📄 modal_analysis.m
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function [E_Vec_ok, wn] = modal_analysis ( obj , L, in_data)
% modal analysis for FEM model (system should have at least 2 modes)
% --------------------------------------------------------------------
% INPUT:
% in_data: - input data structure: ND, EL, etc.
% obj - data about the the analyzed object: K, M
% L - constrains location vector
% OUTPUT:
% E_Vec_ok - eigen-vectors
% wn - natural freq vector
% --------------------------------------------------------------------
% uses: 'freq_damp.m', 'eigFEM.m'
dofs = size(obj.M(L,L),1);
[G_fact, E_Vec, eig_Values] = ...
eigFEM (obj.Ksys.Kgl(L,L), obj.M(L,L), (ones(dofs,1).*in_data.dynam.DAMP_C(1))'); % E_Vec(i,mode#)
N=2; % damp_ is attributed only to N-th mode
bet = (2*in_data.dynam.DAMP_C(1)*eig_Values(dofs-(N-1))-2*in_data.dynam.DAMP_C(1)*eig_Values(dofs))/...
(eig_Values(dofs-(N-1))^2-eig_Values(dofs)^2);
alp = 2*in_data.dynam.DAMP_C(1)*eig_Values(dofs-(N-1)) - ...
bet*eig_Values(dofs-(N-1))^2;
[wn,damp] = freq_damp_FEM(obj.Ksys.Kgl(L,L),obj.M(L,L),alp,bet);
k=1;
sd = size(E_Vec);
E_Vec_ok = zeros(length(obj.M),sd(1));
E_Vec_ok(L,:)=E_Vec;
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