How to Represent Mark-to-Market Possibilities with the General Portfolio Selection Model
This article presents a different way to use general portfolio selection model (GPSM) to represent leverage aversion. Ignoring certain less-important differences between the two approaches, the principal difference is that the proposal presented here requires a separate model -- to evaluate the prob...
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Published in | Journal of portfolio management Vol. 39; no. 4; p. 1 |
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Main Author | |
Format | Journal Article |
Language | English |
Published |
London
Pageant Media
01.06.2013
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Subjects | |
Online Access | Get full text |
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Abstract | This article presents a different way to use general portfolio selection model (GPSM) to represent leverage aversion. Ignoring certain less-important differences between the two approaches, the principal difference is that the proposal presented here requires a separate model -- to evaluate the probability of a margin call and its likely consequences -- to help determine which portfolios are efficient when they consider the possibility of margin calls. Jacobs and Levy, by contrast, use alternate criteria to serve the same purpose. The author assumes that the leveraged investor, like the unleveraged investor, seeks a mean-variance-efficient portfolio. The only difference between the two investors is that the leveraged investor wants the calculation of mean and variance to take into account the possibility of margin calls between now and the next reoptimization. Any such procedure (analytic, numeric, or Monte Carlo) will do, as far as GPSM compatibility is concerned, because it is used in a separate side calculation. The author refers to this as the stochastic margin-call model, or SMCM. |
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AbstractList | This article presents a different way to use general portfolio selection model (GPSM) to represent leverage aversion. Ignoring certain less-important differences between the two approaches, the principal difference is that the proposal presented here requires a separate model -- to evaluate the probability of a margin call and its likely consequences -- to help determine which portfolios are efficient when they consider the possibility of margin calls. Jacobs and Levy, by contrast, use alternate criteria to serve the same purpose. The author assumes that the leveraged investor, like the unleveraged investor, seeks a mean-variance-efficient portfolio. The only difference between the two investors is that the leveraged investor wants the calculation of mean and variance to take into account the possibility of margin calls between now and the next reoptimization. Any such procedure (analytic, numeric, or Monte Carlo) will do, as far as GPSM compatibility is concerned, because it is used in a separate side calculation. The author refers to this as the stochastic margin-call model, or SMCM. |
Author | Markowitz, Harry M |
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ContentType | Journal Article |
Copyright | Copyright Euromoney Institutional Investor PLC Summer 2013 |
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DOI | 10.3905/jpm.2013.39.4.001 |
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Snippet | This article presents a different way to use general portfolio selection model (GPSM) to represent leverage aversion. Ignoring certain less-important... |
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SubjectTerms | Algorithms Capital assets Investments Optimization Portfolio management Selection Software packages Stochastic models |
Title | How to Represent Mark-to-Market Possibilities with the General Portfolio Selection Model |
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