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Approximate system equations are derived using the assumed mode method.
The vibrational model of the cantilever beam system is established using the assumed mode method.
A set of linear ordinary differential equations of motion for the plate is derived by using the assumed mode method.
The kinetic and potential energy are then expressed in matrix form by using the assumed mode method.
The system model, characterized by a non-colocated control system, is derived by using the assumed mode method.
The mathematical model that describes the lateral vibration of the beam is derived using the assumed mode method that coalesces with the Lagrange's equation.
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Lagrange's equation is used with the assumed mode method to derive the governing equations of motion.
In the first step, DA randomly imputes the missing data using the assumed values of the parameters.
The equation of motion of the structural system is formulated using Hamilton's principle and the assumed mode method.
The equation of motion of an orthotropic rotating shaft moving longitudinally over supports is formulated by using Hamilton's principle and the assumed mode method.
The equations of motion of a pisnning beam of uniform rectangular cross-section are formulated by using Euler beam theory and the assumed mode method.
More suggestions(15)
using the femtosecond mode
using the copolar mode
using the Sliding mode
using the same mode
using the assumed frequency
using the assumed name
using the correct mode
using the assumed assumed-mode
using the major mode
using the normal mode
using the harmonic mode
using the assumed prey
using the assumed priori
using the buckling mode
using the assumed market
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