Papers › A note on the rate of convergence of integration schemes for closed surfaces
A note on the rate of convergence of integration schemes for closed surfaces
Gentian Zavalani, Elima Shehu, Michael Hecht
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In this paper, we issue an error analysis for integration over discrete surfaces using the surface parametrization presented in [PS22] as well as prove why even-degree polynomials exhibit a higher convergence rate than odd-degree polynomials. Additionally, we provide some numerical examples that illustrate our findings and propose a potential approach that overcomes the problems associated with the original one.
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