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irf_c.m
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irf_c.m
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%%==============================================================================
%% Compute IRFs of log-linearized DSGE model with job rationing and matching frictions
%% Assume constant per-period vacancy-posting cost
%%==============================================================================
clear all;close all;
setupsimul_c;
T=400; % Length of IRF
%% --- Compute IRFs ---
shock=zeros(xeq,1);
shock(a_pos)=-sigma_a;
imptech=BMAT*shock;
for i=2:T
imptech=[imptech AMAT*imptech(:,i-1)];% use reduced form solution: x_t=amat*x_{t-1}+b*shock
end
% Include frictional and rationing unemployment
StS=SS(1:xvari);
ucpos=xvari+1;ufpos=xvari+2;
StS(ucpos,1)=UC_bar;
StS(ufpos,1)=UF_bar;
IRF=imptech(1:xvari,:); % Store impulse responses
IRF=[IRF;-IRF(apos,:).*(1-gamma)./(1-alpha).*(1-UC_bar)./UC_bar];
IRF=[IRF;U_bar./UF_bar.*IRF(upos,:)-UC_bar./UF_bar.*IRF(end,:)];
%% --- Plot IRFs ---
top=250;
rang=[1:top];
gra=[apos,ypos,wpos,hpos,thpos,upos,9,10];
nam={'Technology','Output','Wage','Number of hires','Vacancy-unemployment ratio','Unemployment','Rationing unemployment','Frictional unemployment'};
ba=[1,Y_bar,W_bar,H_bar,TH_bar,U_bar,UC_bar,UF_bar];
la=[-0.0035,-0.0035,-0.0035,-0.025,-0.04,0,0,-0.12];
ma=[0,0,0,0.001,0,0.02,0.12,0];
figure(1)
clf
for j=1:8
subplot(4,2,j)
hold on
plot(rang,IRF(gra(j),rang),'-b','LineWidth',3)
set(gca,'YGrid','on','XTickLabel','','FontSize',14)
xlim([0 top]) ;
ylim([la(j) ma(j)]);
title(nam{j},'FontSize',14)
end
print('-depsc','IRF_c.eps')