The standard notion of the Laplacian of a graph is generalized to the setting
of a graph with the extra structure of a ``transmission`` system. A
transmission system is a mathematical representation of a means of transmitting
(multi-parameter) data along directed edges from vertex to vertex.
The Milnor-Hirzebruch class of a locally complete intersection X in an
algebraic manifold M measures the difference between the (Poincare dual of the)
Hirzebruch class of the virtual tangent bundle of X and, respectively, the
Brasselet-Schuermann-Yokura (homology) Hirzebruch class of X. In this note, we
calculate the Milnor-Hirzebruch class of a globally defined algebraic
hypersurface X in terms of the corresponding Hirzebruch invariants of singular
strata in a Whitney stratification of X.