  This is the second part of an article about q-deformed analogs of spinor
calculus. The considerations refer to quantum spaces of physical interest, i.e.
q-deformed Euclidean space in three or four dimensions as well as q-deformed
Minkowski space. The Clifford algebras corresponding to these quantum spaces
are treated. Especially, their commutation relations and their Hopf structures
are written down. Bases of the four-dimensional Clifford algebras are
constructed and their properties are discussed. Matrix representations of the
Clifford algebras lead to q-deformed Dirac-matrices for the four-dimensional
quantum spaces. Moreover, q-analogs of the four-dimensional spin matrices are
presented. A very complete set of trace relations and rearrangement formulae
concerning spin and Dirac-matrices is given. Dirac spinors together with their
bilinear covariants are defined. Their behavior under q-deformed Lorentz
transformation is discussed in detail.
