  In this paper we obtain improved local well-posedness results for the
Schr\"odinger-KdV system on the half-line. We employ the Laplace-Fourier method
in conjunction with the restricted norm method of Bourgain appropriately
modified in order to accommodate the bounded operators of the half-line
problem. Our result extends the previous local results in [6], [7] and [21]
matching the results that Wu, [28], obtained for the real line system. We also
demonstrate the uniqueness for the full range of locally well-posed solutions.
In addition we obtain global well-posedness on the half-line for the energy
solutions with zero boundary data, along with polynomial-in-time bounds for
higher order Sobolev norms for the Schr\"odinger part.
