maxwellian module
Create a Maxwellian distribution, to compute SEs emission distribution.
You will need to provide emission energy distribution measurements.
Model parameters
Parameter |
Name |
Unit |
Initial |
Description |
|---|---|---|---|---|
\(T\) |
temperature |
\(\mathrm{eV}\) |
\(7.5\) |
Temperature distribution. |
\(k\) |
norm |
\(\mathrm{1}\) |
\(1.0\) |
Distribution re-normalization constant. |
- class Maxwellian(parameters_values=None)
Bases:
ModelMaxwellian distribution.
Instantiate the object.
- Parameters:
parameters_values (
dict[str,Any] |None, default:None) – Contains name of parameters and associated value. If provided, will override the default values set ininitial_parameters.
-
emission_data_types:
list[Literal['Emission Yield','Emission Energy','Emission Angle']] = ['Emission Energy']
-
model_config:
ModelConfig= ModelConfig(emission_yield_files=(), emission_energy_files=('SE',), emission_angle_files=())
-
initial_parameters:
dict[str,dict[str,str|float|bool]] = {'norm': {'description': 'Distribution re-normalization constant.', 'lower_bound': 0.0, 'markdown': 'k', 'unit': '1', 'value': 1.0}, 'temperature': {'description': 'Temperature distribution.', 'lower_bound': 0.0, 'markdown': 'T', 'unit': 'eV', 'value': 7.5}}
-
parameters:
MaxwellianParameters A
TypedDictspecific to everymodel.Model. Keys are parameters names, values areParameter.
- _maxwellian_norm(temp)
Return norm value to have distribution maximum to unity.
Maximum is at \(T/2\).
- Return type:
- maxwellian_pdf(ene, temperature, norm=None, **parameters)
Compute the energy distribution.