The dipole moment model classdef's are described here with their settable properties below. You can find the complete list in the corresponding package folder.
dip.cosine | Model function of the form μ(Θ) = f cosn (mΘ+φ). Typically used with angular dynamics of rotors |
default |
---|---|---|
pre | Prefactor f | 1 |
exp | Exponent n | 1 |
mul | Multiplicity m | 1 |
phi | Phase shift φ | 0 |
dip.interp | Interpolates the dipole moment from data given in an external file. See the manual |
default |
---|---|---|
pos_conv | Conversion factor to apply to coordinates. The values in the file are given in units of ''pos_conv'' Bohr radii | 1 |
dip_conv | Conversion factor to apply to dipole moments. The values in the file are given in units of ''dip_conv'' atomic units | 1 |
method | The method to use for interpolation. See the MatLab function ''interp1'' for valid values | ''spline''. |
n_pts | Array that gives the number of points in the file along each degree of freedom. Can be ignored for one-dimensional data |
dip.mecke | Model function for a permanent dipole moment of the form μ = q0 r exp(-r/r0). Requires a single degree of freedom and a single channel. |
---|---|
q_0 | Charge parameter q0 |
r_0 | Range parameter r0 |
dip.taylor | Taylor series expansion of dipole moments. Works for coupled channels and multidimensional grids. Can be specified optionally for x and/or y direction |
default |
---|---|---|
hshift | Horizontal shift: reference position for Taylor expansion A vector containing the values for each degree of freedom |
0 |
vshift | Vertical shift: constant energy offset | 0 |
coeffs | Taylor series coefficients (i.e. derivatives) have to be given as a matrix. The number of rows gives the order after which the Taylor series is truncated. The number of columns must equal the number of dimensions of the grid. |
0 |
Blog: 2019/02/version-530-released-30-may-2017
Wiki: Reference.Variables.hamilt
Wiki: Reference.Variables.time.efield
Wiki: Reference.Variables.time.pulse
Wiki: Reference.Variables.time
Wiki: Users.Interpolation.Main