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CASINO manual - Theory of Condensed Matter

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-0.347534087942<br />

-0.517756216863<br />

-0.528529751776<br />

:<br />

:<br />

-0.450993755155<br />

0.024823593723<br />

-0.022992059309<br />

Band, spin, eigenvalue (au)<br />

2 1 -0.009057759900<br />

Blip coefficients<br />

-0.097602672632<br />

-0.176031268912<br />

-0.188226226118<br />

:<br />

:<br />

(for 32 bands)<br />

7.8.4 awfn.data file specification<br />

The awfn.data file contains atomic orbitals represented numerically on a radial grid. An example is<br />

shown below:<br />

Atomic Be wave function in real space<br />

Atomic number<br />

4<br />

Total number <strong>of</strong> orbitals<br />

2<br />

The 1s(2)2s(2) [1S] state electronic configuration<br />

Number <strong>of</strong> up, down spin electrons<br />

2 2<br />

States<br />

1 1 0 0 % label <strong>of</strong> spin up electron, quantum number n, l, m<br />

2 2 0 0<br />

1 1 0 0 % label <strong>of</strong> spin down electron, n, l, m<br />

2 2 0 0<br />

Radial grid (a.u.)<br />

301 % Number <strong>of</strong> radial grid points are given<br />

0.000000000000000E+00 % Distance from centre <strong>of</strong> atom r<br />

0.457890972218354E-02<br />

0.477372816593466E-02<br />

0.497683553179352E-02<br />

0.518858448775392E-02<br />

0.540934270674177E-02<br />

0.563949350502860E-02<br />

:<br />

:<br />

0.108431746952108E+04<br />

0.113045182349640E+04<br />

0.117854905151603E+04<br />

Orbital # 1 [1s]<br />

0 1 0 % spin type [0=unpolarized, 1=up, 2=down], n, l<br />

0.000000000000000E+00 % r * Value <strong>of</strong> trial wave function at point r<br />

0.659528705936585E-01<br />

0.687054582044431E-01<br />

0.715705591983797E-01<br />

:<br />

:<br />

0.000000000000000E+00<br />

0.000000000000000E+00<br />

0.000000000000000E+00<br />

Orbital # 2 [2s]<br />

0 2 0<br />

0.000000000000000E+00<br />

0.120187930416515E-01<br />

84

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