Schaeffer, David G. A stability theorem for the obstacle problem. (English) Zbl 0317.49013 Adv. Math. 17, 34-47 (1975). Page: −5 −4 −3 −2 −1 ±0 +1 +2 +3 +4 +5 Show Scanned Page Cited in 1 ReviewCited in 16 Documents MSC: 49J45 Methods involving semicontinuity and convergence; relaxation 93D99 Stability of control systems 49Q20 Variational problems in a geometric measure-theoretic setting PDFBibTeX XMLCite \textit{D. G. Schaeffer}, Adv. Math. 17, 34--47 (1975; Zbl 0317.49013) Full Text: DOI References: [1] Lewy, H.; Stampacchia, G., On the regularity of the solution of a variational inequality, Comm. Pure App. Math., 22, 153-188 (1969) · Zbl 0167.11501 [2] Moser, J., A new technique for the construction of solutions of non-linear differential equations, (Proc. Nat. Acad. Sci., 47 (1961)), 1824-1831 · Zbl 0104.30503 [3] Nash, J., The embedding problem for Riemannian manifolds, Ann. Math., 63, 20-63 (1956) · Zbl 0070.38603 [4] D. SchaefferArch. Rat. Meth. Anal.; D. SchaefferArch. Rat. Meth. Anal. [5] D. SchaefferIndiana J. Math; D. SchaefferIndiana J. Math · Zbl 0283.35068 [6] Sergeraert, F., Une généralisation du théorème des fonctions implicites de Nash, C. R. Acad. Sci. Paris Ser. A, 270, 861-863 (1970) · Zbl 0202.14502 This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.