SimPEG.data.Data#
- class SimPEG.data.Data(survey, dobs=None, relative_error=None, noise_floor=None, standard_deviation=None, **kwargs)[source]#
- Bases: - object- Class for defining data in SimPEG. - The - Dataclass is used to create an object which connects the survey geometry, observed data and data uncertainties.- Parameters:
- surveySimPEG.survey.BaseSurvey
- A SimPEG survey object. For each geophysical method, the survey object defines the survey geometry; i.e. sources, receivers, data type. 
- dobs(n)numpy.ndarray
- Observed data. 
- relative_errorNoneorfloatornumpy.ndarray,optional
- Assign relative uncertainties to the data using relative error; sometimes referred to as percent uncertainties. For each datum, we assume the standard deviation of Gaussian noise is the relative error times the absolute value of the datum; i.e. \(C_{err} \times |d|\). 
- noise_floorNoneorfloatornumpy.ndarray,optional
- Assign floor/absolute uncertainties to the data. For each datum, we assume standard deviation of Gaussian noise is equal to noise_floor. 
- standard_deviationNoneorfloatornumpy.ndarray,optional
- Directly define the uncertainties on the data by assuming we know the standard deviations of the Gaussian noise. This is essentially the same as noise_floor. If set however, this will override relative_error and noise_floor. If none are given, this defaults to 0.0 
 
- survey
 - Notes - If noise_floor (\(\varepsilon_{floor}\)) and relative_error (\(C_{err}\)) are used to define the uncertainties on the data, then for each datum (\(d\)), the total uncertainty is given by: \[\varepsilon = \sqrt{\varepsilon_{floor}^2 + \big ( C_{err} |d| \big )^2}\]- By using standard_deviation to assign the uncertainties, we are effectively providing \(\varepsilon\) directly. - Attributes - Vector of the observed data. - Dictionary for indexing data by sources and receiver. - The number of observed data - Noise floor of the data. - Relative error of the data. - The shape of the array containing the observed data - Return data uncertainties; i.e. the estimates of the standard deviations of the noise. - The survey for this data. - Methods - fromvec(v)- Convert data to vector and assign to observed data - tovec()- Convert observed data to a vector