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A OneEuroFilter implementation in Python
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import math | |
import numpy as np | |
class LowPassFilter: | |
def __init__(self, alpha): | |
self.alpha = alpha | |
self.last_raw_value = None | |
def apply_with_alpha(self, value, alpha): | |
if self.last_raw_value is None: | |
self.last_raw_value = value | |
else: | |
self.last_raw_value = alpha * value + (1 - alpha) * self.last_raw_value | |
return self.last_raw_value | |
def apply(self, value): | |
return self.apply_with_alpha(value, self.alpha) | |
class OneEuroFilter: | |
def __init__(self, frequency, min_cutoff=1.0, beta=0.0, derivate_cutoff=1.0, to_print=False): | |
if frequency <= 0: | |
raise ValueError("Frequency should be > 0") | |
if min_cutoff <= 0: | |
raise ValueError("Min cutoff should be > 0") | |
if derivate_cutoff <= 0: | |
raise ValueError("Derivate cutoff should be > 0") | |
self.frequency = frequency | |
self.min_cutoff = min_cutoff | |
self.beta = beta | |
self.derivate_cutoff = derivate_cutoff | |
self.x = LowPassFilter(self.alpha(self.min_cutoff)) | |
self.dx = LowPassFilter(self.alpha(self.derivate_cutoff)) | |
self.last_time = np.iinfo(np.int64).min | |
self.to_print = to_print | |
def alpha(self, cutoff): | |
te = 1.0 / self.frequency | |
tau = 1.0 / (2 * math.pi * cutoff) | |
return 1.0 / (1.0 + tau / te) | |
def apply(self, value, timestamp, value_scale=1.0): | |
new_timestamp = timestamp | |
if self.last_time >= new_timestamp: | |
print("New timestamp is equal or less than the last one.") | |
return value | |
if self.last_time != 0 and new_timestamp != 0: | |
self.frequency = 1.0 / (new_timestamp - self.last_time) | |
self.last_time = new_timestamp | |
dvalue = self.x.last_raw_value if self.x.last_raw_value is not None else 0.0 | |
dvalue = (value - dvalue) * value_scale * self.frequency | |
edvalue = self.dx.apply_with_alpha(dvalue, self.alpha(self.derivate_cutoff)) | |
cutoff = self.min_cutoff + self.beta * abs(edvalue) | |
result = self.x.apply_with_alpha(value, self.alpha(cutoff)) | |
if self.to_print: | |
print(f"original: {value}, new: {result}") | |
return result |
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# Define the filter parameters | |
min_cutoff = 0.05 | |
beta = 80.0 | |
derivate_cutoff = 1.0 | |
# Create an array to hold the filters | |
num_landmarks = 33 | |
num_coordinates = 3 # x, y, z | |
# Use a nested list comprehension to create the 3D array of filters | |
filters = np.array([[ | |
OneEuroFilter(frequency=30, min_cutoff=min_cutoff, beta=beta, derivate_cutoff=derivate_cutoff, | |
to_print=(i == 0 and j == 0)) | |
for j in range(num_coordinates)] | |
for i in range(num_landmarks)]) | |
global_annotated_image = None | |
def get_object_scale(landmarks): | |
xs = [landmark.x for landmark in landmarks] | |
ys = [landmark.y for landmark in landmarks] | |
x_min = min(xs) | |
x_max = max(xs) | |
y_min = min(ys) | |
y_max = max(ys) | |
object_width = x_max - x_min | |
object_height = y_max - y_min | |
return (object_width + object_height) / 2.0 | |
def default_inference_draw(result: PoseLandmarkerResult, output_image: mp.Image, timestamp_ms: int): | |
global global_annotated_image | |
pose_landmarks_list = result.pose_landmarks | |
annotated_image = np.copy(output_image.numpy_view()) | |
for idx in range(len(pose_landmarks_list)): | |
pose_landmarks = pose_landmarks_list[idx] | |
object_scale = get_object_scale(pose_landmarks) | |
pose_landmarks_proto = landmark_pb2.NormalizedLandmarkList() | |
pose_landmarks_proto.landmark.extend([ | |
landmark_pb2.NormalizedLandmark( | |
x=filters[i][0].apply(landmark.x, timestamp_ms, object_scale), | |
y=filters[i][1].apply(landmark.y, timestamp_ms, object_scale), | |
z=filters[i][2].apply(landmark.z, timestamp_ms, object_scale)) | |
for i, landmark in enumerate(pose_landmarks) | |
]) | |
solutions.drawing_utils.draw_landmarks( | |
annotated_image, | |
pose_landmarks_proto, | |
solutions.pose.POSE_CONNECTIONS, | |
solutions.drawing_styles.get_default_pose_landmarks_style() | |
) | |
global_annotated_image = np.copy(annotated_image) |
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