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Exact arbitrage and portfolio analysis in large asset markets
Authors:M Ali Khan  Yeneng Sun
Institution:(1) Department of Economics, The Johns Hopkins University, Baltimore, MD 21218, USA (e-mail: akhan@jhu.edu) , US;(2) Institute for Mathematical Sciences, National University of Singapore, 3 Prince George's Park, Singapore 118402, SINGAPORE , SG;(3) Department of Mathematics and the Centre for Financial Engineering, National University of Singapore, SINGAPORE (e-mail: matsuny@math.nus.edu.sg) , SG
Abstract:Summary. We provide a detailed portfolio analysis for a financial market with an atomless continuum of assets. In the context of an exact arbitrage pricing theory (EAPT), we go beyond the characterization of the existence of important portfolios (normalized riskless, mean, cost, factor and mean-variance efficient portfolios) to furnish exact portfolio compositions in terms of explicit portfolio weights. Such an analysis has not been furnished before in the context of the asymptotic arbitrage pricing theory (APT). We also characterize conditions under which a mean-variance efficient portfolio is a benchmark portfolio used in the EAPT to proxy essential risk. We illustrate our results with several examples of specific financial markets. Received: May 30, 2002; revised version: August 15, 2002 RID="*" ID="*"Some of the results reported here constituted part of Cowles Foundation Discussion Paper– No. 1139 circulated under the title “Hyperfinite Asset Pricing Theory”; additional results were obtained when Sun visited the Department of Economics at Johns Hopkins University during March 2002. This paper was presented at the Conference on Economic Design held at NYU on July 6–9, 2002 Correspondence to: M. A. Khan
Keywords:and Phrases: Exact arbitrage  Portfolio weights  Well-diversified portfolio  Mean-variance efficient portfolio  Mean            cost and factor portfolios  Loeb measure space  
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