A case of density in W^{2,p}(M; N)
(2008) Comptes rendus - Mathématique — Vol. 346, n° 13-14, p. 735-740 (2008)
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- Given two compact Riemannian manifolds M-m, N-n without boundary and m - 1 <= 2p < m, we show that maps which are smooth except on finitely many points are dense in W-2,W-p(M;N). If, in addition, pi(m-1)(N) is trivial, then C-infinity(M;N) is dense in W-2,W-p(M;N).
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Bousquet, P., Ponce, A., & Van Schaftingen, J. (2008). A case of density in W^{2,p}(M; N). Comptes rendus - Mathématique, 346(13-14), 735-740. https://doi.org/10.1016/j.crma.2008.05.006 (Original work published 2008)