Recursive Macroeconomic Theory
By Lars Ljungqvist, Thomas J. Sargent. 2000
1,619 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/5541159bc1829e07b737d5debd126f5ec2373665
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Citations in the corpus
- Estimating Dynamic Equilibrium Economies: Linear versus Nonlinear Likelihood (2005, methodology): “Dynamic equilibrium models have become a standard tool in quantitative economics (see Cooley, 1995, or Ljungqvist and Sargent, 2000, for summaries of applications).”
- Overborrowing and systemic externalities in the business cycle (2009, background): “Mishkin (2006) among others argues that domestic financial development is necessary to reap the benefits of financial globalization.”
- Reputations and Sovereign Debt (2001, methodology): “Versions of this relaxed programing problem have been studied by a number of authors, for example Worrall [34], and one version has received a textbook treatment in Ljungqvist and Sargent [26].”
- Macroeconomics with Financial Frictions: A Survey (2012, unknown): “For an excellent textbook discussion of this and some of the following material see Ljungqvist and Sargent (2004).”
- Capacity constraints, asymmetries, and the business cycle (2005, background): “Still, although w a loss to come up with terms that are less misleading, there is simply no empirical counterpart to our two capita 8 See Hornstein and Prescott (1993) for further details on a related problem.”
- Beware of Emigrants Bearing Gifts: Optimal Fiscal and Monetary Policy in the Presence of Remittances (2006, unknown): “Like the 15The Ramsey problem in the general equilibrium dynamic programming setting incorporates many of the reputational mechanisms for credible government policies as discussed in Ljungqvist and Sargent (2000).”
- Entrepreneurial activity, risk, and the business cycle (2004, methodology): “To compute the value function we follow Ljungqvist and Sargent (2000) and discretize the state space, more specifically the storage decision, by letting s ∈ S = {s1, . . . , sN} where s1 = 0, sN = s̄ and sn+1 = sn + s̄/(N − 1), ∀n ∈ {1, . . . , N − 1}.”