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A Complement to the Grigoriev Theorem for the Kabanov Model
Theory of Probability and Its Applications ( IF 0.6 ) Pub Date : 2020-08-05 , DOI: 10.1137/s0040585x97t989969
J. Zhao , E. Lépinette

Theory of Probability &Its Applications, Volume 65, Issue 2, Page 322-329, January 2020.
We provide an equivalent characterization of the absence of arbitrage opportunity for the bid and ask financial market model. This result, which is an analogue of the Dalang--Morton--Willinger theorem formulated for discrete-time financial market models without friction, supplements and improves the Grigoriev theorem for conic models in the two-dimensional case by showing that the set of all terminal liquidation values is closed.


中文翻译:

Kabanov模型的Grigoriev定理的补充

概率论及其应用,第65卷,第2期,第322-329页,2020年1月。
我们等效地描述了竞价和要价金融市场模型没有套利机会的特征。该结果类似于为不具摩擦的离散时间金融市场模型制定的Dalang-Morton-Willinger定理的类似物,它通过证明在所有情况下的所有集合都对圆锥模型的Grigoriev定理进行了补充和改进。终端清算价值已关闭。
更新日期:2020-08-18
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