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Multivariate geometric stable distributions in financial applications
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1. T.J. Kozubowski and A.K. Panorska, Multivariate geometric stable distributions in financial applications, Mathl. Comput. Modelling, (this issue).
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Mathl. Comput. Modelling
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Kozubowski, T.J.1
Panorska, A.K.2
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Geometric stable distributions in Banach spaces
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Alternative multivariate stable distributions and their applications to financial modeling
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(Edited by S. Cambanis et al.) Birkhauser, Boston, MA
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3. S. Mittnik and S.T Rachev, Alternative multivariate stable distributions and their applications to financial modeling, In Stable Processes and Related Topics, (Edited by S. Cambanis et al.) pp. 107-119, Birkhauser, Boston, MA, (1991).
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Representation and properties of geometric stable laws
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(Edited by G. Anastassiou and S.T. Rachev), Plenum, New York
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4. T.J. Kozubowski, Representation and properties of geometric stable laws, In Approximation, Probability, and Related Fields, (Edited by G. Anastassiou and S.T. Rachev), pp. 321-337, Plenum, New York, (1994).
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0009643677
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Characterization of multivariate geometric stable distributions
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to appear
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5. T.J. Kozubowski, Characterization of multivariate geometric stable distributions, Statistics and Decisions (to appear).
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Statistics and Decisions
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Kozubowski, T.J.1
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6
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Modeling asset returns with alternative stable distributions
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Mittnik, S.1
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The theory of geometric stable distributions and its use in modeling financial data
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7. T.J. Kozubowski and S.T. Rachev, The theory of geometric stable distributions and its use in modeling financial data, European J. Oper. Res. 74, 310-324, (1994).
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Correction J. Amer. Statist. Assoc. 82, 704, (1987)
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10. J.M. Chambers, C.L. Mallows and B.W. Stuck, A method for simulating stable random variables, J. Amer. Statist. Assoc. 71, 340-344, (1976); Correction J. Amer. Statist. Assoc. 82, 704, (1987).
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A method for simulating stable random vectors
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Modarres, R.1
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On moments and tail behavior of v-stable random variables
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12. T.J. Kozubowski and A.K. Panorska, On moments and tail behavior of v-stable random variables, Statist. Probab. Lett. 29, 307-315, (1996).
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