We study the = 2 supersymmetric Chern-Simons quiver
gauge theory recently introduced in arXiv:0809.3237 to describe
M2-branes on a cone over the well-known Sasaki-Einstein manifoldQ1,1,1. For Chern-Simons levels (k,k,−k,−k) we argue that
this theory is dual to AdS4 × Q1,1,1/k. We
derive the k orbifold action and show that it preserves
geometrical symmetry U(1)R × SU(2) × U(1), in agreement
with the symmetry of the gauge theory. We analyze the simplest gauge
invariant chiral operators, and show that they match Kaluza-Klein
harmonics on AdS4 × Q1,1,1/k. This provides a
test of the gauge theory, and in particular of its sextic
superpotential which plays an important role in restricting the
spectrum of chiral operators. We proceed to study other quiver gauge
theories corresponding to more complicated orbifolds ofQ1,1,1. In particular, we propose two U(N)4Chern-Simons gauge theories whose quiver diagrams are the same as in
the 4d theories describing D3-branes on a complex cone over F0, a
2 orbifold of the conifold (in 4d the two quivers are
related by the Seiberg duality). The manifest symmetry of these
gauge theories is U(1)R × SU(2) × SU(2). We argue that
these gauge theories at levels (k,k,−k,−k) are dual toAdS4 × Q2,2,2/k. We exhibit calculations of the
moduli space and of the chiral operator spectrum which provide
support for this conjecture. We also briefly discuss a similar
correspondence for AdS4 × M3,2/k. Finally, we
discuss resolutions of the cones and their dual gauge theories.