  The localized equivariant homology of the quiver variety of type
$A_{N-1}^{(1)}$ can be identified with the level one Fock space by assigning a
normalized torus fixed point basis to certain symmetric functions,
Jack($\mathfrak{gl}_N$) symmetric functions introduced by Uglov. We show that
this correspondence is compatible with actions of two algebras, the Yangian for
$\mathfrak{sl}_N$ and the affine Lie algebra $\hat{\mathfrak{sl}}_N$, on both
sides. Consequently we obtain affine Yangian action on the Fock space.
