2012
DOI: 10.1016/j.jedc.2012.06.005
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Social interaction and conformism in a random utility model

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Cited by 12 publications
(9 citation statements)
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“…In this case, we have that . Arguing similarly as in Barucci & Tolotti (2012), it can be shown that, under the assumptions of Proposition 1,…”
Section: Research Activities and Intra-industry Interactionsmentioning
confidence: 79%
See 1 more Smart Citation
“…In this case, we have that . Arguing similarly as in Barucci & Tolotti (2012), it can be shown that, under the assumptions of Proposition 1,…”
Section: Research Activities and Intra-industry Interactionsmentioning
confidence: 79%
“…The former case represents the so-called "standing-on-the-shoulder effect", that is innovation by some firms increases the possibility of further innovation by others, while the latter case the "fishing-out effect", that is innovation by some firms decreases the possibility of further innovation by others (Jones (2005)). Formally, we model the individual firm research profits as in random utility models (see Brock & Durlauf (2001) and Barucci & Tolotti (2012)). Each firm is thus characterized by its specific innovative attitude ω i,t ∈ {0; 1}, where ω i,t = 1 (ω i,t = 0) denotes that firm i is (is not) innovating at time t. The decision to engage in research activities to produce innovation is based on the following profit structure:…”
Section: Research Activities and Intra-industry Interactionsmentioning
confidence: 99%
“…In our setting, this suggests that it may be possible that the majority may be divided into multiple subgroups in which individuals are characterized by a different value of the social externality parameter. In order to keep the analysis as simple as possible, similar to Barucci and Tolotti (2012), let us assume that there exist two subpopulations of whites, W 1 and W 2 , in which the social externality parameter is given by J 1 and J 2 , respectively. Without loss of generality, we assume that J 1 ≤ J 2 , that is subpopulation 1 is less concerned than subpopulation 2 about the eventual presence of blacks in the neighborhood.…”
Section: Two White Subpopulationsmentioning
confidence: 99%
“…This means that the effective magnitude of the social externality in the utility function depends on the number of households adhering to the norm, that is, on the number of households actively adopting the green technology: The eventual adoption by other households reinforces the social component positively affecting individual utility. Formally, we model the individual household's utility as in random utility models (see Barucci & Tolotti, 2012;Brock & Durlauf, 2001). Eventually, the adoption decision is based on the following utility function:…”
Section: The Laissez-faire Outcomementioning
confidence: 99%
“…Mathematically, it is given by JxtN, where the size of such a social externality is measured by J>0, while xtN=1Njωj,t represents the time‐varying fraction of green households (i.e., households adopting the green technology); for the sake of expositional simplicity, we will refer to xtN as the “ green share .” This means that the effective magnitude of the social externality in the utility function depends on the number of households adhering to the norm, that is, on the number of households actively adopting the green technology: The eventual adoption by other households reinforces the social component positively affecting individual utility. Formally, we model the individual household's utility as in random utility models (see Barucci & Tolotti, 2012; Brock & Durlauf, 2001). Eventually, the adoption decision is based on the following utility function: ui,t(ωi,t)=ωi,ttrue(b+italicεic+JxtNtrue). If the agent i does not adopt the green technology (ωi,t=0) his utility is simply null, ui,t(0)=0.…”
Section: The Laissez‐faire Outcomementioning
confidence: 99%