2019
DOI: 10.1017/s1365100519000221
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Consumer Demand, Consumption, and Asset Pricing: An Integrated Analysis With Intertemporal Two-Stage Budgeting

Abstract: This paper integrates seemingly disjoint studies on consumer behavior in micro and macroanalyses via an intertemporal two-stage budgeting procedure with durable goods and liquidity constraints. The model specifies an indirect utility function as a function of nondurable consumption, commodity (nondurables) prices, and durables stock, and derives the demand functions for nondurable goods. A demand function for durable goods is derived in an adjustment cost framework. The consumption growth equation accounts for… Show more

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Cited by 4 publications
(5 citation statements)
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“…We consider a representative consumer who faces an optimal consumption problem of non-durable and durable goods over time. 5 This problem can be solved in two stages via intertemporal two-stage budgeting (Kim, 1993;Kim and McLaren, 2023). In the first stage, the level of consumption expenditure is chosen by optimally allocating wealth across periods.…”
Section: Theoretical Frameworkmentioning
confidence: 99%
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“…We consider a representative consumer who faces an optimal consumption problem of non-durable and durable goods over time. 5 This problem can be solved in two stages via intertemporal two-stage budgeting (Kim, 1993;Kim and McLaren, 2023). In the first stage, the level of consumption expenditure is chosen by optimally allocating wealth across periods.…”
Section: Theoretical Frameworkmentioning
confidence: 99%
“…To circumvent this problem, it is instead a common practice to work with the Euler equation in studies on consumption and saving (e.g., Hall, 1978; Ludvigson and Paxson, 2001), which is adopted here. To do so, we use the Euler equation for consumption () and exploit a lognormal property (Hansen and Singleton, 1983; Kim et al, 2021). Assuming that the quantity (λt+1/λt) has a lognormal distribution and taking logs on both sides of equation (), we have ln1+rt1+ρ+Et(Δlnλt+1)+12normalvart(Δlnλt+1)=ln(1trueϕ^t), where Δlnλt+1ln(λt+1/λt), the growth rate of the marginal utility of consumption.…”
Section: The Modelmentioning
confidence: 99%
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