  A formalism of lattice supersymmetry based on a lattice-deformed superalgebra
which was originally introduced in the link approach formulation is presented.
We propose that the superalgebra can in fact be identified as a Hopf algebra,
showing all the Hopf algebra axioms and consistencies are satisfied with
explicit formulae. In particular, the "deformed" Leibniz rules proposed in the
original link approach are now built in the coproduct structure of the Hopf
algebra. Fields in this scheme, as representations of the Hopf algebra, are
found to obey a kind of mildly deformed statistics, which is interpreted as a
braiding strucutre. We can then construct, at least perturbatively, the
corresponding lattice field theory, which has the Hopf algebraic symmetry with
the deformed statistics, as an example of braided quantumm field theory
formulated by Oeckl.
