GXBeam.jl
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Eigen analysis of deflected beam?
Hi, Taylor. Can you advise on how to calculate the modal properties of a wing during a time_domain_analysis? Say a beam is vibrating and I'd like to do eigenvalue_analysis to see its eigenmodes and frequencies at different deflections. I'm not sure this is possible at the moment. Thanks a lot!
A linear model of a nonlinear system is a valid qualitative description of the nonlinear system (in a limited area) when the system is linearized about a steady state operating point. That's why the default is to perform eigenvalue analyses about steady state operating conditions. There is a steady
keyword argument which you can use to skip the steady solve (the states in system
will be used instead).
Hi, Taylor. I tried doing this:
system,history,converged = time_domain_analysis(assembly, t;
prescribed_conditions = prescribed_conditions,
point_masses = structure.pointmass,
structural_damping = false);
system, λ, V, converged = GXBeam.eigenvalue_analysis!(system, assembly, prescribed_conditions = prescribed_conditions, nev = 10, point_masses=pointmass,structural_damping=false,steady=false);
state = AssemblyState(system, assembly; prescribed_conditions);
eigenstates = [ AssemblyState(system, assembly, V[:,k]; prescribed_conditions)
for k = 1:10 ];
write_vtk("eigenmodes", assembly, state, λ[1], eigenstates[1]);
But the eigenmodes are getting are identical to the undeformed beam and when I look at the VTK it is also undeformed. I'm deforming the beam quite aggressively, so I'd expect some effect on the eigenfrequencies and to see the eigenmodes on the deformed shape. Am I doing something wrong? Thanks a lot!
Looks like you might need to set linearization_state=system.x
In the eigenvalue_analysis! calculation? It didn't seem to change anything. Also, after the eigenvalue_analysis, system.x is full of zeros. Thanks!