We present the continuous
graph approach for some generalizations of the Cuntz-Krieger algebras. These
algebras are simple, nuclear, and purely infinite, with rich K-theory. They are tied
with the dynamics of a shift on an infinite path space. Interesting examples occur
when the vertex spaces are unions of tori, and the shift is not necessarily expansive.
We also show how the algebra of a continuous graph could be thought as a Pimsner
algebra.