For sufficiently fine triangulations and small bulk parameter, the adaptive Morley finite element method for the von Kármán equations is proved to converge with optimal rates in the number of degrees of freedom.
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Adaptive Morley FEM for the von K\'{a}rm\'{a}n equations with optimal convergence rates
For sufficiently fine triangulations and small bulk parameter, the adaptive Morley finite element method for the von Kármán equations is proved to converge with optimal rates in the number of degrees of freedom.