2023
DOI: 10.1063/5.0156327
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Bridging semiempirical and ab initio QM/MM potentials by Gaussian process regression and its sparse variants for free energy simulation

Abstract: Free energy simulations that employ combined quantum mechanical and molecular mechanical (QM/MM) potentials at ab initio QM (AI) levels are computationally highly demanding. Here, we present a machine-learning-facilitated approach for obtaining AI/MM-quality free energy profiles at the cost of efficient semiempirical QM/MM (SE/MM) methods. Specifically, we use Gaussian process regression (GPR) to learn the potential energy corrections needed for an SE/MM level to match an AI/MM target along the minimum free en… Show more

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Cited by 11 publications
(8 citation statements)
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“…Gaussian process regression (GPR) offers an alternative approach to modeling the relationship between molecular descriptors and the potential energy surface (PES) 46–55 . The developments and applications of GPR for materials and molecules have recently been reviewed by Deringer et al 40 Below, we will provide only a brief review of the GPR formalism that is relevant to this tutorial.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…Gaussian process regression (GPR) offers an alternative approach to modeling the relationship between molecular descriptors and the potential energy surface (PES) 46–55 . The developments and applications of GPR for materials and molecules have recently been reviewed by Deringer et al 40 Below, we will provide only a brief review of the GPR formalism that is relevant to this tutorial.…”
Section: Methodsmentioning
confidence: 99%
“…In addition to being trained based on energy‐only observations y , 54 the GPR model can be influenced by including force observations in training, as demonstrated in our recent QM/MM work 55 . Because the derivatives of Gaussian processes, f(G)g, are also Gaussian processes, the observation set can be extended to include a set of derivative observations 56 .…”
Section: Methodsmentioning
confidence: 99%
“…In recent years, methods such as metadynamics, string methods, , and their variants have emerged as valuable tools for determining the minimum free energy paths (MFEP) and the corresponding PMF values along these paths. Nonetheless, these simulation techniques must be combined with hybrid quantum mechanical and molecular mechanical (QM/MM) potentials, using both semiempirical (SE) and ab initio/density functional theory (AI/DFT) methods as QM methods, to enable bond breaking and formation. Recent studies have also explored machine learning potentials (MLPs) employing deep learning techniques, which show great promise in speeding up calculations by using potentials that are surrogates for time-consuming QM methods, as well as approaches that use low-level QM theories to drive the QM/MM molecular dynamics (MD) simulations while high-level QM theories are used to provide corrections to the energy on the fly , or as a posterior correction. Alternatively, the low-level QM potentials are reparameterized to reproduce results at high-level QM theories. , While each approach has its own strengths and weaknessese.g., speed versus transferability in MLPs and reparameterized SE-QM modelsthe ultimate goal may be to incorporate high-level QM energies and forces directly into the simulations, e.g., by applying multiple time step approaches, to overcome the limitations of MLPs and SE-QM/MM methods without significantly increasing the overall computational cost. ,,, …”
Section: Modeling Of Complex Enzyme Catalytic Mechanismsmentioning
confidence: 99%
“…The ability to model chemical reactions in the condensed phase using molecular simulations has far-reaching implications for the study of catalysis in biological systems. , Advances in fast, accurate quantum mechanical force fields , and machine learning models have greatly extended the scope of applications that can be routinely addressed. Nonetheless, simulations of complex reaction pathways remain computationally intensive, and the ongoing development of new methods to improve the robustness and computational cost are important.…”
Section: Introductionmentioning
confidence: 99%