2020
DOI: 10.1017/s136510052000053x
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Anticipated Future Consumption in an Endogenous Growth Model

Abstract: We devise an endogenous growth model in which agents’ utility depends not only on current consumption but also on the pleasure of anticipated future consumption. We consider the case in which agents derive satisfaction from their own anticipatory feelings—inward-looking or internal anticipation—and the case in which agents derive utility from anticipation of other people’s future consumption—outward-looking or external anticipation. We characterize the effects of introducing a forward-looking consumption refer… Show more

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Cited by 5 publications
(6 citation statements)
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“…To preserve the comparability with the previous specification and other papers in the literature such as Faria and McAdam (2013), Monteiro and Turnovsky (2016), and Gómez and Monteiro (2020) we specify the anticipated consumption reference benchmark as A(t)=ρAtC[τ]eρA(τt)dτ $A(t)={\rho }_{A}{\int }_{t}^{\infty }C[\tau ]{e}^{-{\rho }_{A}(\tau -t)}d\tau $ with the time derivative equaling trueA˙(t)=ρA(A(t)C(t)). $\dot{A}(t)={\rho }_{A}(A(t)-C(t)).$ Similarly, for leisure specification Z(t)=ρZtl[τ]eρZ(τt)dτ $Z(t)={\rho }_{Z}{\int }_{t}^{\infty }l[\tau ]{e}^{-{\rho }_{Z}(\tau -t)}d\tau $ with the time derivative giving us trueZ˙(t)=ρZ(Z(t)l(t)). $\dot{Z}(t)={\rho }_{Z}(Z(t)-l(t)).$…”
Section: “Looking‐forward” Versus the “Creature Of Habits” Specificationmentioning
confidence: 85%
See 4 more Smart Citations
“…To preserve the comparability with the previous specification and other papers in the literature such as Faria and McAdam (2013), Monteiro and Turnovsky (2016), and Gómez and Monteiro (2020) we specify the anticipated consumption reference benchmark as A(t)=ρAtC[τ]eρA(τt)dτ $A(t)={\rho }_{A}{\int }_{t}^{\infty }C[\tau ]{e}^{-{\rho }_{A}(\tau -t)}d\tau $ with the time derivative equaling trueA˙(t)=ρA(A(t)C(t)). $\dot{A}(t)={\rho }_{A}(A(t)-C(t)).$ Similarly, for leisure specification Z(t)=ρZtl[τ]eρZ(τt)dτ $Z(t)={\rho }_{Z}{\int }_{t}^{\infty }l[\tau ]{e}^{-{\rho }_{Z}(\tau -t)}d\tau $ with the time derivative giving us trueZ˙(t)=ρZ(Z(t)l(t)). $\dot{Z}(t)={\rho }_{Z}(Z(t)-l(t)).$…”
Section: “Looking‐forward” Versus the “Creature Of Habits” Specificationmentioning
confidence: 85%
“…To preserve the comparability with the previous specification and other papers in the literature such as Faria and McAdam (2013), Monteiro and Turnovsky (2016), and Gómez and Monteiro (2020) we specify the anticipated consumption reference benchmark as…”
Section: "Looking-forward" Versus the "Creature Of Habits" Specificationmentioning
confidence: 99%
See 3 more Smart Citations