Noise Models
Sensor noise models for simulation.
Noise models for sensor simulation.
Provides additive noise generators with different temporal correlation
structures, suitable for Monte-Carlo simulation of measurement systems.
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online_estimators.noise.models.apply_noise(x, level='none', rng=None)[source]
Apply position/velocity noise to a 13-dimensional quadrotor state.
- Parameters:
x (ndarray) – State vector [r(3), q(4), v(3), omega(3)].
level (str) – One of "none", "low", "medium", "high".
rng (Generator | None) – Random number generator. Falls back to the global NumPy RNG
when None.
- Returns:
Noisy state.
- Return type:
ndarray
-
class online_estimators.noise.models.AWGNNoise(sigma)[source]
Bases: object
Additive White Gaussian Noise (i.i.d. per sample).
- Parameters:
sigma (float) – Standard deviation.
Examples
>>> noise = AWGNNoise(sigma=0.01)
>>> sample = noise.sample(shape=(3,))
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reset()[source]
No-op (stateless noise model).
- Return type:
None
-
sample(shape=())[source]
Draw a noise sample.
- Parameters:
shape (tuple) – Shape of the output array.
- Return type:
ndarray
-
class online_estimators.noise.models.OUNoise(theta, mu, sigma, dt=0.01)[source]
Bases: object
Ornstein-Uhlenbeck process for temporally-correlated noise.
The OU process is a mean-reverting stochastic process:
dx = theta (mu - x) dt + sigma sqrtdt * N(0,1)
- Parameters:
theta (float) – Mean-reversion rate.
mu (float) – Long-run mean.
sigma (float) – Volatility.
dt (float) – Time-step.
-
reset()[source]
Reset the process to its mean.
- Return type:
None
-
sample()[source]
Advance one step and return the new state.
- Return type:
float
-
class online_estimators.noise.models.RandomWalkNoise(sigma, dt=0.01)[source]
Bases: object
Random walk (Brownian motion) noise model.
b_{t+1} = b_t + sigma sqrtdt * N(0,1)
- Parameters:
-
-
reset()[source]
Reset the walk to zero.
- Return type:
None
-
sample()[source]
Advance one step and return the accumulated bias.
- Return type:
float