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NIH: National Institute of Diabetes and Digestive and Kidney Diseases NIH: National Institute of Diabetes and Digestive and Kidney Diseases

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Next: Cartesian Coordinate Space Up: XPLOR Interface Manual Previous: Example


Molecular Dynamics

Molecular dynamics consists of solving Newton's equations of motion
\begin{displaymath}
m_i{d^2x_i \over dt^2}(t) = -{\nabla}_{x_i}E_{TOTAL}
\end{displaymath} (11.1)

where the index $i$ runs through all free (i.e., not fixed) atoms and the gradient ${\nabla}_{x_i}E_{TOTAL}$ is derived from the X-PLOR energy function (Chapter 4). Presently, X-PLOR provides the option to solve Eq. 11.1 in Cartesian coordinate space (Section 11.1) or rigid-body coordinate space (Section 11.2). Molecular dynamics simulations can be stored as trajectory files. Input format, output format, manipulations, and analysis of trajectory files are described in Section 11.



Subsections
  • Cartesian Coordinate Space
    • Simple Langevin Dynamics
    • Velocity Assignment
    • Temperature Control
      • Velocity Rescaling
      • Langevin Dynamics
      • Temperature Coupling
    • Finite Difference Approximation
    • Dynamics Restarts
    • Syntax of the Dynamics Verlet Statement
    • Requirements
    • Example: Run a Standard Molecular Dynamics Simulation
    • Example: Run a Molecular Dynamics Simulation with Temperature Coupling
    • Example: Run a Slow-cooling Molecular Dynamics Simulation
    • Example: Run Langevin Dynamics

  • Rigid-Body Coordinate Space
    • Initialization
    • Iteration
    • Syntax of the Dynamics Rigid Statement
    • Requirements
    • Example: Run a Rigid-Body Dynamics Simulation

  • Internal Coordinate Space
    • Syntax of the Dynamics Internal Statement


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