  We continue our study of equivariant local mirror symmetry of curves, i.e.
mirror symmetry for X_k=O(k)+O(-2-k) over P^1 with torus action
(lambda_1,lambda_2) on the bundle. For the antidiagonal action
lambda_1=-lambda_2, we find closed formulas for the mirror map and a rational B
model Yukawa coupling for all k. Moreover, we give a simple closed form for the
B model genus 1 Gromov-Witten potential. For the diagonal action
lambda_1=lambda_2, we argue that the mirror symmetry computation is equivalent
to that of the projective bundle P(O+O(k)+O(-2-k)) over P^1. Finally, we
outline the computation of equivariant Gromov-Witten invariants for A_n
singularities and toric tree examples via mirror symmetry.
