Coronal holes are well-known sources of the high-speed solar wind; how
ever, the exact acceleration mechanism of the fast wind is still unkno
wn. We solve numerically the time-dependent, nonlinear, resistive 2.5-
dimensional MHD equations and find that solitary waves are generated i
n coronal holes nonlinearly by torsional Alfven waves. The solitary wa
ve phase velocity was found to be slightly above the sound speed in th
e coronal hole; for example, with the driving Alfven wave amplitude v(
d) approximate to 36 km s(-1) and plasma beta = 5%, the solitary wave
phase speed is similar to 185 km s(-1). We show with a more simplified
analytical model of the coronal hole that sound waves are generated n
onlinearly by Alfven waves. We find numerically that these waves steep
en nonlinearly into solitary waves. In addition, ohmic heating takes p
lace in the coronal hole inhomogeneities owing to phase-mixing of the
torsional Alfven waves. When solitary waves are present, the solar win
d speed and density fluctuate considerably on timescales of similar to
20-40 minutes in addition to the Alfvenic fluctuations. The solitary
wave-driven wind might be in better qualitative agreement with observa
tions than the thermally driven and WKB Alfven wave solar wind models.