basic information
instructor
makoto nakajima (@wh452, makoto[at]uiuc[dot]edu)
class meetings
tue and thu, 12:30-13:50 @ 174 wh
office hour
wed, 10:00-12:00 or by appointment (email me)
course syllabus
click here
grades
lecture notes (click [note] to downloand pdf file)
[note] dynamic programming.
[note] numerical methods: approximation of normal and ar(1).
[note] numerical methods: chebyshev regression.
[note] numerical methods: one-dimensional optimziation.
[note] numerical methods: numerical differentiation.
[note] solving neoclassical growth model: introduction.
[note] solving neoclassical growth model: value function iteration + discretization.
[note] solving neoclassical growth model: value function iteration + finite element method.
[note] solving neoclassical growth model: value function iteration + chebyshev regression.
[note] solving rbc model: linear-quadratic approximation.
[note] solving rbc model: blanchard-kahn.
[note] solving rbc model: undetermined coefficients.
[note] solving heterogeneous agent model: handling type distribution.
[note] solving heterogeneous agent model: aiyagari (1994).
[note] solving heterogeneous agent model: aiyagari (1994) with some extensions.
[note] solving heterogeneous agent model: krusell and smith (1998).
[note: access restricted] solving heterogeneous agent model: krusell and smith (1998) with labor supply decision.
[note: access restricted] solving heterogeneous agent model: krusell and smith (1997), with two types of assets.
[note: access restricted] solving heterogeneous agent model: limited commitment
[note: access restricted] solving heterogeneous agent model: equilibrium bankruptcy
problem sets
[pronlem set 1]: due feb 13. you need this earnings data.
[pronlem set 2]: due feb 27.
[pronlem set 3]: due mar 27.
[pronlem set 6]: due xxx xx. only for super-motivated. you need this discretized stochastic process.