in various situations and show that they converge in an appropriate sense toward minimizers of a related energy functional in the constant directions. 展开更多
关键词 Calculus of variations Domains becoming unbounded Asymptotic behaviorexponential rate of convergence
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