| Literature DB >> 21723773 |
Wayne Mitchell1, Shunji Matsumoto.
Abstract
Traditional drug discovery starts by experimentally screening chemical libraries to find hit compounds that bind to protein targets, modulating their activity. Subsequent rounds of iterative chemical derivitization and rescreening are conducted to enhance the potency, selectivity, and pharmacological properties of hit compounds. Although computational docking of ligands to targets has been used to augment the empirical discovery process, its historical effectiveness has been limited because of the poor correlation of ligand dock scores and experimentally determined binding constants. Recent progress in super-computing, coupled to theoretical insights, allows the calculation of the Gibbs free energy, and therefore accurate binding constants, for usually large ligand-receptor systems. This advance extends the potential of virtual drug discovery. A specific embodiment of the technology, integrating de novo, abstract fragment based drug design, sophisticated molecular simulation, and the ability to calculate thermodynamic binding constants with unprecedented accuracy, are discussed.Mesh:
Substances:
Year: 2011 PMID: 21723773 PMCID: PMC7108376 DOI: 10.1016/j.cbpa.2011.06.005
Source DB: PubMed Journal: Curr Opin Chem Biol ISSN: 1367-5931 Impact factor: 8.822
Figure 1Controlled comparison of four binding affinity prediction methods on the same 17,000 atom FK506-FKBP data set. Each graph shows the correlation between observed (experimental) binding affinity (on the horizontal axis) and computed binding free energy (on the vertical axis). The dotted lines show a slope of 1 (perfect correlation, with possible offset). The yellow box shows the area with no X–Y offset. (a) Massively Parallel Computation of Absolute binding Free Energy with Well Equilibrated system (MAPLE CAFEE). (b) Molecular Mechanics Poisson–Boltzmann Surface Area (MM-PBSA). (c) Quantum Mechanics/Molecular Mechanics (QM/MM). (d) Fragment Molecular Orbital Method (FMO).
Figure 2Blind-test of MAPLE CAFEE. The binding energies of five ligands on a cancer related protein were calculated by MAPLE CAFÉ, then plotted against the experimentally determined binding energies. The dotted lines define a band within 1.5 kcal of perfect correlation. The binding constant of the outlier was measured a second time in a repeat experiment. The recalculated value is shown by the red arrow.
Figure 3The OPMF and MAPLE CAFEE workflows. The standard drug-design process of OPMF comprises five steps. (a) Search energetically stable positions for each abstract fragment in/on a targeted protein with molecular mechanics simulation (MM). At the discretion of the investigator, physically discovered molecular fragments, for example from NMR or crystal soaks, can be substituted for the virtual fragment inputs. (b) Select a stably positioned set of abstract fragments following drug-design strategies. (c) Exhaustively connect the selected fragments with constraints to generate as many abstract molecular skeletons as possible, then stabilize them with MM. (d) Assign possible real-atoms to the abstract skeletons considering biophysical constraints and synthetic feasibility. (e) Screen out unfavorable structures using heuristics such as the occurrence of pharmacophores that raise toxicological ‘red flags’. The standard MAPLE CAFEE workflow comprises five steps (f)–(j). (f) Setup molecular models for protein, ligand, and water and assign the force field parameters with Force Field Formulator for Organic Molecules (FF-FOM) [28]. When no co-crystal is available, reasonable initial biding poses should be obtained with docking or other methods. It is notable that having realistic molecular models with refined force field parameters is essential as well as efficient algorithms with reliable computational method for estimation. (g) Equilibrate the system in the initial pose with a MD job. (h) Compute the nonequilibrium work term between bound and unbound equilibrium states. Actually, the two end states are divided into microstates with decoupling parameters, and the trajectories for each microstate are computed with MD jobs. (i) Estimate the most likely representative binding free energies between microstates with the BAR (Bennett Acceptance Ratio) statistical method [34]. (j). Finally, sum up all the micro binding free energies to get the total binding free energy. Molecules can be submitted to MAPLE CAFEE for free energy calculation from any source. For example, they might originate as proposed molecules in a medicinal chemistry series (k), or from a DOCK type virtual screen (l).