An open library of relativistic core electron density function for the QTAIM analysis with pseudopotentials
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Jiankang Wang | Wenli Zou | Ziyu Cai | Kunyu Xin | Wenli Zou | Jiankang Wang | Ziyu Cai | Kunyu Xin
[1] Adam I. Stash,et al. Determination of the electron localization function from electron density , 2002 .
[2] E. Murashova,et al. Thallium(III) chloride in organic solvents: Synthesis, solutions and solvates. The crystal structures of trichlorobis(dimethylsulfoxide)thallium(III) and tribromobis(dimethylsulfoxide)thallium(III) , 2009 .
[3] P. Fuentealba,et al. On the reliability of semi-empirical pseudopotentials: simulation of Hartree-Fock and Dirac-Fock results , 1983 .
[4] T. Keith,et al. Subshell fitting of relativistic atomic core electron densities for use in QTAIM analyses of ECP-based wave functions. , 2011, The journal of physical chemistry. A.
[5] Chérif F. Matta,et al. The Quantum theory of atoms in molecules : from solid state to DNA and drug design , 2007 .
[6] K. Dyall. Relativistic double-zeta, triple-zeta, and quadruple-zeta basis sets for the 5d elements Hf–Hg , 2004 .
[7] Thomas A. Manz,et al. Introducing DDEC6 atomic population analysis: part 1. Charge partitioning theory and methodology , 2016 .
[8] Tian Lu,et al. Multiwfn: A multifunctional wavefunction analyzer , 2012, J. Comput. Chem..
[9] Michael Dolg,et al. Energy-adjusted pseudopotentials for the rare earth elements , 1989 .
[10] Roland Lindh,et al. Main group atoms and dimers studied with a new relativistic ANO basis set , 2004 .
[11] Michael Dolg,et al. Energy-consistent pseudopotentials and correlation consistent basis sets for the 5d elements Hf-Pt. , 2009, The Journal of chemical physics.
[12] J. E. Boggs,et al. On the covalent character of rare gas bonding interactions: a new kind of weak interaction. , 2013, The journal of physical chemistry. A.
[13] Trond Saue,et al. An infinite-order two-component relativistic Hamiltonian by a simple one-step transformation. , 2007, The Journal of chemical physics.
[14] Axel D. Becke,et al. A Simple Measure of Electron Localization in Atomic and Molecular-Systems , 1990 .
[15] Gert Vriend,et al. Molden 2.0: quantum chemistry meets proteins , 2017, Journal of Computer-Aided Molecular Design.
[16] Davide M. Proserpio,et al. Experimental Electron Density in a Transition Metal Dimer: Metal−Metal and Metal−Ligand Bonds , 1998 .
[17] Paul L. A. Popelier,et al. Theoretical Definition of a Functional Group and the Molecular Orbital Paradigm , 1994 .
[18] E. Glendening,et al. Natural resonance theory: II. Natural bond order and valency , 1998 .
[19] J. E. Boggs,et al. Theoretical study of RgMF (Rg = He, Ne; M = Cu, Ag, Au): Bonded structures of helium , 2009 .
[20] Frank Weinhold,et al. Natural resonance theory: III. Chemical applications , 1998 .
[21] P. Hiberty,et al. Charge-shift bonding and its manifestations in chemistry. , 2009, Nature chemistry.
[22] Jun Li,et al. Basis Set Exchange: A Community Database for Computational Sciences , 2007, J. Chem. Inf. Model..
[23] Sławomir Janusz Grabowski,et al. What is the covalency of hydrogen bonding? , 2011, Chemical reviews.
[24] D. Cremer,et al. Analytical energy gradient for the two-component normalized elimination of the small component method. , 2015, The Journal of chemical physics.
[25] V. Barone,et al. Toward reliable density functional methods without adjustable parameters: The PBE0 model , 1999 .
[26] K. Pitzer. Fluorides of radon and element 118 , 1975 .
[27] G. Schaftenaar,et al. Molden: a pre- and post-processing program for molecular and electronic structures* , 2000, J. Comput. Aided Mol. Des..
[28] K. Dyall. Relativistic Quadruple-Zeta and Revised Triple-Zeta and Double-Zeta Basis Sets for the 4p, 5p, and 6p Elements , 2006 .
