A numerical approach to solve consumption-portfolio problems with predictability in income, stock prices, and house prices (Q2661755)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A numerical approach to solve consumption-portfolio problems with predictability in income, stock prices, and house prices |
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A numerical approach to solve consumption-portfolio problems with predictability in income, stock prices, and house prices (English)
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8 April 2021
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The author establishes a numerical method to solve a generic consumption-portfolio choice problem with predictability in stock prices, house prices, and labor income. This generalizes the SAMS method to state-dependent modifiers by setting up artificial markets to derive closed-form solutions for life-cycle problem and transform the resulting consumption-portfolio strategies into feasible ones in the true market. To obtain transformed-feasible strategies that are close to the truly, unknown optimal strategies, state-dependent modifiers are introduced; this generalization of the SAMS method reduces the welfare losses from over 10\% to less than 2\%.
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continuous-time optimization
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Hamiltion-Jacobi-Bellman equation
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optimal consumption and investment
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predictability
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intertemporal hedging
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