Geodesic
On a Class of Processes with Multiplicity n=1
Publications de l'Institut Mathématique, _N_S_38 (1985) no. 52, p. 203 .

Voir la notice de l'article provenant de la source eLibrary of Mathematical Institute of the Serbian Academy of Sciences and Arts

Let $x(t)= \int\limits_a^t g(t,u)dz(u)$, $t\in T$, $T=(a,b)$ be the Cramer representation of the stochastic process $x(t)$. We extend a well-known theorem of Cramer concerning sufficient conditions for the process $x(t)$ to have multiplicity $N=1$, for the case when $x(t)$ satisfies the condition: $g(t,t)= 0$ for all $t\in T$. 
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     author = {Slobodanka Mitrovi\'c},
     title = {On a {Class} of {Processes} with {Multiplicity} n=1},
     journal = {Publications de l'Institut Math\'ematique},
     pages = {203 },
     publisher = {mathdoc},
     volume = {_N_S_38},
     number = {52},
     year = {1985},
     language = {en},
     url = {http://geodesic.mathdoc.fr/item/PIM_1985_N_S_38_52_a25/}
}
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Slobodanka Mitrović. On a Class of Processes with Multiplicity n=1. Publications de l'Institut Mathématique, _N_S_38 (1985) no. 52, p. 203 . http://geodesic.mathdoc.fr/item/PIM_1985_N_S_38_52_a25/