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Thick shells made of composite materials have been analyzed by using a higher order shell theory.
Natural vibration frequencies of orthotropic and anisotropic simply supported circular cylinders are predicted by using a higher order transverse shear deformation theory.
Users with access to a greater variety of magnetic reference materials may benefit by using a higher order polynomial or other empirical correction method such as linear interpolation between reference points.
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GHDSS separates mixed signals by using a higher-order decorrelation between the sound source signals and geometric constraints derived from the positional relationships among the microphones.
A smoother limiter can be obtained for the proposed scheme by using a higher-order piecewise polynomial, which in turn can be obtained using the third-order non-oscillatory reconstruction due to [28].
Static deformations, and free and forced vibrations of a thick rectangular functionally graded elastic plate are analyzed by using a higher-order shear and normal deformable plate theory (HOSNDPT) and a meshless local Petrov Galerkin (MLPG) method.
The Maratos effect is avoided by using a high-order corrected direction.
Moreover, transverse shear deformations are accounted for by using a high-order shear deformation theory.
The level set equation is solved by using a high-order accurate RKDG method for Hamilton Jacobi equations, resulting in a unified DG solver for the coupled problem.
Space discretization can be achieved with a variably sized Cartesian adaptive mesh refinement technique (used by AXB) or by using a high-order Galerkin-based linear discontinuous finite-element method to solve the multigroup discrete ordinates equations on fully unstructured tetrahedral elements (used by Attila).
The numerical results obtained by using the Amabili Reddy shell theory are compared to those obtained by using an higher-order shear deformation theory retaining only nonlinear term of von Kármán type and the Novozhilov classical shell theory.
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Justyna Jupowicz-Kozak
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