Properties of states of super-$\alpha$-stable motion with branching of index $1+\beta$

Fleischmann K, Mytnik L, Wachtel V. Properties of states of super-$\alpha$-stable motion with branching of index $1+\beta$. In: Probability in complex physical systems. Springer Proc. Math. Vol 11. Springer, Heidelberg; 2012: 409-421.

Fleischmann, K., Mytnik, L., & Wachtel, V. (2012). Properties of states of super-$\alpha$-stable motion with branching of index $1+\beta$. Probability in complex physical systems, Springer Proc. Math., 11, 409-421. Springer, Heidelberg. https://doi.org/10.1007/978-3-642-23811-6\_16

Fleischmann, K., Mytnik, L., and Wachtel, V. (2012). “Properties of states of super-$\alpha$-stable motion with branching of index $1+\beta$” in Probability in complex physical systems Springer Proc. Math., vol. 11, (Springer, Heidelberg), 409-421.

Fleischmann, K., Mytnik, L., & Wachtel, V., 2012. Properties of states of super-$\alpha$-stable motion with branching of index $1+\beta$. In Probability in complex physical systems. Springer Proc. Math. no.11 Springer, Heidelberg, pp. 409-421.

K. Fleischmann, L. Mytnik, and V. Wachtel, “Properties of states of super-$\alpha$-stable motion with branching of index $1+\beta$”, Probability in complex physical systems, Springer Proc. Math., vol. 11, Springer, Heidelberg, 2012, pp.409-421.

Fleischmann, K., Mytnik, L., Wachtel, V.: Properties of states of super-$\alpha$-stable motion with branching of index $1+\beta$. Probability in complex physical systems. Springer Proc. Math. 11, p. 409-421. Springer, Heidelberg (2012).

Fleischmann, Klaus, Mytnik, Leonid, and Wachtel, Vitali. “Properties of states of super-$\alpha$-stable motion with branching of index $1+\beta$”. Probability in complex physical systems. Springer, Heidelberg, 2012.Vol. 11. Springer Proc. Math. 409-421.