The uncorrelated component analysis (UCA) of a stationary random vector pro
cess consists of searching for a linear transformation that minimizes the t
emporal correlation between its components. Through a general analysis we s
how that under practically reasonable and mild conditions UCA is a solution
for blind source separation. The theorems proposed in this paper for UCA p
rovide useful insights for developing practical algorithms. UCA explores th
e temporal information of the signals, whereas independent component analys
is (ICA) explores the spatial information; thus UCA can be applied for sour
ce separation in some cases where ICA cannot. For blind source separation,
combining ICA and UCA may give improved performance because more informatio
n can be utilized. The concept of single UCA (SUCA) is also proposed, which
leads to sequential source separation.