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computer modeling in molecular biology.pdf

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4 Julia M. Goodfellow and Mark A. Williamsbeen assessed [35] and found to alter some properties of the system. Methods to efficientlyapproximate the long range <strong>in</strong>teractions have been applied recently tobiological systems [36] <strong>in</strong> an effort to m<strong>in</strong>imise these truncation effects.The underly<strong>in</strong>g constra<strong>in</strong>t <strong>in</strong> an application of simulation techniques to macro<strong>molecular</strong>problems is often <strong>computer</strong> resources which may limit the size of thesystem, the sophistication of the force field and/or the length of time for which thesimulation can be undertaken. The latter is important as recent papers are emphasis<strong>in</strong>gthe need for simulations of a nanosecond or longer [37, 381 <strong>in</strong> order to obta<strong>in</strong>representative samples of the equilibrium configurations of large biological macromolecules.Important recent developments which will help to reduce the user timenecessary to carry out macro<strong>molecular</strong> simulations <strong>in</strong>clude the use of multipletimestep algorithms [39] and parallel architecture <strong>computer</strong>s. Specific changes toalgorithms have been made to take advantage of a number of different types of parallelhardware [40-431.1.4 Prediction of Molecular ConformationOne of the major applications of <strong>molecular</strong> simulation algorithms is the predictionof the conformation of macromolecules. Simulated anneal<strong>in</strong>g methods are now usedrout<strong>in</strong>ely to ref<strong>in</strong>e both X-ray crystallographic [44] and NMR solution structure [45]of prote<strong>in</strong>s and DNA, often prior to conventional least-squares restra<strong>in</strong>ed ref<strong>in</strong>ement.In other applications, only limited experimental data may be available for therequired structure and these data may only be used to generate the start<strong>in</strong>g modelwhich is ref<strong>in</strong>ed us<strong>in</strong>g <strong>molecular</strong> dynamics. For example, one may be <strong>in</strong>terested <strong>in</strong>predict<strong>in</strong>g the solution structure of a molecule given its crystal structure (Chapter 6),predict<strong>in</strong>g the conformation of a complex between receptor and ligand when onlythe structures of the uncomplexed molecules are known [46], or predict<strong>in</strong>g the effectof chemical modification on a structure [47, 481. There are numerous examples ofthese types of applications [7-91. An example of the use of simulation to study theimportant problem of the b<strong>in</strong>d<strong>in</strong>g of peptides to the MHC class I antigen isdescribed <strong>in</strong> Chapter 7. Energy m<strong>in</strong>imization and <strong>molecular</strong> dynamics may also beused to ref<strong>in</strong>e rule-based or homology built models of prote<strong>in</strong>s such as thosedescribed <strong>in</strong> Chapters 2 and 7.

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