  We study a one-dimensional fixed-energy version (that is, with no input or
loss of particles), of Manna's stochastic sandpile model. The system has a
continuous transition to an absorbing state at a critical value $\zeta_c$ of
the particle density. Critical exponents are obtained from extensive
simulations, which treat both stationary and transient properties. In contrast
with other one-dimensional sandpiles, the model appears to exhibit finite-size
scaling, though anomalies exist in the scaling of relaxation times and in the
approach to the stationary state. The latter appear to depend strongly on the
nature of the initial configuration. The critical exponents differ from those
expected at a linear interface depinning transition in a medium with point
disorder, and from those of directed percolation.
