2012 IEEE 51st IEEE Conference on Decision and Control (CDC) 2012
DOI: 10.1109/cdc.2012.6426600
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A message passing approach to Side Chain Positioning with applications in protein docking refinement

Abstract: We introduce a message-passing algorithm to solve the Side Chain Positioning (SCP) problem. SCP is a crucial component of protein docking refinement, which is a key step of an important class of problems in computational structural biology called protein docking. We model SCP as a combinatorial optimization problem and formulate it as a Maximum Weighted Independent Set (MWIS) problem. We then employ a modified and convergent belief-propagation algorithm to solve a relaxation of MWIS and develop randomized esti… Show more

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Cited by 3 publications
(3 citation statements)
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“…The MWIS problem is NP-hard. We have developed a two-phase algorithm ,, to find effective solutions: the first phase solves a relaxation of MWIS, and the second phase leverages the relaxed solution to construct an effective MWIS feasible solution. This feasible solution indicates which rotamer to pick for each interface residue.…”
Section: Methodsmentioning
confidence: 99%
“…The MWIS problem is NP-hard. We have developed a two-phase algorithm ,, to find effective solutions: the first phase solves a relaxation of MWIS, and the second phase leverages the relaxed solution to construct an effective MWIS feasible solution. This feasible solution indicates which rotamer to pick for each interface residue.…”
Section: Methodsmentioning
confidence: 99%
“…In this fashion, the algorithm iteratively performs rigid-body and flexible motions of the ligand towards the receptor for each input conformation. Similar approaches which consider the flexibility of protein interfaces and employ a powerful local minimization step in each iteration of an MCM-based search have been explored in our earlier work [11], [12]. …”
Section: Related Work and Key Contributionsmentioning
confidence: 99%
“…We call (2) the edge formulation of MWIS. In our earlier work [9], an algorithm was introduced for solving (2) that relied on solving its Linear Programming (LP) relaxation. In particular, the LP relaxation of (2) is formed by relaxing the integer constraints x i ∈ {0, 1} as 0 ≤ x i ≤ 1.…”
Section: Side-chain Positioning Formulationmentioning
confidence: 99%