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Dead-end elimination

ASP atomic solvation parameters, BD Brownian dynamics, DEE dead end elimination, DOF... [Pg.92]

De Maeyer, M., Desmet, J., and Lasters, I., All in one a highly detailed rotamer hbrary improves both accuracy and speed in the modelling of sidechains by dead-end-elimination, Fold. Des., 2, 53, 1997. [Pg.141]

J. Desmet, M. De Maeyer, B. Hazes, I. Lasters. The dead-end elimination theorem and its use in protein sidechain positioning. Nature. 1992, 356, 539-542. [Pg.241]

I. Lasters, J. Desmet. The fuzzy-end elimination theorem Correctly implementing the sidechain placement algorithm based on the dead-end elimination theorem. Prot. Eng. 1993,... [Pg.241]

I. Lasters, M. DeMaeyer, J. Desmet. Enhanced dead-end elimination in the search for the global minimum energy conformation of a collection of protein sidechains. Prot. Eng. 1995, 8, 815-822. [Pg.242]

A. R. Leach, A. P. Lemon. Exploring the conformational space of protein side chains using dead-end elimination and the A algorithm. Proteins. 1998, 33, 227-239. [Pg.251]

The estimation of the cost of the optimal remaining path segment is performed by generalizing a process called dead-end elimination (Desmet et al., 1992). This process precomputes for each rotamer j of a side chain whether there is another rotamer k of the same side chain that leads to an... [Pg.419]

Simulated annealing, Markov chain Monte Carlo Dead-end elimination... [Pg.645]

Another way to simplify the tertiary structure problem is to fix the backbone and then carry out an exhaustive search on the allowed side chain conformations. Desmet and co-workers have developed a dead-end elimination method for searching side chain conformations. Side chain conformations are grouped into a limited set of allowed rotamers. While an exhaustive search of all possible combinations of these rotamers is still not feasible, the application of the dead-end elimination theorem allows removal of impossible combinations early in the search, thus controlling the combinatorial explosion and leading to a small group of possible final solutions. The possible solutions can then be compared to find the best possible structure. [Pg.353]

J. Desmet, M. DeMaeyer, B. Hazes, and I. Lasters, Nature, 356,539 (1992). The Dead-End Elimination Theorem and Its Use in Protein Side-Chain Positioning. [Pg.374]

Enhancements for Combinatorial Optimization Algorithms Based on the Dead-End Elimination Theorem. [Pg.166]

A different branch-and-bound approach, based on an inequality called the dead-end elimination theoremhas been developed in the context of determining side chain conformations in proteins, and will be briefly discussed with other side chain search methods. [Pg.525]

Leach 1994 rigid ligand, flex side chains A /Dead End Elimination force field <1 340... [Pg.1608]

Dead-end elimination. Frequently, the optimization of discretized problems will require a combinatorially large number of evaluations. In this case, whether the problem is computable at all will often depend on whether an efficient branch-and-bound strategy can be implemented. The optimization of sidechain interactions in a protein is a good example. The dead-end elimination theorem shows that it can be efficiently bounded, if one approximates the protein to consist of a set of interacting amino acids with discrete sidechain rotamer states and a fixed backbone. Then its potential energy can be written as... [Pg.2176]

A critical assumption is that real-world sidechains occur in discretizable rotamers. It has been recognized already in 1987 that this is largely true (Figure 8). This is underscored by a detailed recent study of sidechain rotamers and the authors show that more than a third of all possible sidechain rotamer states may be safely eliminated even before applying the dead-end elimination theorem to analyzing the rest. [Pg.2177]


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