[29] C. Breneman,et al. Determining atom‐centered monopoles from molecular electrostatic potentials. The need for high sampling density in formamide conformational analysis , 1990 .
[30] Hans-Christian Hege,et al. ORBKIT: A modular python toolbox for cross‐platform postprocessing of quantum chemical wavefunction data , 2016, J. Comput. Chem..
[31] F. Weigend,et al. Balanced basis sets of split valence, triple zeta valence and quadruple zeta valence quality for H to Rn: Design and assessment of accuracy. , 2005, Physical chemistry chemical physics : PCCP.
[32] Elfi Kraka,et al. Chemical Bonds without Bonding Electron Density — Does the Difference Electron‐Density Analysis Suffice for a Description of the Chemical Bond? , 1984 .
[33] John R. Sabin,et al. On some approximations in applications of Xα theory , 1979 .
[34] T. H. Dunning. Gaussian basis sets for use in correlated molecular calculations. I. The atoms boron through neon and hydrogen , 1989 .
[35] F. E. Jorge,et al. Accurate universal Gaussian basis set for all atoms of the Periodic Table , 1998 .
[36] G. Soff,et al. The lamb shift in hydrogen-like atoms, 1 ⩽ Z ⩽ 110 , 1985 .
[37] Michael Dolg,et al. Ab initio pseudopotentials for Hg through Rn , 1991 .
[38] A. Otero-de-la-Roza,et al. Critic2: A program for real-space analysis of quantum chemical interactions in solids , 2014, Comput. Phys. Commun..
[39] M. Hoffmann,et al. Relativistic GVVPT2 multireference perturbation theory description of the electronic states of Y2 and Tc2. , 2014, The journal of physical chemistry. A.
[40] Sason Shaik,et al. Charge-shift bonding--a class of electron-pair bonds that emerges from valence bond theory and is supported by the electron localization function approach. , 2005, Chemistry.
[41] Haoyu S. Yu,et al. Oxidation State 10 Exists. , 2016, Angewandte Chemie.
[42] Shuai Jiang,et al. On the properties of Au2P3z (z = −1, 0, +1): analysis of geometry, interaction, and electron density , 2015 .
[43] Markus Reiher,et al. Exact decoupling of the Dirac Hamiltonian. II. The generalized Douglas-Kroll-Hess transformation up to arbitrary order. , 2004, The Journal of chemical physics.
[44] S. Hayashi,et al. Polar coordinate representation of Hb(rc) versus (h2/8m)nabla2rhob(rc) at BCP in AIM analysis: classification and evaluation of weak to strong interactions. , 2009, The journal of physical chemistry. A.
[45] P. Schwerdtfeger,et al. Accurate relativistic energy-consistent pseudopotentials for the superheavy elements 111 to 118 including quantum electrodynamic effects. , 2012, The Journal of chemical physics.
[46] Luca Frediani,et al. The Dalton quantum chemistry program system , 2013, Wiley interdisciplinary reviews. Computational molecular science.
[47] K. Dyall. Relativistic double-zeta, triple-zeta, and quadruple-zeta basis sets for the 7p elements, with atomic and molecular applications , 2012, Theoretical Chemistry Accounts.
[48] T. Dunning,et al. Electron affinities of the first‐row atoms revisited. Systematic basis sets and wave functions , 1992 .
[49] Kenneth B. Wiberg,et al. Application of the pople-santry-segal CNDO method to the cyclopropylcarbinyl and cyclobutyl cation and to bicyclobutane , 1968 .
[50] K. Dyall,et al. Relativistic double-zeta, triple-zeta, and quadruple-zeta basis sets for the lanthanides La–Lu , 2007 .
[51] Chen Feiwu,et al. Meaning and Functional Form of the Electron Localization Function , 2011 .
[52] István Mayer,et al. Charge, bond order and valence in the AB initio SCF theory , 1983 .
[53] Wenjian Liu,et al. On the spin separation of algebraic two-component relativistic Hamiltonians. , 2012, The Journal of chemical physics.
[54] K. Wade,et al. The chemistry of aluminium, gallium, indium and thallium , 1975 .
