If you have ever worked on a Computer Vision project, you might know that using augmentations to diversify the dataset is the best practice. On this page, we will:
- Сover the Gaussian Noise augmentation;
- Check out its parameters;
- See how Gaussian Noise affects an image;
- And check out how to work with Gaussian Noise using Python through the Albumentations library.
Let’s jump in!
To understand what Gaussian Noise is, let’s first observe the concept of noise in digital images.
Noise usually stands for a random variation in the brightness or color of the image. In the case of digital images, noise can be produced due to different reasons:
- The image sensor is broken or affected by external factors;
- Lack of light or overheating of the device at the moment of taking a photo;
- Interference of the transmission channel, and so on.
The noise might be added or multiplied to the image. Here is the formula for the Additive Noise Model, where:
- x and y are the coordinates of the pixel to which the noise is applied;
- s(x, y) is the intensity of the original image;
- n(x, y) is the noise added to the original image;
- w(x,y) is the distorted image received after the noise is applied.
Likewise, the Multiplicative Noise Model multiplies the original signal by the noise signal.
Gaussian Noise is a statistical noise with a Gaussian (normal) distribution. It means that the noise values are distributed in a normal Gaussian way.
An example of a normal (Gaussian) distribution
The Gaussian noise is added to the original image. The probability density function p of a Gaussian random variable z is calculated by the following formula:
Source
- where z represents the grey level;
- u - the mean value;
- and sigma - the standard deviation.
The magnitude of Gaussian Noise effect is directly proportional to the sigma value.
The Gaussian Noise data augmentation tool adds Gaussian noise to the training images to make the model robust against such noises.
Parameters
- Variance limit - sets the variance range of the noise. The higher the values in the range, the noisier the image will be. The specified numbers must fall between [0.0, 65025.0];
- Mean - sets the mean of the noise. The higher the mean value, the brighter the image will be. The specified value must fall between [0.0, 255.0];
- Probability of applying transform - sets the probability of the augmentation being applied to an image. If you want to apply Gaussian Noise to all images, select a probability of 1.
The original image:
Mean = 0
Variance limit = [0, 0]
Mean = 240 (out of 255)
Variance limit = [0, 0]
Mean = 0
Variance limit = [65025, 65025]
Mean = 100
Variance limit = [1000, 10000]