XIII: 41, 478-487, LNM 721 (1979)
MEYER, Paul-André;
STRICKER, Christophe;
YOR, Marc
Sur une formule de la théorie du balayage (
General theory of processes)
For the notation, see the review of
1340. It is shown here that under the same hypotheses, the semimartingale $Z_{g_t}X_t$ is a sum of three terms: the stochastic integral $\int_0^t \zeta_s dX_s$, where $\zeta$ is the previsible projection of $Z$, an explicit sum of jumps involving $Z-\zeta$, and a mysterious continuous process with finite variation $(R_t)$ such that $dR_t$ is carried by $H$, equal to $0$ if $Z$ was optional
Comment: See
1351,
1357Keywords: Balayage,
Balayage formulaNature: Original
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