Wave equations on q-Minkowski space

We give a systematic account of a ''component approach'' to the algebra of forms on q-Minkowski space, introducing the corresponding exterior derivative, Hedge star operator, coderivative, Laplace-Beltrami operator and Lie-derivative. Using this (braided) differential geometry, we then give a detailed exposition of the q-d'Alembert and q-Maxwell equation and discuss same of their non-trivial properties, such as for instance, plane wave solutions. For the q-Maxwell field, we also give a q-spinor analysis of the q-field strength tensor.