Using imperfect secondary structure predictions to improve molecular structure computations

Citation
Cc. Chen et al., Using imperfect secondary structure predictions to improve molecular structure computations, BIOINFORMAT, 15(1), 1999, pp. 53-65
Citations number
37
Categorie Soggetti
Multidisciplinary
Journal title
BIOINFORMATICS
ISSN journal
13674803 → ACNP
Volume
15
Issue
1
Year of publication
1999
Pages
53 - 65
Database
ISI
SICI code
1367-4803(199901)15:1<53:UISSPT>2.0.ZU;2-8
Abstract
Motivation: Until ab initio structure prediction methods are perfected the estimation of structure for protein molecules will depend on combining mult iple sources of experimental and theoretical data. Secondary structure pred ictions are a particularly useful source of structural information, but are currently only similar to 70% correct, on average. Structure computation a lgorithms which incorporate secondary structure information must therefore have methods for dealing with predictions that are imperfect. Experiments performed: We have modified our algorithm for probabilistic lea st squares structural computations to accept 'disjunctive' constraints, in which a constraint is provided as a set of possible values, each weighted w ith a probability. Thus, when a helix is predicted, the distances associate d with a helix are given most of the weight but some weights can be allocat ed to the other possibilities (strand and coil). We have tested a variety o f strategies for this weighting scheme in conjunction with a baseline synth etic set of sparse distance data, and compared it with strategies which do not use disjunctive constraints. Results: Naive interpretations in which predictions were taken as 100% corr ect led to poor-quality structures. Interpretations that allow disjunctive constraints are quite robust and even relatively poor predictions (58% corr ect) can significantly increase the quality of computed structures (almost halving the RMS error from the known structure). Conclusions: Secondary structure predictions can be used to improve the qua lity of three-dimensional structural computations. In fact, when interprete d appropriately, imperfect predictions can provide almost as much improveme nt as perfect predictions in three-dimensional structure calculations. Contact: rba@smi.stanford.edu.