Source code for chemotools.derivative._norris_william

"""
The :mod:`chemotools.derivative._norris_william` module implements the Norris-Williams
transformer to calculate the Norris-Williams derivative of spectral data.
"""

# Author: Pau Cabaneros
# License: MIT

from numbers import Integral

import numpy as np
from scipy.ndimage import convolve1d
from sklearn.base import BaseEstimator, OneToOneFeatureMixin, TransformerMixin
from sklearn.utils._param_validation import Interval, StrOptions
from sklearn.utils.validation import check_is_fitted, validate_data

from chemotools._deprecation import (
    DEPRECATED_PARAMETER,
    deprecated_parameter_constraint,
    resolve_renamed_parameter,
)


[docs] class NorrisWilliams(TransformerMixin, OneToOneFeatureMixin, BaseEstimator): """ A transformer that calculates the Norris-Williams derivative of the input data. Parameters ---------- window_length : int, optional, default=5 The size of the window to use for the derivative calculation. Must be odd. Default is 5. gap_size : int, optional, default=3 The size of the gap to use for the derivative calculation. Must be odd. Default is 3. deriv : int, optional, default=1 The order of the derivative to calculate. Can be 1 or 2. Default is 1. mode : str, optional, default="nearest" The mode to use for the derivative calculation. Can be "nearest", "constant", "reflect", "wrap", "mirror" or "interp". Default is "nearest". window_size : int, optional Deprecated alias for ``window_length``. derivative_order : int, optional Deprecated alias for ``deriv``. Attributes ---------- n_features_in_ : int The number of features in the input data. References ---------- [1] Åsmund Rinnan, Frans van den Berg, Søren Balling Engelsen, "Review of the most common pre-processing techniques for near-infrared spectra," TrAC Trends in Analytical Chemistry 28 (10) 1201-1222 (2009). Examples -------- >>> from chemotools.derivative import NorrisWilliams >>> from chemotools.datasets import load_fermentation_train >>> # Load sample data >>> X, _ = load_fermentation_train() >>> # Instantiate the transformer >>> transformer = NorrisWilliams(window_size=5, gap_size=3) NorrisWilliams() >>> transformer.fit(X) >>> # Calculate Norris-Williams derivative >>> X_corrected = transformer.transform(X) """ _parameter_constraints: dict = { "window_length": [Interval(Integral, 3, None, closed="left")], "gap_size": [Interval(Integral, 1, None, closed="left")], "deriv": [Interval(Integral, 1, 2, closed="both")], "mode": [ StrOptions({"nearest", "constant", "reflect", "wrap", "mirror", "interp"}) ], "window_size": [ Interval(Integral, 3, None, closed="left"), deprecated_parameter_constraint(), ], "derivative_order": [ Interval(Integral, 1, 2, closed="both"), deprecated_parameter_constraint(), ], } def __init__( self, window_length: int = 5, gap_size: int = 3, deriv: int = 1, mode="nearest", window_size=DEPRECATED_PARAMETER, derivative_order=DEPRECATED_PARAMETER, ): self.window_length = window_length self.gap_size = gap_size self.deriv = deriv self.mode = mode self.window_size = window_size self.derivative_order = derivative_order
[docs] def fit(self, X: np.ndarray, y=None) -> "NorrisWilliams": """ Fit the transformer to the input data. Parameters ---------- X : np.ndarray of shape (n_samples, n_features) The input data to fit the transformer to. y : None Ignored to align with API. Returns ------- self : NorrisWilliams The fitted transformer. """ # Check that X is a 2D array and has only finite values X = validate_data( self, X, y="no_validation", ensure_2d=True, reset=True, dtype=np.float64 ) self.window_length_ = resolve_renamed_parameter( new_name="window_length", new_value=self.window_length, new_default=5, old_name="window_size", old_value=self.window_size, ) self.deriv_ = resolve_renamed_parameter( new_name="deriv", new_value=self.deriv, new_default=1, old_name="derivative_order", old_value=self.derivative_order, ) return self
[docs] def transform(self, X: np.ndarray, y=None): """ Transform the input data by calculating the Norris-Williams derivative. Parameters ---------- X : np.ndarray of shape (n_samples, n_features) The input data to transform. y : None Ignored to align with API. Returns ------- X_transformed : np.ndarray of shape (n_samples, n_features) The transformed data. """ # Check that the estimator is fitted check_is_fitted(self, "n_features_in_") # Check that X is a 2D array and has only finite values X_ = validate_data( self, X, y="no_validation", ensure_2d=True, copy=True, reset=False, dtype=np.float64, ) if self.deriv_ == 1: for i, x in enumerate(X_): derivative = self._spectrum_first_derivative(x) X_[i] = derivative return X_.reshape(-1, 1) if X_.ndim == 1 else X_ if self.deriv_ == 2: for i, x in enumerate(X_): derivative = self._spectrum_second_derivative(x) X_[i] = derivative return X_.reshape(-1, 1) if X_.ndim == 1 else X_ raise ValueError(f"Expected deriv to be 1 or 2 but got {self.deriv_}")
def _smoothing_kernel(self): return np.ones(self.window_length_) / self.window_length_ def _first_derivative_kernel(self): array = np.zeros(self.gap_size) array[0] = 1 / (self.gap_size) array[-1] = -1 / (self.gap_size) return array def _second_derivative_kernel(self): array = np.zeros(self.gap_size) array[0] = 1 / (self.gap_size) array[-1] = 1 / (self.gap_size) array[int((self.gap_size - 1) / 2)] = -2 / self.gap_size return array def _spectrum_first_derivative(self, X): # Apply filter of data smoothing_kernel = self._smoothing_kernel() first_derivative_kernel = self._first_derivative_kernel() smoothed = convolve1d(X, smoothing_kernel, mode=self.mode) derivative = convolve1d(smoothed, first_derivative_kernel, mode=self.mode) return derivative def _spectrum_second_derivative(self, X): # Apply filter of data smoothing_kernel = self._smoothing_kernel() second_derivative_kernel = self._second_derivative_kernel() smoothed = convolve1d(X, smoothing_kernel, mode=self.mode) derivative = convolve1d(smoothed, second_derivative_kernel, mode=self.mode) return derivative