Multidimensional Variance-Optimal Hedging in Discrete-Time Model-A General Approach
One of the well-known approaches to the problem of option pricing is a minimization of the global risk, considered as the expected quadratic net loss. In the paper, a multidimensional variant of the problem is studied. To obtain the existence of the variance-optimal hedging strategy in a model without transaction costs, we can apply the result of Monat and Stricker. Another possibility is a generalization of the nondegeneracy condition that appeared in a paper of Schweizer, in which a one-dimensional problem is solved. The relationship between the two approaches is shown. A more difficult problem is the existence of an optimal solution in the model with transaction costs. A sufficient condition in a multidimensional case is formulated. Copyright Blackwell Publishers, Inc..
Year of publication: |
2000
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Authors: | Motoczy, M. ; nacute ; ski |
Published in: |
Mathematical Finance. - Wiley Blackwell, ISSN 0960-1627. - Vol. 10.2000, 2, p. 243-257
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Publisher: |
Wiley Blackwell |
Saved in:
freely available
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