Modal analysis is a method for analyzing the vibration characteristics of a system.
Modal analysis can reveal important characteristics of a system, such as natural frequencies and mode shapes.
With this information, it is important to predict whether the structure is resonant and how it will deform under vibration.
where $m$ is mass, $c$ is damping coefficient, $k$ is spring constant, $x(t)$ is external force, and $f(t)$ is displacement.
Motion equation for a single degree of freedom system with no damping and no external loads are as follows
Single degree of freedom system means that a single object moves in only one direction.
Also, motion equation for a multi degree of freedom system with no damping and no external loads are as follows.
To use Hypermesh to solve a simple natural frequency problem.
Geometric information
L : 4550mm
I : 2700mm
material : alloy steel
E : 210 GPa
v : 0.28
density : 1.519e-5 kg/mm^3
cross section : 80mm*130mm (rectangle)
where $I$ is moment of inertia, $K$ is stiffness
Hmm.... I don't think I understand mechanical vibration well enough, so I'll have to study the rest of this in a future post.
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