  We study the geometry and topology of two infinite families Y^{p,k} of
Sasaki-Einstein seven-manifolds, that are expected to be AdS_4/CFT_3 dual to
families of N=2 superconformal field theories in three dimensions. These
manifolds, labelled by two positive integers p and k, are Lens space bundles
S^3/Z_p over CP^2 and CP^1 x CP^1, respectively. The corresponding Calabi-Yau
cones are toric. We present their toric diagrams and gauged linear sigma model
charges in terms of p and k, and find that the Y^{p,k} manifolds interpolate
between certain orbifolds of the homogeneous spaces S^7, M^{3,2} and Q^{1,1,1}.
