(57)
M. S. Chen, J. Lee, H.-Z. Ye, T. C. Berkelbach, D. R. Reichman, and T. E.
Markland.
“Data-Efficient Machine Learning Potentials from Transfer Learning
of Periodic Correlated Electronic Structure Methods: Liquid Water at AFQMC,
CCSD, and CCSD(T) Accuracy”.
(55)
J. Lee, A. Rettig, X. Feng, E. Epifanovsky, and M. Head-Gordon.
“Faster Exact
Exchange for Solids via occ-RI-K: Application to Combinatorially Optimized
Range-Separated Hybrid Functionals for Simple Solids with Pseudopotentials
Near the Basis Set Limit”.
(42)
J. Shee, M. Loipersberger, A. Rettig, J. Lee, and M. Head-Gordon.
“Regularized Second-Order Møller–Plesset Theory: A More Accurate Alternative to
Conventional MP2 for Noncovalent Interactions and Transition Metal Thermochemistry for the Same Computational Cost”.
(41)
T. Stauch, B. Ganoe, J. Wong, J. Lee, A. Rettig, J. Liang, J. Li, E. Epifanovsky,
T. Head-Gordon, and M. Head-Gordon.
“Molecular magnetisabilities computed
via finite fields: assessing alternatives to MP2 and revisiting magnetic exaltations
in aromatic and antiaromatic species”.
(40)
J. Lee, X. Feng, L. A. Cunha, J. F. Gonthier, E. Epifanovsky, and M. HeadGordon.
“Approaching the basis set limit in Gaussian-orbital-based periodic
calculations with transferability: Performance of pure density functionals for
simple semiconductors”.
(34)
M. Loipersberger, L. W. Bertels, J. Lee, and M. Head-Gordon.
“Exploring the
Limits of Second- and Third-Order Møller–Plesset Perturbation Theories for
Noncovalent Interactions: Revisiting MP2.5 and Assessing the Importance of
Regularization and Reference Orbitals”.
“A phaseless auxiliary-field quantum
Monte Carlo perspective on the uniform electron gas at finite temperatures:
Issues, observations, and benchmark study”.
“Utilizing Essential Symmetry Breaking in Auxiliary-Field Quantum Monte Carlo: Application to the Spin Gaps of
the C36 Fullerene and an Iron Porphyrin Model Complex”.
“Excited states via coupled cluster
theory without equation-of-motion methods: Seeking higher roots with application to doubly excited states and double core hole states”.
(17)
M. Loipersberger, J. Lee, Y. Mao, A. K. Das, K. Ikeda, J. Thirman, T. Head-Gordon, and M. Head-Gordon.
“Energy Decomposition Analysis for Interactions
of Radicals: Theory and Implementation at the MP2 Level with Application to
Hydration of Halogenated Benzene Cations and Complexes between CO –
2 and
Pyridine and Imidazole”.
“An auxiliary-field quantum Monte
Carlo perspective on the ground state of the dense uniform electron gas: An
investigation with Hartree-Fock trial wavefunctions”.
“Third-Order Møller-Plesset Perturbation Theory Made Useful? Choice of Orbitals and Scaling Greatly Improves
Accuracy for Thermochemistry, Kinetics, and Intermolecular Interactions”.
“Two single-reference approaches to singlet biradicaloid problems: Complex, restricted orbitals and approximate spin-projection
combined with regularized orbital-optimized Møller-Plesset perturbation theory”.
(10) J. Lee, D. Lee, A. Kocherzhenko, L. Greenman, D. T. Finley, M. B. Francis, and
K. B. Whaley.
“Molecular Mechanics Simulations and Improved Tight-binding
Hamiltonians for Artificial Light Harvesting Systems: Predicting Geometric Distributions, Disorder, and Spectroscopy of Chromophores in a Protein Environment”.
“Open-Shell Coupled-Cluster ValenceBond Theory Augmented with an Independent Amplitude Approximation for
Three-Pair Correlations: Application to a Model Oxygen-Evolving Complex and
Single Molecular Magnet”.
“Regularized Orbital-Optimized Second-Order
Møller-Plesset Perturbation Theory: A Reliable Fifth-Order Scaling Electron
Correlation Model with Orbital Energy Dependent Regularizers”.