  A toric variety is called fibered if it can be represented as a total space
of fibre bundle over toric base and with toric fiber. Fibered toric varieties
form a special case of toric variety bundles. In this note we first give an
introduction to the class of fibered toric varieties. Then we use them to
illustrate some known and conjectural results on topology and intersection
theory of general toric variety bundles. Finally, using the language of fibered
toric varieties, we compute the equivariant cohomology rings of smooth complete
toric varieties.
