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The reference model is composed of a state space representation of the space-time dynamics of neutron flux in the core, based on modal expansion approximation, and a time domain optimal estimator filter.
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The main idea is to impose that the coefficients of the modal expansion of the velocity field gives the best approximation of the available measurements, while at the same time satisfying the non-linear low-order model as closely as possible.
The beam is analyzed by using modal expansion theorem.
Let us now analyze a Taylor expansion approximation error.
Computational structural dynamics (CSD) uses modal expansion by ANSYS finite elements.
The equations of eigenvalue problem are obtained by using a modal expansion method.
The proposed double expansion method can uncouple the effects of the periodic expansion and modal expansion so that the expansion terms are determined respectively.
The system is analyzed by a time-Fourier approach in conjunction with a modal expansion in space.
The modal expansion theory is used to obtain the response of the beam due to moving load.
We also introduce a new boundary condition for an ellipse based on a modal expansion.
The receptance of the ring is derived by utilizing the modal expansion method.
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