Nick Arnosti

Columbia Business School - Decisions, Risk, and Operations Division

Assistant Professor

3022 Broadway

New York, NY 10027

United States

  • Columbia Business School - Decisions, Risk, and Operations Division

SCHOLARLY PAPERS

5

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CITATIONS

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Scholarly Papers (5)

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1.

Managing Congestion in Matching Markets

Number of pages: 54 Posted: 23 Apr 2014 Last Revised: 12 Jun 2018
Nick Arnosti, Ramesh Johari and Yash Kanoria
Columbia Business School - Decisions, Risk, and Operations Division, Stanford University and Columbia Business School - Decision Risk and Operations
Downloads 865 (26,168)
Citation 17

Abstract:

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Matching, market design, mean field

2.

Design of Lotteries and Waitlists for Affordable Housing Allocation

Columbia Business School Research Paper No. 17-52
Number of pages: 58 Posted: 04 May 2017 Last Revised: 10 Jun 2019
Nick Arnosti and Peng Shi
Columbia Business School - Decisions, Risk, and Operations Division and University of Southern California - Marshall School of Business
Downloads 507 (53,433)
Citation 2

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3.

Centralized Clearinghouse Design: A Quantity-Quality Tradeoff

Number of pages: 30 Posted: 01 Mar 2015 Last Revised: 17 Jun 2016
Nick Arnosti
Columbia Business School - Decisions, Risk, and Operations Division
Downloads 205 (145,826)
Citation 5

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4.

Adverse Selection and Auction Design for Internet Display Advertising

Number of pages: 28 Posted: 08 May 2015 Last Revised: 17 Jun 2016
Nick Arnosti, Marissa Beck and Paul R. Milgrom
Columbia Business School - Decisions, Risk, and Operations Division, Stanford University - Department of Economics and Stanford University
Downloads 153 (189,120)
Citation 4

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auctions, mechanism design, adverse selection

5.

K-Ticket Lotteries: Insights from Alaska

Number of pages: 38 Posted: 25 Apr 2019
Nick Arnosti and Tim Randolph
Columbia Business School - Decisions, Risk, and Operations Division and Columbia University - Department of Computer Science
Downloads 15 (541,365)

Abstract:

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matching, market design, allocation without money, competitive equilibrium from equal incomes