[55] R. Bader. Atoms in molecules , 1990 .
[56] G. Frenking,et al. Topological analysis of electron density distribution taken from a pseudopotential calculation , 1997, J. Comput. Chem..
[57] Frank Neese,et al. All-electron scalar relativistic basis sets for the 6p elements , 2012, Theoretical Chemistry Accounts.
[58] Axel D. Becke,et al. Chemical content of the kinetic energy density , 2000 .
[59] Wenjian Liu,et al. On the spin separation of algebraic two-component relativistic Hamiltonians: molecular properties. , 2014, The Journal of chemical physics.
[60] David Feller. The role of databases in support of computational chemistry calculations , 1996 .
[61] F. E. Jorge,et al. Contracted Gaussian basis sets for Douglas-Kroll-Hess calculations: Estimating scalar relativistic effects of some atomic and molecular properties. , 2009, The Journal of chemical physics.
[62] G. Henkelman,et al. A grid-based Bader analysis algorithm without lattice bias , 2009, Journal of physics. Condensed matter : an Institute of Physics journal.
[63] Andreas Savin,et al. Electron Localization in Solid‐State Structures of the Elements: the Diamond Structure , 1992 .
[64] M. Dolg,et al. Accuracy of relativistic energy-consistent pseudopotentials for superheavy elements 111-118: molecular calibration calculations. , 2013, The Journal of chemical physics.
[65] Clark R. Landis,et al. NBO 6.0: Natural bond orbital analysis program , 2013, J. Comput. Chem..
[66] Y. Ishikawa,et al. Benchmark calculations of electron affinities of the alkali atoms sodium to eka-francium (element 119) , 2001 .
[67] B. Bursten,et al. Spin-Orbit Effects, VSEPR Theory, and the Electronic Structures of Heavy and Superheavy Group IVA Hydrides and Group VIIIA Tetrafluorides. A Partial Role Reversal for Elements 114 and 118. , 1999, The journal of physical chemistry. A.
[68] Wenli Zou,et al. Correction to "On the Covalent Character of Rare Gas Bonding Interactions: A New Kind of Weak Interaction". , 2016, The journal of physical chemistry. A.
[69] Lucas Visscher,et al. Dirac-Fock atomic electronic structure calculations using different nuclear charge distributions , 1997 .
[70] Yoon Sup Lee,et al. Structures of RgFn (Rg = Xe, Rn, and Element 118. n = 2, 4.) Calculated by Two-component Spin−Orbit Methods. A Spin−Orbit Induced Isomer of (118)F4 , 1999 .
[71] J. Cioslowski,et al. Properties of atoms in molecules from valence-electron densities augmented with core-electron contributions , 1996 .
[72] K. Dyall. Relativistic double-zeta, triple-zeta, and quadruple-zeta basis sets for the 4s, 5s, 6s, and 7s elements. , 2009, The journal of physical chemistry. A.
[73] Edward Sanville,et al. Improved grid‐based algorithm for Bader charge allocation , 2007, J. Comput. Chem..
[74] W. C. Ermler,et al. Ab initio relativistic effective potentials with spin-orbit operators. VII. Am through element 118 , 1997 .
[75] Juan Manuel Solano-Altamirano,et al. DensToolKit: A comprehensive open-source package for analyzing the electron density and its derivative scalar and vector fields , 2015, Comput. Phys. Commun..
[76] J. Cioslowski,et al. Accurate analytical representations of the core-electron densities of the elements 3 through 118 , 1997 .
[77] Robert J. Harrison,et al. Parallel Douglas-Kroll Energy and Gradients in NWChem. Estimating Scalar Relativistic Effects Using Douglas-Kroll Contracted Basis Sets. , 2001 .
[78] Roland Lindh,et al. New relativistic ANO basis sets for transition metal atoms. , 2005, The journal of physical chemistry. A.
[79] Evert Jan Baerends,et al. Self-consistent molecular Hartree—Fock—Slater calculations I. The computational procedure , 1973 .
[80] Ishikawa,et al. Universal Gaussian basis set for accurate ab initio /P relat ivistic Dirac-Fock calculations. , 1993, Physical review. A, Atomic, molecular, and optical physics.