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- W1523648439 abstract "The aim of this paper is to analyze a mixed finite element method for computing the vibration modes of a Timoshenko curved rod with arbitrary geometry. Optimal order error estimates are proved for displacements and rotations of the vibration modes, as well as a double order of convergence for the vibration frequencies. These estimates are essentially independent of the thickness of the rod, which leads to the conclusion that the method is locking free. A numerical test is reported in order to assess the performance of the method." @default.
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- W1523648439 date "2008-06-01" @default.
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- W1523648439 title "FINITE ELEMENT APPROXIMATION OF THE VIBRATION PROBLEM FOR A TIMOSHENKO CURVED ROD" @default.
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