  We provide the classification of real forms of complex D=4 Euclidean algebra
$\mathcal{\epsilon}(4; \mathbb{C}) = \mathfrak{o}(4;\mathbb{C})) \ltimes
\mathbf{T}_{\mathbb{C}}^4$ as well as (pseudo)real forms of complex D=4
Euclidean superalgebras $\mathcal{\epsilon}(4|N; \mathbb{C})$ for N=1,2.
Further we present our results: N=1 and N=2 supersymmetric D=4 Poincare and
Euclidean r-matrices obtained by using D= 4 Poincare r-matrices provided by
Zakrzewski [1]. For N=2 we shall consider the general superalgebras with two
central charges.
