  The recent developments in superstring theory prompted the study of
non-commutative structures in superspace. Considering bosonic and fermionic
strings in a constant antisymmetric tensor background yields a non-vanishing
commutator between the bosonic coordinates of the spacetime. Likewise, the
presence of constant Ramond-Ramond (RR) background leads to a non-vanishing
anti-commutator for the Grassmann coordinates of the superspace. The
non-vanishing commutation relation between bosonic coordinates can also be
derived using a particle moving in a magnetic background, we use N=2 pure
spinor superparticles and D0-branes to show how the non-commutative structures
emerge in superspace. It is argued how a D0-brane in a background of RR fields
reproduces the results obtained in string theory.
