We consider two different Brownian motions, B and Ba; each of them produces a Wiener-Itˆo chaos representation and therefore defines a Malliavin derivative, D and Da, and a Skorohod integral, and a, respectively. Our aim is to rewrite the differential operators Da and a in terms of D and .

LANCONELLI A (2007). The Ornstein-Uhlenbeck process and a related Malliavin calculus. MEDITERRANEAN JOURNAL OF MATHEMATICS, 4(2), 151-161 [10.1007/s00009-007-0109-y].

The Ornstein-Uhlenbeck process and a related Malliavin calculus

LANCONELLI A
Investigation
2007

Abstract

We consider two different Brownian motions, B and Ba; each of them produces a Wiener-Itˆo chaos representation and therefore defines a Malliavin derivative, D and Da, and a Skorohod integral, and a, respectively. Our aim is to rewrite the differential operators Da and a in terms of D and .
2007
LANCONELLI A (2007). The Ornstein-Uhlenbeck process and a related Malliavin calculus. MEDITERRANEAN JOURNAL OF MATHEMATICS, 4(2), 151-161 [10.1007/s00009-007-0109-y].
LANCONELLI A
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/662573
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