Based upon the nonequilibrium Green's function formalism, we present a
time-dependent Landauer approach to transport through a mesoscopic sy
stem under an ac bias voltage. The system is modeled as an elastic sca
tterer coupled to large electron reservoirs through perfect conducting
wires (leads). The chemical potentials of the reservoirs are driven a
part by the bias and, consequently, current flows through the leads fr
om one reservoir to another. We examine the nonequilibrium statistical
processes of electrons in the leads. The electronic waves are quantiz
ed on the basis of orthonormal wave packets moving along the leads, sc
attered by the scatterer, and coupled to the reservoirs. The time for
an electron to traverse the leads between the source and the drain res
ervoirs plus the phase delay time caused by the scatterer is found to
be the relevant time scale in the time-dependent transport. The freque
ncy dependence of the admittance is fully investigated.