T
Tarun Sabarwal
Researcher at University of Kansas
Publications - 66
Citations - 460
Tarun Sabarwal is an academic researcher from University of Kansas. The author has contributed to research in topics: Strategic complements & Monotone comparative statics. The author has an hindex of 12, co-authored 61 publications receiving 431 citations. Previous affiliations of Tarun Sabarwal include University of Texas at Austin & Washington University in St. Louis.
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Monotone comparative statics for games with strategic substitutes
Sunanda Roy,Tarun Sabarwal +1 more
TL;DR: In this article, a tradeoff between a direct parameter effect and an indirect strategic substitute effect was studied for best-response functions, differentiable payoff functions, and general payoff functions.
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Games with strategic complements and substitutes
Andrew Monaco,Tarun Sabarwal +1 more
TL;DR: In this article, the authors studied games with both strategic substitutes and strategic complements, and more generally, games with strategic heterogeneity (GSH), showing that the equilibrium set in a GSH is totally unordered (no two equilibria are comparable in the standard product order), and under mild assumptions (on one player only), parameterized GSH do not allow decreasing equilibrium selections.
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What Drives Default and Prepayment on Subprime Auto Loans
Erik Heitfield,Tarun Sabarwal +1 more
TL;DR: In this paper, the authors used data on the performance of loan pools underlying asset-backed securities to estimate a competing risks model of default and prepayment on subprime automobile loans.
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What Drives Default and Prepayment on Subprime Auto Loans
Erik Heitfield,Tarun Sabarwal +1 more
TL;DR: In this paper, the authors used data on the performance of pools underlying asset-backed securities to estimate a competing risks model of default and prepayment on subprime automobile loans.
Posted Content
On the (non-)lattice structure of the equilibrium set in games with strategic substitutes
Sunanda Roy,Tarun Sabarwal +1 more
TL;DR: In this paper, it was shown that the equilibrium set in such games is a non-empty, complete lattice, if, and only if, there is a unique equilibrium, and that for a given parameter value, a pair of distinct equilibria are never comparable.