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Abstract In this paper, we establish the existence of a bounded, linear extension operator $$T :{L}^{2,p}\left(E\right)\to {L}^{2,p}\left({\mathbb{R}}^{2}\right)$$when 1 <p< 2 andEis a finite subset of $${\mathbb{R}}^{2}$$contained in a line.more » « lessFree, publicly-accessible full text available April 1, 2026
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Engquist, Bjorn; Souganidis, Panagiotis; Stechmann, Samuel N; Vicol, Vlad; Osher, Stan; Constantin, Peter; Roytburd, Victor; Pego, Robert; Lions, Pierre-Louis; Fefferman, Charles; et al (, Notices of the American Mathematical Society)
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Castro, Angel; Córdoba, Diego; Fefferman, Charles; Gancedo, Francisco; Gómez-Serrano, Javier (, Annals of PDE)
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Fefferman, Charles L.; Lee-Thorp, James P.; Weinstein, Michael I. (, Communications on Pure and Applied Mathematics)
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Fefferman, Charles; Israel, Arie; Luli, Garving (, Revista Matemática Iberoamericana)
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