Abstract
We present the major features of a new implementation of a QM–MM method that uses the DFT code Siesta to treat the quantum mechanical subsystem and the AMBER force field to deal with the classical part. The computation of the electrostatic interaction has been completely revamped to treat periodic boundary conditions exactly, using a real-space grid that encompasses the whole system. Additionally, we present a new parallelization of the Siesta grid operations that provides near-perfect load balancing for all the relevant operations and achieves a much better scalability, which is important for efficient massive QM–MM calculations in which the grid can potentially be very large.





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The large system size implies a large total memory requirement, which reflects in a slow-down for execution in a small number of processors due to swapping, cache misses, etc.
References
Zhang R, Lev B, Cuervo JE, Noskov SY, Salahub DR (2010) A guide to QM/MM methodology and applications. In: Advances in quantum chemistry, vol 59. Elsevier Accademic Press, San Diego, pp 353–400
Crespo A, Scherlis DA, Martí MA, Ordejón P, Roitberg AE, Estrin DA (2003) A DFT-based QM–MM approach designed for the treatment of large molecular systems: aplication to chorismate mutase. J Phys Chem B 107:13728–13736
Soler JM, Artacho E, Gale JD, García A, Junquera J, Ordejón P, Sánchez-Portal D (2002) The Siesta method for ab initio order-N materials simulation. J Phys Condens Matter 14:2745–2779
Wang J, Cieplak P, Kollman PA (2000) How well does a restrained electrostatic potential (resp) model perform in calculating conformational energies of organic and biological molecules. J Comput Chem 21:1049–1074
Cornell WD, Cieplak P, Bayly CI, Gould IR, Merz KM Jr, Ferguson DM, Spellmeyer DC, Fox T, Caldwell JW, Kollman PA (1995) A 2nd generation force-field for the simulation of proteins, nucleic-acids, and organic-molecules. J Am Chem Soc 117:5179–5197
Scherlis DA, Martí MA, Ordejón P, Estrin DA (2002) Environment effects on chemical reactivity of heme proteins. Int J Quantum Chem 90:1505–1514
Martí MA, Scherlis DA, Doctorovich FA, Ordejón P, Estrin DA (2003) Modulation of the NO trans effect in heme proteins: implications for the activation of soluble guanylate cyclase. J Biol Inorg Chem 8:595–600
Martí MA, Capece L, Crespo A, Doctorovich F, Estrin DA (2005) Nitric oxide interaction with cytochrome c’ and its relevance to guanylate cyclase. Why does the iron histidine bond break? J Am Chem Soc 127:7721–7728
Senn HM, Thiel W (2009) QM/MM methods for biomolecular systems. Angew Chem Int Ed 48:1198–1229
Eichinger M, Tavan P, Hutter J, Parrinello M (1999) A hybrid method for solutes in complex solvents: density functional theory combined with empirical force fields. J Chem Phys 110:10452–10467
Garcia A, Anglada E, Soler JM (unpublished)
Laino T, Mohamed FI, Laio A, Parrinello M (2006) An efficient linear-scaling electrostatic coupling for treating periodic boundary conditions in QM/MM simulations. J Chem Theory Comput 2:1370–1378
Perdew JP, Burke K, Ernzerhof M (1996) Generalized gradient approximation made simple. Phys Rev Lett 77:3865–3868
Fernández-Serra MV, Artacho E (2006) Electrons and hydrogen-bond connectivity in liquid water. Phys Rev Lett 96:016404
Clough A, Beers Y, Klein GP, Rothman LS (1973) Dipole moment of water from stark measurements of H2O, HDO, and D2O. J Chem Phys 59:2254–2259
Wei D, Salahub DR (1994) A combined density functional and molecular dynamics simulation of a quantum water molecule in aqueous solution. Chem Phys Lett 224:291–296
The dipole obtained with Siesta using a basis set with triple-ζ plus double polarization orbitals, and cutoff radii of around 9 a.u. is 1.86 D, very close to the experimental value of 1.85 D
Jorgensen WL (1981) Quantum and statistical mechanical studies of liquids. 10. Transferable intermolecular potential functions for water, alcohols, and ethers. Application to liquid water. J Am Chem Soc 103:335–340
Eichinger M, Tavan P, Hutter J, Parrinello M (1999) A hybrid method for solutes in complex solvents: density functional theory combined with empirical force fields. J Chem Phys 110:10452–10467
Takahashi H, Hori T, Hashimoto H, Nitta T (2001) A hybrid QM/MM method employing real space grids for QM water in the TIP4P water solvents. J Comput Chem 22:1252–1261
Tu Y, Laaksonen A (1999) On the effect of Lennard–Jones parameters on the quantum mechanical and molecular mechanics coupling in a hybrid molecular dynamics simulation of liquid water. J Chem Phys 111:7519–7525
Lofere MJ, Loeffler HH, Liedl KR (2003) A QM–MM interface between CHARMM and Turbomole: implementation and application to systems in bulk phase and biologically active systems. J Comput Chem 24:1240–1249
Tunón I, Martins-Costa MTC, Millot C, Ruiz-López MF, Rivail JL (1996) A coupled density functional-molecular mechanics monte carlo simulation method: the water molecule in liquid water. J Chem Phys 17:19–29
Curtis LA, Frurip DJ, Blander M (1979) Studies of molecular association in H2O and D2O vapors by measurement of thermal conductivity. J Chem Phys 71:2703–2711
Perdew JP, Wang Y (1992) Accurate and simple analytic representation of the electron-gas correlation energy. Phys Rev B 45:13244–13249
Biswas PK, Gogonea V (2005) A regularized and renormalized electrostatic coupling Hamiltonian for hybrid quantum-mechanical-molecular-mechanical calculations. J Phys Chem 123:164114
Lyne PD, Hodoscek M, Karplus M (1999) A hybrid QM–MM potential employing hartree-fock or density functional methods in the quantum region. J Phys Chem A 103:3462–3471
Coulson CA, Eisenberg D (1966) Interactions of H2O molecules in ice I Dipole moment of an H2O molecule in ice. Proc R Soc A (Lond) 291:445–453
Pillet V, Labarta J, Cortés T, Girona S (1995) Paraver: a tool to visualize and analyze parallel code. Transputer and occam developments, pp 17–32, http://www.bsc.es/paraver
MPItrace instrumentation package, http://www.bsc.es/plantillaA.php?catid=492
Simon HD, Teng S (1995) How good is recursive bisection? SIAM J Sci Comput
Garey MR, Johnson DS (1979) Computers and intractability: a guide to the theory of NP-completeness. W.H. Freeman, New York
Welsch D, Powel MB (1967) An upper bound for the chromatic number of a graph and its application to timetabling problems. Comput J
Acknowledgments
This work was supported by the Spanish Ministry of Science and Innovation (MICINN) through grants CSD2007-00050 (Supercomputing and e-Science), and FIS2009-12721-C04. C.S.-N. acknowledges support from MICINN through the Ramon y Cajal Program.
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Published as part of the special issue celebrating theoretical and computational chemistry in Spain.
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Sanz-Navarro, C.F., Grima, R., García, A. et al. An efficient implementation of a QM–MM method in SIESTA. Theor Chem Acc 128, 825–833 (2011). https://doi.org/10.1007/s00214-010-0816-5
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DOI: https://doi.org/10.1007/s00214-010-0816-5