Multiple stochastic integrals. A counter example
Edwin Perkins (1985)
Séminaire de probabilités de Strasbourg
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Edwin Perkins (1985)
Séminaire de probabilités de Strasbourg
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We start with the definition of stopping time according to [4], p.283. We prove, that different definitions for stopping time can coincide. We give examples of stopping time using constant-functions or functions defined with the operator max or min (defined in [6], pp.37–38). Finally we give an example with some given filtration. Stopping time is very important for stochastic finance. A stopping time is the moment, where a certain event occurs ([7], p.372) and can be used together with...
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