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Pricing formulae for derivatives in insurance using Malliavin calculus
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作者 Caroline Hillairet Ying Jiao Anthony Reveillac 《Probability, Uncertainty and Quantitative Risk》 2018年第1期210-228,共19页
In this paper,we provide a valuation formula for different classes of actuar-ial and financial contracts which depend on a general loss process by using Malliavin calculus.Similar to the celebrated Black-Scholes formu... In this paper,we provide a valuation formula for different classes of actuar-ial and financial contracts which depend on a general loss process by using Malliavin calculus.Similar to the celebrated Black-Scholes formula,we aim to express the expected cash flow in terms of a building block.The former is related to the loss process which is a cumulated sum indexed by a doubly stochastic Poisson process of claims allowed to be dependent on the intensity and the jump times of the count-ing process.For example,in the context of stop-loss contracts,the building block is given by the distribution function of the terminal cumulated loss taken at the Value at Risk when computing the expected shortfall risk measure. 展开更多
关键词 Cox processes pricing formulae Insurance derivatives Malliavincalculus
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Option Pricing Method in a Market Involving Interval Number Factors
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作者 尤苏蓉 《Journal of Donghua University(English Edition)》 EI CAS 2005年第4期47-51,共5页
The method for pricing the option in a market with interval number factors is proposed. The no-arbitrage principle in the interval number valued market and the rule to judge the reasonability of a price interval are g... The method for pricing the option in a market with interval number factors is proposed. The no-arbitrage principle in the interval number valued market and the rule to judge the reasonability of a price interval are given. Using the method, the price interval where the riskless interest and the volatility under B-S setting is given. The price interval from binomial tree model when the key factors u, d, R are all interval numbers is also discussed. 展开更多
关键词 interval number Black-Scholes pricing formula binomial tree model no-arbitrage.
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