Encoder Decoder Noise Injection Latent Space Stability
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Solution Overview
Problem
Existing generative deep learning models face instability in machine learning due to variations in restoration errors, especially when the number of parameters increases, leading to poor convergence of encoder and decoder parameters.
Innovation Solution
A machine learning program that adds noise to the output of the encoder to generate a latent variable, which is then input to a decoder for inverse computation, while training the encoder and decoder using a loss function that includes the noisy latent data and the error between the input and output data.
Engineering Contradictions & Design Principles
Engineering Contradiction Analysis
1Adaptability or versatility
If the number of parameters in the encoder and decoder is increased to improve model capacity, then the model can capture more complex features, but the machine learning becomes unstable and parameter convergence deteriorates
Solution Approach 1:
The patent introduces a latent variable z as an intermediary between the encoder and decoder. The encoder transforms input data x into latent variable z, which then serves as input to the decoder. This intermediary latent representation simplifies the direct mapping between input and output, enabling stable training even with large numbers of parameters by breaking down the complex transformation into manageable stages through the latent space bottleneck.
Solution Approach 2:
The patent transforms the data representation from the original high-dimensional input space to a lower-dimensional latent space through the encoder. By projecting data into this compressed latent dimension and then reconstructing it through the decoder, the model captures essential features while reducing computational complexity and improving training stability, effectively managing the trade-off between model capacity and convergence reliability.
2Reliability
If noise is added to the output of the encoder to create latent variable, then the machine learning stability improves and parameter convergence is ensured, but the information loss increases
Solution Approach 1:
The patent implements a feedback mechanism through the loss function that measures the reconstruction error between the original input data x and the reconstructed data x'. This feedback signal guides the optimization of both encoder and decoder parameters, enabling the model to learn representations that minimize information loss while maintaining training stability. The feedback loop ensures that the latent variable z captures sufficient information for accurate reconstruction despite the intermediate noise addition.
Solution Approach 2:
The patent converts the potentially harmful effect of noise addition into a beneficial regularization mechanism. By adding noise to the encoder output and using it as the decoder input, the model is forced to learn more robust latent representations that are invariant to small perturbations. This approach, combined with the loss function, transforms what could be pure information loss into a useful constraint that improves generalization and training stability.
3Reliability
If the loss function includes the noisy latent data and reconstruction error, then the encoder and decoder parameters converge consistently, but the computational complexity increases
Solution Approach 1:
The patent segments the computational task into distinct operations: encoding input data x to latent variable z, adding noise to z, decoding z back to reconstructed data x', and computing the loss between x and x'. This segmentation allows each component to be optimized independently and simplifies the overall computational graph, making the loss function more manageable despite including multiple data processing steps. The modular structure reduces the practical computational burden while maintaining convergence reliability.
Data Source
AI summary
A non-transitory computer-readable recording medium stores a machine learning program for causing a computer to execute a process including: inputting first data to an encoder, and acquiring third data obtained by adding noise to second data output by the encoder; inputting the third data to a decoder that corresponds to inverse computation of the encoder, and acquiring fourth data output by the decoder; and training the encoder and the decoder based on a loss function that includes the third data and an error between the first data and the fourth data.


