Absolute Free Energy of Binding and Entropy of the FKBP12-FK506 Complex: Effects of the Force Field
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  • 作者:Ignacio J. General ; Hagai Meirovitch
  • 刊名:Journal of Chemical Theory and Computation
  • 出版年:2013
  • 出版时间:October 8, 2013
  • 年:2013
  • 卷:9
  • 期:10
  • 页码:4609-4619
  • 全文大小:369K
  • 年卷期:v.9,no.10(October 8, 2013)
  • ISSN:1549-9626
文摘
The hypothetical scanning molecular dynamics (HSMD) method combined with thermodynamic integration (HSMD-TI) has been extended recently for calculating 螖A0鈥攖he absolute free energy of binding of a ligand to a protein. With HSMD-TI, 螖A0 is obtained in a new way as a sum of several components, among them is 螖Sligand鈥攖he change in the conformational entropy as the ligand is transferred from the bulk solvent to the active site鈥攖his entropy is obtained by a specific reconstruction procedure. This unique aspect of HSMD (which is useful in rational drug design) is in particular important for treating large ligands, where 螖Sligand might be significant. Technically, one should verify that the results for 螖Sligand converge鈥攁 property that might become more difficult for large ligands; therefore, studying ligands of increasing size would define the range of applicability of HSMD-TI for binding. In this paper, we check the performance of HSMD-TI by applying it to the relatively large ligand FK506 (126 atoms) complexed with the protein FKBP12, where 螖A0 = 鈭?2.8 kcal/mol is known experimentally as well as the crystal structure of the complex. This structure was initially equilibrated by carrying out a 100 ns molecular dynamics trajectory, where the system is modeled by the AMBER force field, TIP3P water, and Particle Mesh Ewald. HSMD-TI calculations were carried out in three conformational regions defined by the intervals [0.2,2], [2,5], and [5,100] ns along the trajectory, where local equilibration of the total energy has been observed; we obtained 螖A0 = 鈭?3.6 卤 1.1, 鈭?6.6 卤 1.4, and 鈭?6.7 卤 1.4 kcal/mol, respectively indicating the following: (1) The second and third regions belong to the same conformational subspace of the complex, which is different from the [0.2,2] ns subspace. (2) The unsatisfactory result for 螖A0 obtained in the well equilibrated (hence theoretically preferred) latter regions reflects the nonperfect modeling used, which however (3) has led to the experimental 螖A0 in the [0.2,2] ns region close to the crystal structure. Keeping the complex near its crystal structure has been a successful approach in the literature. To check this avenue further, we applied harmonic restraints on backbone atoms and obtained unsatisfactory results for 螖A0, suggesting that implementation of this approach is not straightforward. Converging results for 螖Sligand were obtained in all regions, where the result 螖Sligand([0.2,2]) = 7.1 卤 1.2 kcal/mol is less region dependent than 螖A0 and is relatively large probably due to the large ligand.

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