Derivatives of the approximated electrostatic potentials in the fragment molecular orbital method

被引:46
|
作者
Nagata, Takeshi [1 ]
Fedorov, Dmitri G. [1 ]
Kitaura, Kazuo [1 ,2 ]
机构
[1] Natl Inst Adv Ind Sci & Technol, RICS, Tsukuba, Ibaraki 3058568, Japan
[2] Kyoto Univ, Grad Sch Pharmaceut Sci, Sakyo Ku, Kyoto 6068501, Japan
关键词
DENSITY-FUNCTIONAL THEORY; DYNAMICS FMO-MD; GEOMETRY OPTIMIZATIONS; ATOMIC CHARGES; SIMULATION; SYSTEMS;
D O I
10.1016/j.cplett.2009.05.004
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
The electrostatic potential in the Fragment Molecular Orbital (FMO) method describes the effect of the environment upon fragments, but approximations are necessary to achieve linear scaling. We have developed the derivative of the point charge approximation in this study to enable accurate and fast gradient calculations for geometry optimizations and molecular dynamics of large systems. The accuracy is tested in comparison with the numeric gradient for solvated sodium cation, water cluster, alpha-helix of polyalanine, and hydrated chignolin. The errors are found to be reduced by approximately one order of magnitude. (C) 2009 Elsevier B. V. All rights reserved.
引用
收藏
页码:124 / 131
页数:8
相关论文
共 50 条
  • [1] Derivatives of the approximated electrostatic potentials in unrestricted Hartree–Fock based on the fragment molecular orbital method and an application to polymer radicals
    Hiroya Nakata
    Dmitri G. Fedorov
    Satoshi Yokojima
    Kazuo Kitaura
    Shinichiro Nakamura
    Theoretical Chemistry Accounts, 2014, 133
  • [2] Derivatives of the approximated electrostatic potentials in unrestricted Hartree-Fock based on the fragment molecular orbital method and an application to polymer radicals
    Nakata, Hiroya
    Fedorov, Dmitri G.
    Yokojima, Satoshi
    Kitaura, Kazuo
    Nakamura, Shinichiro
    THEORETICAL CHEMISTRY ACCOUNTS, 2014, 133 (05) : 1 - 14
  • [3] Analytic Second Derivatives for the Efficient Electrostatic Embedding in the Fragment Molecular Orbital Method
    Nakata, Hiroya
    Fedorov, Dmitri G.
    JOURNAL OF COMPUTATIONAL CHEMISTRY, 2018, 39 (25) : 2039 - 2050
  • [4] Fragment molecular orbital method: use of approximate electrostatic potential
    Nakano, T
    Kaminuma, T
    Sato, T
    Fukuzawa, K
    Akiyama, Y
    Uebayasi, M
    Kitaura, K
    CHEMICAL PHYSICS LETTERS, 2002, 351 (5-6) : 475 - 480
  • [5] The role of the exchange in the embedding electrostatic potential for the fragment molecular orbital method
    Fedorov, Dmitri G.
    Kitaura, Kazuo
    JOURNAL OF CHEMICAL PHYSICS, 2009, 131 (17):
  • [6] Analytic second derivatives of the energy in the fragment molecular orbital method
    Nakata, Hiroya
    Nagata, Takeshi
    Fedorov, Dmitri G.
    Yokojima, Satoshi
    Kitaura, Kazuo
    Nakamura, Shinichiro
    JOURNAL OF CHEMICAL PHYSICS, 2013, 138 (16):
  • [7] Effective Fragment Molecular Orbital Method: A Merger of the Effective Fragment Potential and Fragment Molecular Orbital Methods
    Steinmann, Casper
    Fedorov, Dmitri G.
    Jensen, Jan H.
    JOURNAL OF PHYSICAL CHEMISTRY A, 2010, 114 (33): : 8705 - 8712
  • [8] Molecular Electrostatic Potential and Electron Density of Large Systems in Solution Computed with the Fragment Molecular Orbital Method
    Fedorov, Dmitri G.
    Brekhov, Anton
    Mironov, Vladimir
    Alexeev, Yuri
    JOURNAL OF PHYSICAL CHEMISTRY A, 2019, 123 (29): : 6281 - 6290
  • [9] Analytic gradient and molecular dynamics simulations using the fragment molecular orbital method combined with effective potentials
    Nagata, Takeshi
    Fedorov, Dmitri G.
    Kitaura, Kazuo
    THEORETICAL CHEMISTRY ACCOUNTS, 2012, 131 (03)
  • [10] Analytic first and second derivatives of the energy in the fragment molecular orbital method combined with molecular mechanics
    Nakata, Hiroya
    Fedorov, Dmitri G.
    INTERNATIONAL JOURNAL OF QUANTUM CHEMISTRY, 2020, 120 (24)