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Limit behaviour of the minimal solution of a BSDE with singular terminal condition in the non Markovian setting
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作者 Dmytro Marushkevych alexandre popier 《Probability, Uncertainty and Quantitative Risk》 2020年第1期1-24,共24页
We use the functional Ito calculus to prove that the solution of a BSDE with singular terminal condition verifies at the terminal time:lim inf_(t→T)Y(t)=ξ=Y(T).Hence,we extend known results for a non-Markovian termi... We use the functional Ito calculus to prove that the solution of a BSDE with singular terminal condition verifies at the terminal time:lim inf_(t→T)Y(t)=ξ=Y(T).Hence,we extend known results for a non-Markovian terminal condition. 展开更多
关键词 Backward stochastic differential equations Functional stochastic calculus SINGULARITY
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