*Published and accepted Journal papers &
Proceedings: *

**
**Explicit
invariant measures for infinite dimensional SDE driven by Lévy noise with
dissipative nonlinear drift I.

A class of Lévy driven SDEs and their explicit invariant measures.

Potential analysis.
45 (2). pp. 229-259 (**2016**). DOI: 10.1007/s11118-016-9544-3. (
with S.Albeverio, L. Dipersio and E. Mastrogiacomo).

**
A Large diffusion Expansion for the Transition Function of
Lévy OrnsteinUhlenbeck Processes,
Appl.Math. Inf.Sci. **
10,No.4, pp. 1-8 (**2016**).

On the representations of the canonical partition function and the Helmotz free energy. J. Comput. Theor. Nano. 13, pp. 8567-8570 (2016).

Asymptotic expansions
for SDE's with small multiplicative noise.
**Stoch.
Proc. Appl.**
125 (3) (**2015**) pp.1009-1031
(with S. Albeverio).

Feynman
Graph Representation to Stochastic Differential Equations Driven by Lévy noise .
Proceeding of the International Conference on Mathematical Sciences and
Statistics 2013, Kuala Lumpur., pp. 213-222, **Springer,** IX,
**2014. **

Small
noise asymptotic expansions for stochastic PDE's driven by dissipative
nonlinearity and
Lévy noise, Stoch. Proc.
App.
123 (**2013**)
pp. 2084-2109. (with S. Albeverio & E.
Mastrogiacomo)

A
Linked Cluster Theorem of the solution of the generalized Burger equation.,"
*
Appl. Mathe. Scien.(Ruse)*

Feynman graph representation of
convolution semigroups and its applications to
Lévy statistics.
**Bernoulli**, V14(2). 322-351pp**,
(2008). **(with H.
Gottschalk and H. Thaler)

How to determine the
law of the solution to a SPDE driven by a
Lévy space-time noise.
**J. Math. Phys**. V. 48, Issue 3.(**2007**)(with H.
Gottschalk)

Convolution Calculus on
whit noise spaces and Feynman graph representation of generalized
renormalization flows. Mathematical Analysis of Random Phenomena.
**Word Sci. 2007** ,101-111pp with (H.Gottschalk and H. Ouerdiane)

Large deviation Principle for Stochastic
differential equations
driven by a
Lévy
space-time noise, Preprint (**2018**).

A
graphical representation of the truncated moments of a mixed noise, Preprint (**2018**).

Asymptotic character of the
transition function of of Lévy Ornstein-Uhlenbeck processes. Submitted (**2018**).