NumericalFilter¶
yohou.preprocessing.signal.NumericalFilter
¶
Bases: BaseTransformer
Apply digital IIR or FIR filters to time series data.
Applies standard digital filters (Butterworth, Chebyshev, Bessel, etc.) for lowpass, highpass, bandpass, or bandstop filtering. Useful for noise removal, drift correction, and signal preprocessing.
Parameters¶
| Name | Type | Description | Default |
|---|---|---|---|
design
|
(butterworth, chebyshev1, chebyshev2, elliptic, bessel)
|
Filter design method: - "butterworth": Butterworth (maximally flat passband) - "chebyshev1": Chebyshev Type I (passband ripple) - "chebyshev2": Chebyshev Type II (stopband ripple) - "elliptic": Elliptic/Cauer (passband and stopband ripple) - "bessel": Bessel (linear phase) |
"butterworth"
|
mode
|
(lowpass, highpass, bandpass, bandstop)
|
Filter mode. For bandpass/bandstop, cutoff_frequency should be a 2-tuple. |
"lowpass"
|
order
|
int
|
Filter order. Higher order = sharper cutoff but more phase distortion. |
4
|
cutoff_frequency
|
float or tuple of float
|
Cutoff frequency as fraction of Nyquist (0 to 1). For bandpass/bandstop, provide (low_freq, high_freq). |
0.1
|
passband_ripple
|
float or None
|
Passband ripple in dB (for chebyshev1, elliptic). Defaults to 1.0 if required. |
None
|
stopband_attenuation
|
float or None
|
Stopband attenuation in dB (for chebyshev2, elliptic). Defaults to 40.0 if required. |
None
|
Attributes¶
| Name | Type | Description |
|---|---|---|
b_ |
ndarray
|
Numerator coefficients of the filter. |
a_ |
ndarray
|
Denominator coefficients of the filter. |
zi_ |
dict of ndarray
|
Filter delay state per column. Updated after each transform call to enable streaming. |
Notes¶
Statefulness: The filter maintains internal state (delay line values) between transform calls. This enables streaming/chunked processing without transients at chunk boundaries.
Use rewind() to clear the filter state and start fresh.
Examples¶
>>> import polars as pl
>>> from datetime import datetime
>>> import numpy as np
>>> from yohou.preprocessing import NumericalFilter
>>> # Generate noisy signal
>>> times = pl.datetime_range(
... start=datetime(2020, 1, 1), end=datetime(2020, 1, 1, 0, 1), interval="1s", eager=True
... )
>>> t = np.arange(len(times))
>>> signal = np.sin(2 * np.pi * 0.05 * t) + 0.5 * np.random.randn(len(t))
>>> X = pl.DataFrame({"time": times, "signal": signal.tolist()})
>>> # Apply lowpass filter (causal, stateful)
>>> transformer = NumericalFilter(design="butterworth", mode="lowpass", order=4, cutoff_frequency=0.2)
>>> transformer.fit(X)
NumericalFilter(...)
>>> X_filtered = transformer.transform(X)
>>> "time" in X_filtered.columns
True
>>> # Filter state preserved for subsequent chunks
>>> # Use transformer.rewind() to clear state
See Also¶
NumericalIntegrator: Numerical integration.NumericalDifferentiator: Numerical differentiation.scipy.signal.butter: Butterworth filter design.
Source Code¶
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Methods¶
rewind(X)
¶
Rewind the filter state and observation horizon.
Clears the stored filter delay state and rewinds the observation window, so the next transform call starts fresh.
Parameters¶
| Name | Type | Description | Default |
|---|---|---|---|
X
|
DataFrame
|
Input time series to set new observation window. |
required |
Returns¶
| Type | Description |
|---|---|
self
|
|
Source Code¶
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get_feature_names_out(input_features=None)
¶
Get output feature names for transformation.
Parameters¶
| Name | Type | Description | Default |
|---|---|---|---|
input_features
|
list of str or None
|
Column names of the input features. If |
None
|
Returns¶
| Type | Description |
|---|---|
list of str
|
Output feature names after transformation. |
Source Code¶
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Tutorials¶
The following example notebooks use this component:
-
How to Apply Signal Processing Filters
Data-Features
Apply NumericalFilter (Butterworth, Chebyshev, Bessel), NumericalDifferentiator, and NumericalIntegrator for signal smoothing and rate-of-change extraction.