Bibtex entry: Random potentials for Markov processes in ccm.bib

```
@Article{Kondratiev2022,
author = {Kondratiev, Y. G. and da Silva, J. L.},
journal = {Applicable Analysis},
title = {{Random potentials for Markov processes}},
year = {2022},
month = jul,
note = {Accepted for publication on July 09, 2022},
abstract = {{The paper is devoted to the integral functionals \$\textbackslashint\_0\textasciicircum\textbackslashinfty f(X\_t)\textbackslash,\{\textbackslashmathrm\{d\}t\}\$ of Markov processes in \$\textbackslashX\$ in the case \$d\textbackslashge 3\$. It is established that such functionals can be presented as the integrals \$\textbackslashint\_\{\textbackslashX\} f(y) \textbackslashG(x, \textbackslashmathrm\{d\}y, \textbackslashomega)\$ with vector valued random measure \$\textbackslashG(x, \textbackslashmathrm\{d\}y, \textbackslashomega)\$. Some examples such as compound Poisson processes, Brownian motion and diffusions are considered.}},
doi = {10.1080/00036811.2022.2101453},
journaltitle = {Applicable Analysis},
keywords = {Green function, Random Green function, Markov processes},
local-url = {file://localhost/Users/jluis/Documents/Papers%20Library/2022/Kondratiev/2022-Kondratiev_1.pdf},
rating = {0},
}
```