📄 sweep.m
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function [Y]=sweep(K,C,M,p,w,b)% Y=sweep(K,C,M,p,w,b)%-------------------------------------------------------------% PURPOSE% Compute complex frequency response function for a % system of the form% 2% [K+iwC-w M]y(w)=p(w)%% INPUT:% K : stiffness matrix, dim(K)= nd x nd% C : damping , dim(C)= nd x nd% M : mass matrix, dim(M)= nd x nd% p : load vector, dim(p)= nd x 1% w : circular frequency vector, dim(w)= nw x 1% b : boundary condition, dim(b)= npdof's%% OUTPUT:% Y : complex response matrix % dim(Y)= m x nw, m : number of dof's%-------------------------------------------------------------% LAST MODIFIED: O Dahlblom 2004-10-07 % Copyright (c) Division of Structural Mechanics and% Department of Solid Mechanics.% Lund Institute of Technology%------------------------------------------------------------- [nd,nd]=size(K); fdof=[1:nd]'; [nw,nc]=size(w);% if nargin==6 pdof=b(:); fdof(pdof)=[]; Y=zeros(nd,nw); for j=1:nw; wj=w(j); Y(fdof,j)=(K(fdof,fdof)+i*wj*C(fdof,fdof)-wj*wj*M(fdof,fdof))\p(fdof); end else for j=1:nw; wj=w(j); Y(:,j)=(K+i*wj*C-wj*wj*M)\p; end end%--------------------------end--------------------------------
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