J.P.C.Greenlees 
``Rational torus-equivariant stable homotopy II: 
the algebra of localization and inflation.''

This is the second in a series designed to give 
a complete algebraic model for rational torus 
equivariant cohomology theories. It gives an 
algebraic study of the category A(G) for an 
r-torus G. The first main result is one which 
explains how global information can be reassembled 
from small sets of isotropy groups, and the second 
is to explain how A(G) can be viewed as a category 
of modules over a ring R with many objects. [The 
distribution of material between Part I and Part 
II has been substantially reorganized, to the great 
benefit of readability. However the mathematical 
content is unchanged (31/8/01).] (27/7/01; 
reorganized version 31/8/01)