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20172020
most citedOptimal Timing of Decisions: A General Theory Based on Continuation Values

3 citations · 3 across the 2 of their papers we have counts for

collaborators

6 papers

econ.TH2020

A Theory of the Saving Rate of the Rich

Qingyin Ma, Alexis Akira Toda

Empirical evidence suggests that the rich have higher propensity to save than do the poor. While this observation may appear to contradict the homotheticity of preferences, we theo…

econ.TH2019

Dynamic Optimal Choice When Rewards are Unbounded Below

Qingyin Ma, John Stachurski

We propose a new approach to solving dynamic decision problems with rewards that are unbounded below. The approach involves transforming the Bellman equation in order to convert an…

econ.TH2019

The Income Fluctuation Problem and the Evolution of Wealth

Qingyin Ma, John Stachurski, Alexis Akira Toda

We analyze the household savings problem in a general setting where returns on assets, non-financial income and impatience are all state dependent and fluctuate over time. All thre…

econ.TH2018

The Income Fluctuation Problem with Capital Income Risk: Optimality and Stability

Qingyin Ma, John Stachurski, Alexis Akira Toda

This paper studies the income fluctuation problem with capital income risk (i.e., dispersion in the rate of return to wealth). Wealth returns and labor earnings are allowed to be s…

math.OC2018

Dynamic Programming Deconstructed: Transformations of the Bellman Equation and Computational Efficiency

Qingyin Ma, John Stachurski

Some approaches to solving challenging dynamic programming problems, such as Q-learning, begin by transforming the Bellman equation into an alternative functional equation, in orde…

math.OC20173 cited

Optimal Timing of Decisions: A General Theory Based on Continuation Values

Qingyin Ma, John Stachurski

Building on insights of Jovanovic (1982) and subsequent authors, we develop a comprehensive theory of optimal timing of decisions based around continuation value functions and oper…