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The order of equations of motion is reduced using modal reduction method.
The equations of motion are obtained using modal reduction method based on the third order shear deformation theory.
The modal reduction method using the structural modes is adopted to reduce the finite element equations into a set of modal equations with fewer degrees of freedom.
In this paper, large amplitude vibration of functionally graded material (FGM) plates subjected to combined random pressure and thermal load is studied using finite element modal reduction method.
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A finite element model of the system dynamics in conjunction with modal reduction methods is introduced.
As an example of our industrial cooperation we studied frequency domain computations and modal reduction methods for the acoustic field inside a car, as well as the challenges of the resulting linear systems and eigenvalue problems.
In this paper, an efficient modal projection-based reduction method, which accounts for transient dynamic responses of structural system with multiple damping models, is proposed in the framework of a modified precise integration method.
In order to achieve high accuracy during analytical correction whilst using modal test data, a model reduction method is preferred over a modal test data expansion method for solving the spatial co-ordinate incompatibility problem between the analytical model and the test data.
Two robust modal reduction bases, namely multi-model method (MM) and modal strain energy by first-order correction method (MSEC), are introduced to reduce the order of the original system.
The method is based on the Arnoldi modal reduction technique that uses orthogonal matrix transformations to reduce the discretized transport equations.
Here, we propose a reduction method involving component eigenmodes to recover the modal behaviour of an assembled structure.
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