  A mapping between the operators of the bosonic oscillator and the Lorentz
rotation and boost generators is presented. The analog of this map in the
$q$-deformed regime is then applied to $q$-deformed bosonic oscillators to
generate a $q$-deformed Lorentz algebra, via an inverse of the standard chiral
decomposition. A fundamental representation, and the co-algebra structure, are
given, and the generators are reformulated into $q$-deformed rotations and
boosts. Finally, a relation between the $q$-boson operators and a basis of
$q$-deformed Minkowski coordinates is noted.
