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CASINO manual - Theory of Condensed Matter

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Use G-vector set<br />

1<br />

Number <strong>of</strong> sets<br />

2<br />

START SET 1<br />

Particle type (1-4)<br />

1<br />

Total weight<br />

expval_sdenmat_weight_total<br />

Component<br />

1 1<br />

Complex coefficients (real part, imaginary part)<br />

Re{expval_sdenmat_total(1)} Im{expval_sdenmat_total(1)}<br />

...<br />

Re{expval_sdenmat_total(ng)} Im{expval_sdenmat_total(ng)}<br />

Component<br />

1 2<br />

Complex coefficients (real part, imaginary part)<br />

...<br />

Component<br />

2 1<br />

Complex coefficients (real part, imaginary part)<br />

...<br />

Component<br />

2 2<br />

Complex coefficients (real part, imaginary part)<br />

...<br />

END SET 1<br />

START SET 2<br />

Particle type<br />

3<br />

...<br />

END SET 2<br />

END SPIN-DENSITY MATRIX<br />

START RECIPROCAL-SPACE PCF<br />

Accumulation carried out using<br />

VMC/DMC<br />

Fixed particle type (1-4)<br />

1<br />

Fixed particle coordinate (in atomic units)<br />

Rx Ry Rz<br />

Use G-vector set<br />

2<br />

...<br />

[format <strong>of</strong> the rest identical to spin density]<br />

...<br />

END RECIPROCAL-SPACE PCF<br />

[example below is for fixed particle mode in inhomogeneous system]<br />

START SPHERICAL PCF<br />

Accumulation carried out using<br />

VMC/DMC<br />

Number <strong>of</strong> bins<br />

nbin<br />

Cut<strong>of</strong>f radius (in atomic units)<br />

rcut<strong>of</strong>f [usually the wigner_seitz radius]<br />

Accumulation mode (1=fixed particle, 2=homogeneous system)<br />

1<br />

Fixed particle type (1-4)<br />

1<br />

Fixed particle position<br />

Rx Ry Rz<br />

Number <strong>of</strong> sets<br />

2<br />

START SET 1<br />

95

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