This article introduces several methods of assessing the extent to whi
ch a collection of conformations represents or covers conformational s
pace. It also describes poling: a novel technique for promoting confor
mational variation that can be applied to any method of conformational
analysis that locally minimizes a penalty or energy function. The fun
ction being minimized is modified to force similar conformers away fro
m each other. The method is independent of the origin of the initial c
onformers and of the particular minimization method used. It is found
that, with the modification of the penalty function, clustering of the
resulting conformers is generally unnecessary because the conformers
are forced to be dissimilar. The functional form of the poling functio
n is presented, and the merits are discussed with reference to (1) eff
icacy at promoting variation and (2) perturbation of the unmodified fu
nction. Results will be presented using conformers obtained from dista
nce geometry with and without poling. It will be shown that the additi
on of poling eliminates much redundancy in conformer generation and im
proves the coverage of the conformational space. (C) 1995 by John Wile
y and Sons, Inc.