Using the R.I.N.G.S. code you can compute:
- Radial distribution functions
- Simulated neutron and X-rays structure factors
- Mean Square Displacement
- Bond angles and dihedral angles distribution
- Bond properties
- Structural environments distribution
- Voids distribution
- Very detailed ring statistics analysis
- Various inputs files for 3D visualization using OpenDX
More details on the calculations that you can perform using the R.I.N.G.S. code are given bellow:
- Radial Distribution Functions RDF
- Total RDF: g(r) and G(r)
- Partial RDFs: gαβ(r) and Gαβ(r)
- Bhatia-Thornton RDFs [a]
- Simulated neutron and X-rays structure factors *
- Neutron and X-rays weighted distribution functions
- Total S(q)
- Partials S(q)
- Faber-Ziman [b] partials S(q)
- Ashcroft-Langreth [c, d, e] partials S(q)
- Bhatia-Thornton [f] partials S(q)
- Neutron and X-rays weighted distribution functions
* Computations can be performed either using the fast Fourier transform of the RDFs or by computing the correlations between the atomic positions and a sampling of vectors from the reciprocal space.
- Mean Square Displacement MSD **
- Atomic species MSD
- Directional MSD (x, y, z, xy, xz, yz)
- Drift of the center of mass
- Diffusion constant
- MSD for each single atom
** Computations can be performed either with or without applying a self-correlation on the results.
- Very detailed ring statistics analysis
- Choice of the chemical species used to initiate the search
- All atoms can be used
- Only the species of highest coordination can be used (network forming nodes)
- Only the species of lowest coordination can be used (network modificating nodes)
- Choice to look only for ABAB rings
- Homopolar bonds are ignored when creating the nearest neighbors table
- Allows to look for primitive ABAB rings
- Allow to look for ABAB rings in systems with more than 2 chemical species
- Choice on the nature of the rings to look for:
- Search for all closed paths in the box
- Search for King's shortest paths rings [g, h] either with or without homopolar bond(s)
- Search for Guttman's shortest paths rings [i] either with or without homopolar bond(s)
- Search for primitive rings [j, k, l].
- Search for strong rings [k].
- Advanced use of the results of the ring statistics:
- Analysis of the "trajectories" of the barycenters of the rings using the OpenDX visualization software
- Evaluation of standard properties for atoms involved in rings:
- Advanced properties of the barycenters of the rings:
- Advanced properties of the atoms involved in rings:
- Average neutron structure factors of a ring with n nodes ****
- Choice of the chemical species used to initiate the search
*** Computations can be performed using the Faber-Ziman [b], as well as the Ashcroft-Langreth [c, d, e] formalisms.
**** Computations can be performed using the Faber-Ziman [b], the Ashcroft-Langreth [c, d, e] as well as the Bhatia-Thornton [f] formalisms.
- Various inputs files for 3D visualization using OpenDX
- Choice of the color map to be used in OpenDX (Atomic mass, radius, connectivity factor [m] and others ...)
- Possibility to add the results of the voids distribution analysis to the visualization interface
- Possibility to add the coordination tetrahedras to the visualization interface
- Visualization of the trajectories of the particles of highest Mean Square Displacement
- Several chemical standard properties are outputted in a global output file:
- Resume of the calculation(s) performed
- Direct and reciprocal lattice parameters
- Number density and real density
- Empirical formula
=> More informations on the radial distribution functions
=> More informations on the simulation of neutrons scattering
=> More informations on ring statistics in the R.I.N.G.S. code
=> More informations on ring statistics
=> More informations on the mean square displacement
- a
- P. Salmon.
J. Non-Cryst. Solids.., 353:2959-2974, (2007). - b
- T. E. Faber and Ziman J. M.
Phil. Mag., 11(109):153-173 (1965). - c
- N. W. Ashcroft and D. C. Langreth.
Phys. Rev., 156(3):685-692 (1967). - d
- N. W. Ashcroft and D. C. Langreth.
Phys. Rev., 159(3):500-510 (1967). - e
- N. W. Ashcroft and D. C. Langreth.
Phys. Rev., 166(3):934 (1968). - f
- A. B. Bhatia and D. E. Thornton.
Phys. Rev. B, 2(8):3004-3012 (1970). - g
- S. V. King.
Nature, 213:1112 (1967). - h
- D. S. Franzblau.
Phys. Rev. B, 44(10):4925-4930 (1991). - i
- L. Guttman.
J. Non-Cryst. Solids., 116:145-147 (1990). - j
- K. Goetzke and H. J. Klein.
J. Non-Cryst. Solids., 127:215-220 (1991). - k
- X. Yuan and A. N. Cormack.
Comp. Mat. Sci., 24:343-360 (2002). - l
- F. Wooten.
Acta Cryst. A, 58(4):346-351 (2002). - m
- S. Le Roux.
Ph.D. thesis (2008).
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