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作 者:O.Savin
机构地区:[1]Department of Mathematics, Columbia University
出 处:《Analysis in Theory and Applications》2019年第1期1-27,共27页分析理论与应用(英文刊)
基 金:partially supported by N.S.F. Grant DMS-1500438
摘 要:In this paper we extend the results of[12]to the borderline case s=We obtain the classification of global bounded solutions with asymptotically flat level sets for semilinear nonlocal equations of the type△^1/2u=W′(u)in R^n,where VV is a double well potential.In this paper we extend the results of [12] to the borderline case s =1/2. We obtain the classification of global bounded solutions with asymptotically flat level sets for semilinear nonlocal equations of the type ?1/2 u = W’(u) in Rn, where W is a double well potential.
关 键 词:De Giorgi's CONJECTURE fractional LAPLACIAN
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