Reciprocal3DLatticeMixin

class sknano.core.crystallography.Reciprocal3DLatticeMixin

Bases: object

Mixin class for computing the 3D reciprocal lattice parameters from the 3D direct lattice parameters.

Attributes

b1	3D reciprocal lattice vector $\mathbf{b}_1=\mathbf{a}^{*}$.
b2	3D reciprocal lattice vector $\mathbf{b}_2=\mathbf{b}^{*}$.
b3	3D reciprocal lattice vector $\mathbf{b}_3=\mathbf{c}^{*}$.
cos_alpha_star	$\cos\alpha^*$
cos_beta_star	$\cos\beta^*$
cos_gamma_star	$\cos\gamma^*$
sin_alpha_star	$\sin\alpha^*$
sin_beta_star	$\sin\beta^*$
sin_gamma_star	$\sin\gamma^*$

Attributes Summary

b1	3D reciprocal lattice vector $\mathbf{b}_1=\mathbf{a}^{*}$.
b2	3D reciprocal lattice vector $\mathbf{b}_2=\mathbf{b}^{*}$.
b3	3D reciprocal lattice vector $\mathbf{b}_3=\mathbf{c}^{*}$.
cos_alpha_star	$\cos\alpha^*$
cos_beta_star	$\cos\beta^*$
cos_gamma_star	$\cos\gamma^*$
sin_alpha_star	$\sin\alpha^*$
sin_beta_star	$\sin\beta^*$
sin_gamma_star	$\sin\gamma^*$

Attributes Documentation

b1

3D reciprocal lattice vector $\mathbf{b}_1=\mathbf{a}^{*}$.

b2

3D reciprocal lattice vector $\mathbf{b}_2=\mathbf{b}^{*}$.

b3

3D reciprocal lattice vector $\mathbf{b}_3=\mathbf{c}^{*}$.

cos_alpha_star

$\cos\alpha^*$

cos_beta_star

$\cos\beta^*$

cos_gamma_star

$\cos\gamma^*$

sin_alpha_star

$\sin\alpha^*$

sin_beta_star

$\sin\beta^*$

sin_gamma_star

$\sin\gamma^*$