FFTConvolve¶
- class auglib.transform.FFTConvolve(aux, *, keep_tail=True, transform=None, preserve_level=False, bypass_prob=None)[source]¶
Convolve signal with another signal.
The convolution is done by a FFT-based approach.
- Parameters:
aux (
str|auglib.core.observe.Base|numpy.ndarray|auglib.core.transform.Base) – auxiliary signal, file, or signal generating transform. If a transform is given it will be applied to an empty signal with the same length as the base signalkeep_tail (
bool|auglib.core.observe.Base) – keep the tail of the convolution result (extending the length of the signal), or to cut it out (keeping the original length of the input)transform (
auglib.core.transform.Base) – transformation applied to the auxiliary signalpreserve_level (
bool|auglib.core.observe.Base) – ifTruethe root mean square value of the augmented signal will be the same as before augmentationbypass_prob (
float|auglib.core.observe.Base) – probability to bypass the transformation
Examples
Filter a speech signal by a Telefunken M201/1 microphone.
>>> import audb >>> import audiofile >>> import audplot >>> import auglib >>> files = audb.load_media( ... "micirp", ... "dirs/Telefunken_M201.wav", ... version="1.0.0", ... sampling_rate=16000, ... ) >>> transform = auglib.transform.FFTConvolve(files[0]) >>> files = audb.load_media("emodb", "wav/03a01Fa.wav", version="1.4.1") >>> signal, _ = audiofile.read(files[0]) >>> augmented_signal = transform(signal) >>> audplot.waveform(augmented_signal)
Inspect its magnitude spectrum.
>>> import audmath >>> import matplotlib.pyplot as plt >>> import seaborn as sns >>> sigs = [signal, augmented_signal] >>> colors = ["#5d6370", "#e13b41"] >>> for sig, color in zip(sigs, colors): ... magnitude, f = plt.mlab.magnitude_spectrum(sig, Fs=sampling_rate) ... # Smooth magnitude ... magnitude = np.convolve(magnitude, np.ones(14) / 14, mode="same") ... plt.plot(f, audmath.db(magnitude), color=color) >>> plt.xlim([10, 8000]) >>> plt.ylim([-100, -45]) >>> plt.ylabel("Magnitude / dB") >>> plt.xlabel("Frequency / Hz") >>> plt.legend(["signal", "augmented signal"]) >>> plt.grid(alpha=0.4) >>> sns.despine() >>> plt.tight_layout()
__call__()¶
- FFTConvolve.__call__(signal, sampling_rate=None)¶
Apply transform to signal.
- Parameters:
signal (
numpy.ndarray) – signal to be transformedsampling_rate (
int) – sampling rate in Hz
- Return type:
- Returns:
augmented signal
- Raises:
ValueError – if the signal shape is not support by chosen transform parameters
ValueError – if
sampling_rateisNone, but the transform requires a sampling rateRuntimeError – if the given sampling rate is incompatible with the transform
arguments¶
- FFTConvolve.arguments¶
Returns arguments that are serialized.
- Returns:
Dictionary of arguments and their values.
- Raises:
RuntimeError – if arguments are found that are not assigned to attributes of the same name
Examples
>>> import audobject.testing >>> o = audobject.testing.TestObject("test", point=(1, 1)) >>> o.arguments {'name': 'test', 'point': (1, 1)}
borrowed_arguments¶
- FFTConvolve.borrowed_arguments¶
Returns borrowed arguments.
- Returns:
Dictionary with borrowed arguments.
from_dict()¶
- static FFTConvolve.from_dict(d, root=None, **kwargs)¶
- Return type:
from_yaml()¶
- static FFTConvolve.from_yaml(path_or_stream, **kwargs)¶
- Return type:
from_yaml_s()¶
- static FFTConvolve.from_yaml_s(yaml_string, **kwargs)¶
- Return type:
id¶
- FFTConvolve.id¶
Object identifier.
The ID of an object ID is created from its non-hidden arguments.
- Returns:
object identifier
Examples
>>> class Foo(Object): ... def __init__(self, bar: str): ... self.bar = bar >>> foo1 = Foo("I am unique!") >>> foo1.id '893df240-babe-d796-cdf1-c436171b7a96' >>> foo2 = Foo("I am different!") >>> foo2.id '9303f2a5-bfc9-e5ff-0ffa-a9846e2d2190' >>> foo3 = Foo("I am unique!") >>> foo1.id == foo3.id True
is_loaded_from_dict¶
- FFTConvolve.is_loaded_from_dict¶
Check if object was loaded from a dictionary.
Returns
Trueif object was initialized from a dictionary, e.g. after loading it from a YAML file.- Returns:
Trueif object was loaded from a dictionary,otherwise
False
resolvers¶
- FFTConvolve.resolvers¶
Return resolvers.
- Returns:
Dictionary with resolvers.
short_id¶
- FFTConvolve.short_id¶
Short object identifier.
The short ID consists of eight characters and is created from its non-hidden arguments.
- Returns:
short object identifier
Examples
>>> class Foo(Object): ... def __init__(self, bar: str): ... self.bar = bar >>> foo1 = Foo("I am unique!") >>> foo1.id '893df240-babe-d796-cdf1-c436171b7a96' >>> foo1.short_id '171b7a96' >>> foo2 = Foo("I am different!") >>> foo2.short_id '6e2d2190' >>> foo3 = Foo("I am unique!") >>> foo1.short_id == foo3.short_id True
to_dict()¶
- FFTConvolve.to_dict(*, include_version=True, flatten=False, root=None)¶
Converts object to a dictionary.
Includes items from
audobject.Object.arguments. If an argument has a resolver, its value is encoded. Usually, the object can be re-instantiated usingaudobject.Object.from_dict(). However, ifflatten=True, this is not possible.- Parameters:
- Return type:
collections.abc.Mapping[str,typing.Union[bool,datetime.datetime,dict,float,int,list,None,str]]- Returns:
dictionary that represent the object
Examples
>>> import audobject.testing >>> o = audobject.testing.TestObject("test", point=(1, 1)) >>> o.to_dict(include_version=False) {'$audobject.core.testing.TestObject': {'name': 'test', 'point': [1, 1]}} >>> o.to_dict(flatten=True) {'name': 'test', 'point.0': 1, 'point.1': 1}
to_samples()¶
to_yaml()¶
to_yaml_s()¶
- FFTConvolve.to_yaml_s(*, include_version=True)¶
Convert object to YAML string.
- Parameters:
include_version (
bool) – add version to class name- Return type:
- Returns:
YAML string
Examples
>>> import audobject.testing >>> o = audobject.testing.TestObject("test", point=(1, 1)) >>> print(o.to_yaml_s(include_version=False)) $audobject.core.testing.TestObject: name: test point: - 1 - 1