Note
Click here to download the full example code
01. Detect HFOs in Simulated Dataset¶
MNE-HFO currently depends on the data structures defined by MNE-Python.
Namely the mne.io.Raw object.
In this example, we use MNE-HFO to simulate raw data and detect HFOs. Specifically, we will follow these steps:
Create some simulated data and artificially simulate a few HFOs
Run a few
mne_hfo.base.Detectorinstances to detect HFOsFormat the detected HFOs as a
pandas.DataFrameWrite to disk and read it in again.
# Authors: Adam Li <adam2392@gmail.com>
#
We are importing everything we need for this example:
import numpy as np
from mne import create_info
from mne.io import RawArray
from mne_hfo import (RMSDetector, compute_chs_hfo_rates,
                     events_to_annotations)
from mne_hfo.simulate import simulate_hfo
Simulate the data¶
First, we need some data to work with. We will use a fake dataset that we simulate.
In this example, we will simulate sinusoidal data that has an artificial HFO added at two points with 9 cycles each.
# simulate the testing dataset
freqs = [2.5, 6.0, 10.0, 16.0, 32.5, 67.5, 165.0,
         250.0, 425.0, 500.0, 800.0, 1500.0]
# sampling frequency
sfreq = 2000
# number of seconds to simulate
n = sfreq * 10
data = np.zeros(n)
# generate some sinusoidal data at specified frequencies
x = np.arange(n)
for freq in freqs:
    # freq_amp = basic_amp / freq
    y = np.sin(2 * np.pi * freq * x / sfreq)
    data += y
# We have dummy data now inject 2 HFOs
freq = 250
numcycles = 9
sim = simulate_hfo(sfreq, freq, numcycles)[0]
ev_start = sfreq
data[ev_start: ev_start + len(sim)] += sim * 10
sim = simulate_hfo(sfreq, freq, numcycles)[0]
ev_start = 7 * sfreq
data[ev_start: ev_start + len(sim)] += sim * 10
# convert the data into mne-python
# note: the channel names are made up and the channel types are just
# set to 'seeg' for the sake of the example
ch_names = ['A1']
info = create_info(sfreq=sfreq, ch_names=ch_names, ch_types='seeg')
raw = RawArray(data=data[np.newaxis, :], info=info)
Out:
Creating RawArray with float64 data, n_channels=1, n_times=20000
    Range : 0 ... 19999 =      0.000 ...     9.999 secs
Ready.
Let’s plot the data and see what it looks like
raw.plot()
Out:
<MNEBrowseFigure size 640x480 with 4 Axes>
Detect HFOs¶
All detectors inherit from the base class mne_hfo.base.Detector,
which inherits from the sklearn.base.BaseEstimator class.
To run any estimator, one instantiates it along with the hyper-parameters,
and then calls the fit function. Afterwards, detected HFOs are available
in the various data structures. The recommended usage is the DataFrame, which
is accessible via the mne_hfo.base.Detector.hfo_df property.
kwargs = {
    'threshold': 3,  # threshold for "significance"
    'win_size': 100,  # window size in samples
    'overlap': 0.25  # overlap in percentage relative to the window size
}
detector = RMSDetector(**kwargs)
# run detector
detector.fit(X=raw)
# get the event dataframe
event_df = detector.hfo_event_df
print(event_df.head())
Out:
  0%|          | 0/1 [00:00<?, ?it/s]
100%|##########| 1/1 [00:00<00:00, 72.51it/s]
   onset  duration  sample trial_type
0    1.0     0.075    2000     hfo_A1
1    7.0     0.075   14000     hfo_A1
Convert HFO events to annotations¶
Detectors output HFO events detected as a DataFrame fashioned after the
*_events.tsv files in BIDS-iEEG. Instead, HFO events are indeed
Derivatives of the Raw data, that are estimated/detected using mne-hfo.
The correct way to store them is in terms of an *_annotations.tsv,
according to the BIDS-Derivatives specification.
# convert event df -> annotation df
annot_df = events_to_annotations(event_df)
print(annot_df.head())
Out:
   onset  duration label channels   sample
0    1.0     0.075   hfo       A1   2000.0
1    7.0     0.075   hfo       A1  14000.0
compute HFO rate as HFOs per second
ch_rates = compute_chs_hfo_rates(annot_df=annot_df, rate='s')
print(ch_rates)
Out:
Beginning timestamp: 2021-06-07 18:39:26.110282+00:00
Got end timestamp of: 2021-06-07 18:39:33.110282+00:00
Found HFO rate per s for A1 as 0.2857142857142857
defaultdict(<class 'list'>, {'A1': 0.2857142857142857})
Total running time of the script: ( 0 minutes 0.860 seconds)