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If the ligand poses predicted by docking is in the binding pocket determined by the PMF, then the downward slope would ensure a quick convergence of this initial configuration to the actual one in MD simulations. The binding free energies determined from MD simulations will also provide a check on the accuracy of those obtained from docking. Õâ¶Î»°ÊÇÎÄÏ×Éϵģ¬ÊÇ˵Ó÷Ö×Ó¶¯Á¦Ñ§ÓÅ»¯autodock¸ø³öµÄ¶Ô½Ó½á¹û£¬ÎÒ²»Ì«Ã÷°×¡£Ö÷ÒªÊÇÉÏÃæÁ½¸ö±êºìµÄµØ·½£¬PMFÊÇʲô£¬ËüÄÜËã½áºÏ×ÔÓÉÄÜ£¿·Ö×Ó¶¯Á¦Ñ§Èí¼þgromacsÔÚÄ£ÄâÕâÑùµÄÊÜÅäÌ帴ºÏÎïʱ£¬Ò²ÄܼÆËãÆä½áºÏ×ÔÓÉÄÜÂð£¿Çë°ï棡 [ Last edited by lei0736 on 2009-11-13 at 21:37 ] |
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2Â¥2008-12-01 13:54:59
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PMF=potential of mean force£¬¿ÉÒÔ¼ÆËã×ÔÓÉÄÜ Gromacs¿ÉÒÔÓÃFree Energy PerturbationËã·¨¼ÆËã×ÔÓÉÄÜ£¬PMFÒ²¿ÉÒÔË㣬µ«ÊÇûÓùý¡£¡£ |
3Â¥2008-12-01 16:52:14
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4Â¥2008-12-01 19:40:42
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5Â¥2008-12-02 00:38:40
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When the system is in a solvent, the PMF incorporates solvent effects as well as the intrinsic interaction between the two particles. When the same two particles were brought together in the gas phase, the free energy would simply be the pair potential , which has only a single minimum. But the PMF between two particles in liquid oscillates with maximum and minimum. For a given separation between the two molecules, the PMF describes an average over all the conformations of the surrounding solvent molecules. Various methods have been proposed for calculating potentials of mean force. The simplest representation of the PMF is to use the separation between two particles as the reaction coordinate. The PMF is related to the radial distribution function using the following expression for the Helmholtz free energy A(r)=-KbTlng(r)+const |
6Â¥2008-12-03 00:00:32














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