Dear all,
When I trying to replicate the model of Rubio and Carrasco-Gallego"Macroprudential and Monetary Policies: Implications for Financial Stability and Welfare".I run the nonlinear model that list in the appendix in dynare , there are some mistakes in dynare and I don't know how to solve it .How can I approach the problem?
Thanks a lot
STEADY: The Jacobian contains Inf or NaN. The problem arises from:
STEADY: Derivative of Equation 1 with respect to Variable cs (initial value of cs: 0)
STEADY: Derivative of Equation 3 with respect to Variable cs (initial value of cs: 0)
STEADY: Derivative of Equation 1 with respect to Variable rr (initial value of rr: 0)
STEADY: Derivative of Equation 4 with respect to Variable rr (initial value of rr: 0)
STEADY: Derivative of Equation 7 with respect to Variable rr (initial value of rr: 0)
STEADY: Derivative of Equation 8 with respect to Variable rr (initial value of rr: 0)
STEADY: Derivative of Equation 13 with respect to Variable rr (initial value of rr: 0)
STEADY: Derivative of Equation 1 with respect to Variable pi (initial value of pi: 0)
STEADY: Derivative of Equation 4 with respect to Variable pi (initial value of pi: 0)
STEADY: Derivative of Equation 7 with respect to Variable pi (initial value of pi: 0)
STEADY: Derivative of Equation 8 with respect to Variable pi (initial value of pi: 0)
STEADY: Derivative of Equation 13 with respect to Variable pi (initial value of pi: 0)
STEADY: Derivative of Equation 9 with respect to Variable ls (initial value of ls: 0)
STEADY: Derivative of Equation 12 with respect to Variable ls (initial value of ls: 0)
STEADY: Derivative of Equation 3 with respect to Variable hs (initial value of hs: 0)
STEADY: Derivative of Equation 3 with respect to Variable q (initial value of q: 0)
STEADY: Derivative of Equation 6 with respect to Variable q (initial value of q: 0)
STEADY: Derivative of Equation 4 with respect to Variable cb (initial value of cb: 0)
STEADY: Derivative of Equation 6 with respect to Variable cb (initial value of cb: 0)
STEADY: Derivative of Equation 10 with respect to Variable lb (initial value of lb: 0)
STEADY: Derivative of Equation 12 with respect to Variable lb (initial value of lb: 0)
STEADY: Derivative of Equation 6 with respect to Variable hb (initial value of hb: 0)
STEADY: Derivative of Equation 9 with respect to Variable y (initial value of y: 0)
STEADY: Derivative of Equation 10 with respect to Variable y (initial value of y: 0)
STEADY: Derivative of Equation 9 with respect to Variable x (initial value of x: 0)
STEADY: Derivative of Equation 10 with respect to Variable x (initial value of x: 0)
STEADY: Derivative of Equation 7 with respect to Variable b (initial value of b: 0)
STEADY: Derivative of Equation 8 with respect to Variable b (initial value of b: 0)
STEADY: The problem most often occurs, because a variable with
STEADY: exponent smaller than 1 has been initialized to 0. Taking the derivative
STEADY: and evaluating it at the steady state then results in a division by 0.
??? Error using ==> dynare_solve at 60
An element of the Jacobian is not finite or NaN
Error in ==> evaluate_steady_state at 66
[ys,check] = dynare_solve([M.fname '_static'],...
Error in ==> steady_ at 54
[steady_state,params,info] =
evaluate_steady_state(oo_.steady_state,M_,options_,oo_,~options_.steadystate.nocheck);
Error in ==> steady at 81
[steady_state,M_.params,info] = steady_(M_,options_,oo_);
Error in ==> macro1 at 198
steady;
Error in ==> dynare at 180
evalin('base',fname) ;