J
Joshua S. Gans
Researcher at University of Toronto
Publications - 380
Citations - 11604
Joshua S. Gans is an academic researcher from University of Toronto. The author has contributed to research in topics: Competition (economics) & Investment (macroeconomics). The author has an hindex of 53, co-authored 348 publications receiving 10173 citations. Previous affiliations of Joshua S. Gans include University of Melbourne & National Bureau of Economic Research.
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The product market and the market for “ideas”: commercialization strategies for technology entrepreneurs
Joshua S. Gans,Scott Stern +1 more
TL;DR: In this paper, the authors present a synthetic framework identifying the central drivers of start-up commercialization strategy and the implications of these drivers for industrial dynamics, and link strategy to the commercialization environment, the microeconomic and strategic conditions facing a firm that is translating an idea into a value proposition for customers.
ReportDOI
When does start-up innovation spur the gale of creative destruction?
TL;DR: In this article, the authors examine whether the returns on innovation are earned through product market competition or through cooperation with established firms (through licensing, alliances, or acquisition) and find that the relative returns to cooperation are increasing in (i) control over intellectual property rights, (ii) low transaction costs, and (iii) sunk costs associated with product market entry.
Journal ArticleDOI
How Are the Mighty Fallen: Rejected Classic Articles by Leading Economists
TL;DR: In this article, the authors asked the world's leading economists to describe instances in which journals rejected their articles and found that most of them suffered publication rejection, often frequently, often.
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Majority voting with single-crossing preferences
TL;DR: In this article, a number of sufficient conditions for the existence of a majority voting equilibrium on one-dimensional choice domains are clarified and extended, which imply or be equivalent to a general, ordinal version of the single-crossing condition.