1997
DOI: 10.1162/003465397557015
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Quadratic Engel Curves and Consumer Demand

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Cited by 1,290 publications
(1,246 citation statements)
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References 22 publications
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“…Now we turn to the extended model (1). The support assumption needs to be modified in an obvious way.…”
Section: Identification Of F B Under Full Supportmentioning
confidence: 99%
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“…Now we turn to the extended model (1). The support assumption needs to be modified in an obvious way.…”
Section: Identification Of F B Under Full Supportmentioning
confidence: 99%
“…This step has the beneficial side effect that it removes general inflation as well. A popular extension in this model allows for quadratic terms in total expenditure (QUAIDS, Banks, Blundell and Lewbel (1997)). However, we focus on the budget share for food at home (BSF), which, due at least in parts to satiation effects, is often documented to decline steadily across the total expenditure range.…”
Section: Motivation: Consumer Demandmentioning
confidence: 99%
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“…It is applied here in an extended version, which allows for more flexible Engel curves, i.e. the quadratic almost ideal demand system (QUAIDS), where budget shares are modeled in a quadratic function of the log-budget (see Banks, Blundell, and Lewbel, 1997). Let Q i,j denote the demand of household i for good j in levels and s i,j = Q i,j /y i the respective demand share from the budget.…”
Section: A Demand System For Consumption and Savingsmentioning
confidence: 99%
“…by the log-linear Laspeyres index (ln(P * ) = js j ln(p j )), resulting in the linearized QUAIDS. This functional form implies an income elasticity for demand levels which is non-constant in the budget (see Banks et al, 1997). Omitting household indices for simplicity, the income elasticity corresponds to:…”
Section: A Demand System For Consumption and Savingsmentioning
confidence: 99%