On a New Proximity Condition for Manifold-Valued Subdivision Schemes
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Springer International Publishing
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http://link.springer.com/content/pdf/10.1007/978-3-319-06404-8_5
Reference21 articles.
1. Bishop, R.L.: Riemannian manifolds. arXiv:1303.5390v2 [math.DG] (2013)
2. Duchamp, T., Xie, G., Yu, T.P.-Y.: A new proximity condition for manifold-valued subdivision schemes. (2014)
3. Duchamp, T., Xie, G., Yu, T.P.-Y.: Single basepoint subdivision schemes for manifold-valued data: time-symmetry without space-symmetry. Found. Comput. Math. 13(5), 693–728 (2013). doi: 10.1007/s10208-013-9144-1
4. Grohs, P.: Smoothness equivalence properties of univariate subdivision schemes and their projection analogues. Numer. Math. 113(2), 163–180 (2009)
5. Grohs, P.: Smoothness of interpolatory multivariate subdivision in Lie groups. IMA J. Numer. Anal. 29(3), 760–772 (2009)
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2. Smoothing nonlinear subdivision schemes by averaging;Numerical Algorithms;2017-04-04
3. A Necessary and Sufficient Proximity Condition for Smoothness Equivalence of Nonlinear Subdivision Schemes;Foundations of Computational Mathematics;2015-06-30
4. On a New Proximity Condition for Manifold-Valued Subdivision Schemes;Springer Proceedings in Mathematics & Statistics;2014
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