ArticleJournal of computational biology : a journal of computational molecular cell biology2013
Determining protein structures from NOESY distance constraints by semidefinite programming.
Article in Journal of computational biology : a journal of computational molecular cell biology, 2013. The graph could read no effect estimate from its abstract, so it casts no vote on the map. Cited by 4 papers.
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4 citing papers in PubMed.
- Phylogenetic inference under the balanced minimum evolution criterion via semidefinite programming.Bioinformatics (Oxford, England) · 2026Article
- Protein structure estimation from NMR data by matrix completion.European biophysics journal : EBJ · 2017Article
- Integrating NOE and RDC using sum-of-squares relaxation for protein structure determination.Journal of biomolecular NMR · 2017Article
- An algorithm to enumerate all possible protein conformations verifying a set of distance constraints.BMC bioinformatics · 2015Article
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6 authors.
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Abstract
Contemporary practical methods for protein nuclear magnetic resonance (NMR) structure determination use molecular dynamics coupled with a simulated annealing schedule. The objective of these methods is to minimize the error of deviating from the nuclear overhauser effect (NOE) distance constraints. However, the corresponding objective function is highly nonconvex and, consequently, difficult to optimize. Euclidean distance matrix (EDM) methods based on semidefinite programming (SDP) provide a natural framework for these problems. However, the high complexity of SDP solvers and the often noisy distance constraints provide major challenges to this approach. The main contribution of this article is a new SDP formulation for the EDM approach that overcomes these two difficulties. We model the protein as a set of intersecting two- and three-dimensional cliques. Then, we adapt and extend a technique called semidefinite facial reduction to reduce the SDP problem size to approximately one quarter of the size of the original problem. The reduced SDP problem can be solved approximately 100 times faster, and it is also more resistant to numerical problems from erroneous and inexact distance bounds.
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