Binding curve of the beryllium dimer using similarity-transformed FCIQMC: Spectroscopic accuracy with triple-zeta basis sets.
暂无分享,去创建一个
[1] A. Alavi,et al. Similarity transformation of the electronic Schrödinger equation via Jastrow factorization , 2019, The Journal of Chemical Physics.
[2] Sebastian Mai,et al. OpenMolcas: From source code to insight. , 2019, Journal of chemical theory and computation.
[3] A. Alavi,et al. Compact numerical solutions to the two-dimensional repulsive Hubbard model obtained via nonunitary similarity transformations , 2018, Physical Review B.
[4] M. Musiał,et al. Ab initio Potential Energy Curve for the Ground State of Beryllium Dimer. , 2018, Journal of chemical theory and computation.
[5] Alex J W Thom,et al. Exciting Determinants in Quantum Monte Carlo: Loading the Dice with Fast, Low-Memory Weights. , 2018, Journal of chemical theory and computation.
[6] Nicholas P. Bauman,et al. Application of the CC(P;Q) Hierarchy of Coupled-Cluster Methods to the Beryllium Dimer. , 2017, The journal of physical chemistry. A.
[7] A. Alavi,et al. Combining the Transcorrelated Method with Full Configuration Interaction Quantum Monte Carlo: Application to the Homogeneous Electron Gas. , 2017, Journal of chemical theory and computation.
[8] Ali Alavi,et al. Semi-stochastic full configuration interaction quantum Monte Carlo: Developments and application. , 2015, The Journal of chemical physics.
[9] George H. Booth,et al. Spectroscopic accuracy directly from quantum chemistry: application to ground and excited states of beryllium dimer. , 2014, The Journal of chemical physics.
[10] Carl C. Haugen,et al. Direct-potential-fit analyses yield improved empirical potentials for the ground X (1)Σ(+)(g) state of Be2. , 2014, The Journal of chemical physics.
[11] C J Umrigar,et al. Semistochastic projector Monte Carlo method. , 2012, Physical review letters.
[12] Edward F. Valeev,et al. Explicitly correlated R12/F12 methods for electronic structure. , 2012, Chemical reviews.
[13] J. Koput. The ground-state potential energy function of a beryllium dimer determined using the single-reference coupled-cluster approach. , 2011, Physical chemistry chemical physics : PCCP.
[14] Ali Alavi,et al. Communications: Survival of the fittest: accelerating convergence in full configuration-interaction quantum Monte Carlo. , 2010, The Journal of chemical physics.
[15] Konrad Patkowski,et al. On the Elusive Twelfth Vibrational State of Beryllium Dimer , 2009, Science.
[16] Ali Alavi,et al. Fermion Monte Carlo without fixed nodes: a game of life, death, and annihilation in Slater determinant space. , 2009, The Journal of chemical physics.
[17] Jeremy M Merritt,et al. Beryllium Dimer—Caught in the Act of Bonding , 2009, Science.
[18] S. Tsuneyuki. Transcorrelated Method: Another Possible Way towards Electronic Structure Calculation of Solids(Interaction and Nanostructural Effects in Low-Dimensional Systems) , 2008 .
[19] R. Podeszwa,et al. Interactions in diatomic dimers involving closed-shell metals. , 2007, The journal of physical chemistry. A.
[20] Frederick R. Manby,et al. R12 methods in explicitly correlated molecular electronic structure theory , 2006 .
[21] D. Tew,et al. New correlation factors for explicitly correlated electronic wave functions. , 2005, The Journal of chemical physics.
[22] S. Ten-no,et al. Application of the transcorrelated Hamiltonian to the linearized coupled cluster singles and doubles model , 2002 .
[23] N. Handy. The transcorrelated method for accurate correlation energies using gaussian-type functions: examples on He, H2, LiH and H2O , 2002 .
[24] S. Ten-no. A feasible transcorrelated method for treating electronic cusps using a frozen Gaussian geminal , 2000 .
[25] R. Gdanitz. Accurately solving the electronic Schrödinger equation of atoms and molecules using explicitly correlated (r12-)MR-CI. , 1999 .
[26] Jan M. L. Martin. The ground-state spectroscopic constants of Be2 revisited , 1999, physics/9902019.
[27] J. V. Lenthe,et al. State of the Art in Counterpoise Theory , 1994 .
[28] Jules W. Moskowitz,et al. Correlated Monte Carlo wave functions for the atoms He through Ne , 1990 .
[29] Werner Kutzelnigg,et al. r12-Dependent terms in the wave function as closed sums of partial wave amplitudes for large l , 1985 .
[30] S. F. Boys,et al. The calculation of small molecular interactions by the differences of separate total energies. Some procedures with reduced errors , 1970 .
[31] N. Handy. Energies and Expectation Values for Be by the Transcorrelated Method , 1969 .
[32] N. Handy,et al. A first solution, for LiH, of a molecular transcorrelated wave equation by means of restricted numerical integration , 1969, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[33] N. Handy,et al. The determination of energies and wavefunctions with full electronic correlation , 1969, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[34] N. Handy,et al. A calculation for the energies and wavefunctions for states of neon with full electronic correlation accuracy , 1969, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[35] C. Schwartz,et al. Importance of Angular Correlations between Atomic Electrons , 1962 .
[36] J. W. Cooley,et al. An improved eigenvalue corrector formula for solving the Schrödinger equation for central fields , 1961 .
[37] E. Hylleraas,et al. Neue Berechnung der Energie des Heliums im Grundzustande, sowie des tiefsten Terms von Ortho-Helium , 1929 .
[38] B. V. Noumerov. A Method of Extrapolation of Perturbations , 1924 .
[39] Sandeep Sharma,et al. PySCF: the Python‐based simulations of chemistry framework , 2018 .
[40] I. Røeggen,et al. Interatomic potential for the X1Σ +g state of Be2, revisited , 2005 .
[41] Péter R. Surján,et al. AN INTRODUCTION TO THE THEORY OF GEMINALS , 1999 .
[42] N. Handy. Towards an understanding of the form of correlated wavefunctions for atoms , 1973 .