1. Economic growth: Solow Model and Evidence.
Techniques: ordinary differential equations (ODEs).
2. The Neoclassical Growth Model (Ramsey).
Optimization in continuous time: Hamiltonians. Numerics: ODE solvers.
3. Applications of Neoclassical Growth: General Equilibrium, Taxation
Optimization in discrete time, dynamic programming (Bellman Equations) and numerical methods (deterministic transitions).
4. Incomplete-markets consumption-savings model: permanent- income and lifecycle hypotheses, Hall¿s random-walk hypothesis, borrowing constraints, precautionary savings. Numerical life-cycle value-function iteration by grid search.
5. Heterogeneous agents: Bewley-Aiyagari-Huggett model.
Computing forward equations (for distributions) and backward equations (for expectations etc.).
6. Small Open Economy and Imperfect Capital Markets (if time permits)