LatticeParameters
LatticeParameters
Section Mesh::Simulation Box
Type block
The lattice parameters (a, b, c).
This variable is mandatory for periodic systems and is ignored otherwise.
When PeriodicDimensions = 3, a second optional line can be used to
define the angles between the lattice vectors. If the angles are not
provided, then the variable LatticeVectors must be set.
The number of parameters specified in the block must be at least equal
to the number of periodic dimensions, but it is not mandatory to
specify parameters for the non-periodic dimensions (in that case they
are set to 1).
Source information
basic/lattice_vectors.F90 : 184
if (parse_block(namespace, prefix//'LatticeParameters', blk) == 0) then
Featured in tutorials
Featured in testfiles
- components/03-derivatives_3d.02-non-orthogonal.inp
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- symmetries/02-monoclinic.03-spg5.inp
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- symmetries/02-monoclinic.05-spg7.inp
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- symmetries/02-monoclinic.07-spg9.inp
- symmetries/02-monoclinic.08-spg10.inp
- symmetries/02-monoclinic.09-spg11.inp
- symmetries/02-monoclinic.10-spg12.inp
- symmetries/02-monoclinic.11-spg13.inp
- symmetries/02-monoclinic.12-spg14.inp
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- symmetries/03-orthorombic.01-spg16.inp
- symmetries/03-orthorombic.02-spg17.inp
- symmetries/03-orthorombic.03-spg18.inp
- symmetries/03-orthorombic.04-spg19.inp
- symmetries/03-orthorombic.05-spg20.inp
- symmetries/03-orthorombic.06-spg21.inp
- symmetries/03-orthorombic.07-spg22.inp
- symmetries/03-orthorombic.08-spg23.inp
- symmetries/03-orthorombic.09-spg24.inp
- symmetries/03-orthorombic.10-spg25.inp
- symmetries/03-orthorombic.11-spg26.inp
- symmetries/03-orthorombic.12-spg27.inp
- symmetries/03-orthorombic.13-spg28.inp
- symmetries/03-orthorombic.14-spg29.inp
- symmetries/03-orthorombic.15-spg30.inp
- symmetries/03-orthorombic.16-spg31.inp
- symmetries/03-orthorombic.17-spg32.inp
- symmetries/03-orthorombic.18-spg33.inp
- symmetries/03-orthorombic.19-spg34.inp
- symmetries/03-orthorombic.20-spg35.inp
- symmetries/03-orthorombic.21-spg36.inp
- symmetries/03-orthorombic.22-spg37.inp
- symmetries/03-orthorombic.23-spg38.inp
- symmetries/03-orthorombic.24-spg39.inp
- symmetries/03-orthorombic.25-spg40.inp
- symmetries/03-orthorombic.26-spg41.inp
- symmetries/03-orthorombic.27-spg42.inp
- symmetries/03-orthorombic.28-spg43.inp
- symmetries/03-orthorombic.29-spg44.inp
- symmetries/03-orthorombic.30-spg45.inp
- symmetries/03-orthorombic.31-spg46.inp
- symmetries/03-orthorombic.32-spg47.inp
- symmetries/03-orthorombic.33-spg48.inp
- symmetries/03-orthorombic.34-spg49.inp
- symmetries/03-orthorombic.35-spg50.inp
- symmetries/03-orthorombic.36-spg51.inp
- symmetries/03-orthorombic.37-spg52.inp
- symmetries/03-orthorombic.38-spg53.inp
- symmetries/03-orthorombic.39-spg54.inp
- symmetries/03-orthorombic.40-spg55.inp
- symmetries/03-orthorombic.41-spg56.inp
- symmetries/03-orthorombic.42-spg57.inp
- symmetries/03-orthorombic.43-spg58.inp
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- symmetries/03-orthorombic.49-spg64.inp
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- symmetries/03-orthorombic.53-spg68.inp
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- symmetries/04-tetragonal.01-spg75.inp
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- symmetries/04-tetragonal.04-spg78.inp
- symmetries/04-tetragonal.05-spg79.inp
- symmetries/04-tetragonal.06-spg80.inp
- symmetries/04-tetragonal.07-spg81.inp
- symmetries/04-tetragonal.08-spg82.inp
- symmetries/04-tetragonal.09-spg83.inp
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