def __init__(self,
A_st=None,
atoms=None,
symmetrynumber=None,
inertia=None,
geometry=None,
vib_wavenumbers=None,
potentialenergy=None,
**kwargs):
super().__init__(atoms=atoms,
symmetrynumber=symmetrynumber,
geometry=geometry,
vib_wavenumbers=vib_wavenumbers,
potentialenergy=potentialenergy,
**kwargs)
self.A_st = A_st
self.atoms = atoms
self.geometry = geometry
self.symmetrynumber = symmetrynumber
self.inertia = inertia
self.etotal = potentialenergy
self.vib_energies = c.wavenumber_to_energy(np.array(vib_wavenumbers))
self.theta = np.array(self.vib_energies) / c.kb('eV/K')
self.zpe = sum(np.array(self.vib_energies)/2.) *\
c.convert_unit(from_='eV', to='kcal')*c.Na
if np.sum(self.vib_energies) != 0:
self.q_vib = np.product(
np.divide(1, (1 - np.exp(-self.theta / c.T0('K')))))
if self.phase == 'G':
if self.inertia is not None:
self.I3 = self.inertia
else:
self.I3 = atoms.get_moments_of_inertia() *\
c.convert_unit(from_='A2', to='m2') *\
c.convert_unit(from_='amu', to='kg')
self.T_I = c.h('J s')**2 / (8 * np.pi**2 * c.kb('J/K'))
if self.phase == 'G':
Irot = np.max(self.I3)
if self.geometry == 'nonlinear':
self.q_rot = np.sqrt(np.pi*Irot)/self.symmetrynumber *\
(c.T0('K')/self.T_I)**(3./2.)
else:
self.q_rot = (c.T0('K') * Irot /
self.symmetrynumber) / self.T_I
else:
self.q_rot = 0.
if self.A_st is not None:
self.MW = mw(self.elements) * c.convert_unit(from_='g',
to='kg') / c.Na
self.q_trans2D = self.A_st * (2 * np.pi * self.MW * c.kb('J/K') *
c.T0('K')) / c.h('J s')**2
def get_SoR(self, T, P=c.P0('bar')):
"""Calculates the dimensionless entropy
:math:`\\frac{S^{trans}}{R}=1+\\frac{n_{degrees}}{2}+\\log\\bigg(\\big(
\\frac{2\\pi mk_bT}{h^2})^\\frac{n_{degrees}}{2}\\frac{RT}{PN_a}\\bigg)`
Parameters
----------
T : float
Temperature in K
P : float, optional
Pressure (bar) or pressure-like quantity.
Default is atmospheric pressure
Returns
-------
SoR_trans : float
Translational dimensionless entropy
"""
V = self.get_V(T=T, P=P)
unit_mass = self.molecular_weight *\
c.convert_unit(from_='g', to='kg')/c.Na
return 1. + float(self.n_degrees)/2. \
+ np.log((2.*np.pi*unit_mass*c.kb('J/K')*T/c.h('J s')**2)
** (float(self.n_degrees)/2.)*V/c.Na)
def _get_SoR_RRHO(self, T, vib_inertia):
"""Calculates the dimensionless RRHO contribution to entropy
Parameters
----------
T : float
Temperature in K
vib_inertia : float
Vibrational inertia in kg m2
Returns
-------
SoR_RHHO : float
Dimensionless entropy of Rigid Rotor Harmonic Oscillator
"""
return 0.5 + np.log(
(8. * np.pi**3 * vib_inertia * c.kb('J/K') * T / c.h('J s')**2)**
0.5)
def get_q(self, T, P=c.P0('bar')):
"""Calculates the partition function
:math:`q_{trans} = \\bigg(\\frac{2\\pi \\sum_{i}^{atoms}m_ikT}{h^2}
\\bigg)^\\frac {n_{degrees}} {2}V`
Parameters
----------
T : float
Temperature in K
P : float, optional
Pressure (bar) or pressure-like quantity.
Default is atmospheric pressure
Returns
-------
q_trans : float
Translational partition function
"""
V = self.get_V(T=T, P=P)
unit_mass = self.molecular_weight *\
c.convert_unit(from_='g', to='kg')/c.Na
return V*(2*np.pi*c.kb('J/K')*T*unit_mass/c.h('J s')**2) \
** (float(self.n_degrees)/2.)
def test_h(self):
self.assertEqual(c.h('J s', bar=False), 6.626070040e-34)
self.assertEqual(c.h('J s', bar=True), 6.626070040e-34 / (2. * np.pi))
with self.assertRaises(KeyError):
c.h('arbitrary unit')