2014
DOI: 10.1016/j.artint.2014.03.005
|View full text |Cite
|
Sign up to set email alerts
|

Computational protein design as an optimization problem

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
3
1
1

Citation Types

0
80
0

Year Published

2015
2015
2018
2018

Publication Types

Select...
5
1
1

Relationship

1
6

Authors

Journals

citations
Cited by 59 publications
(80 citation statements)
references
References 53 publications
0
80
0
Order By: Relevance
“…For example, in a recent study [53••], Simoncini et al compared their provable optimization algorithm implemented in the Toulbar2 program [54, 55] vs. the heuristic simulated annealing (SA) algorithm implemented in the Rosetta program using a GMEC-model. They found that, in a set of 100 test protein designs, SA often fails to compute the optimal answer even after running hundreds of times.…”
Section: Provable Vs Heuristic Algorithmsmentioning
confidence: 99%
See 1 more Smart Citation
“…For example, in a recent study [53••], Simoncini et al compared their provable optimization algorithm implemented in the Toulbar2 program [54, 55] vs. the heuristic simulated annealing (SA) algorithm implemented in the Rosetta program using a GMEC-model. They found that, in a set of 100 test protein designs, SA often fails to compute the optimal answer even after running hundreds of times.…”
Section: Provable Vs Heuristic Algorithmsmentioning
confidence: 99%
“…Their protein design optimization algorithm exploits weighted constraint satisfaction (WCSP) techniques, including fast soft local consistencies for bounding, an advanced branch and bound implementation, and sophisticated ordering techniques, to compute the GMEC significantly faster than competing approaches [54]. These algorithms are implemented in the Toulbar2 program [53••–55], with support only for discrete flexibility models, and in the Osprey protein design program [39, 68] (with full support for continuous flexibility models, described in the next section [64•, 69••]).…”
Section: Progress In Optimization Algorithms For the Gmec-modelmentioning
confidence: 99%
“…In a recent work, we have shown that the already highly challenging usual description of the CPD problem, based on rigid backbone and discrete rotamers, could be formulated and efficiently solved as a Cost Function Network (CFN) – . CFN algorithms are able to handle complex CPD combinatorial spaces which are out of reach of a broad range of combinatorial optimization technologies including the usual DEE/ A*, 0/1 Linear and Quadratic Programming, 0/1 Quadratic Optimization, Weighted Partial MaxSAT and Graphical Model optimization methods . The toulbar2 CFN solver provides speedups of several orders of magnitude both to provably find the GMEC and to exhaustively enumerate unsorted ensembles of near‐optimal solutions (within a threshold of the GMEC), offering an attractive alternative method for CPD.…”
Section: Introductionmentioning
confidence: 99%
“…To further improve this new CFN‐based method, we integrated other essential components of CFN technology, such as ordering heuristics and branching schemes. Inspired by the specific nature of the CPD problem, we further developed a new branching scheme that provides further speedups.…”
Section: Introductionmentioning
confidence: 99%
“…Unfortunately, these heuristic methods can be trapped into local minima and may lead to poor quality of the final solution. On the other hand, several exact and provable search algorithms which guarantee to find the GMEC solution have been proposed, such as Dead-End Elimination (DEE) [6], A* search [21,22,7,35], tree decomposition [32], branch-and-bound (BnB) search [14,31,3], and BnB-based linear integer programming [1,18].…”
Section: Introductionmentioning
confidence: 99%