Generative adversarial networks with unpaired images. There relationship or model collapse attributes that could be overcome with diffusion. Can a diffusion model become an autoregressor at any stage?
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Generative Adversarial Networks, or GANs, consist of two competing neural networks: a Generator that creates fake images from random noise, and a Discriminator that tries to distinguish real images from fake ones. They play a minimax game where the Generator tries to fool the Discriminator, while the Discriminator tries to correctly identify real and fake images. A common issue with GANs is mode collapse, where the Generator produces only a limited variety of outputs, failing to capture the full diversity of the data distribution. This is particularly problematic in unpaired image translation tasks.
In unpaired image translation, GANs like CycleGAN transform images between domains without direct paired examples for supervision. However, these models often suffer from mode collapse, where the generator maps diverse inputs to a limited set of outputs, ignoring rare modes in the target distribution. This visualization shows how a diverse set of points in Domain A gets mapped primarily to one cluster in Domain B, while another valid cluster is largely ignored. This mode collapse results in limited diversity of generated images and unstable training dynamics, making it difficult to capture the full richness of complex image domains.
Diffusion models offer a promising alternative to GANs for image generation, especially for addressing mode collapse. The diffusion process works in two phases: First, a forward process gradually adds noise to data samples until they become pure noise. Then, a reverse process learns to denoise step by step, converting random noise back into realistic samples. Unlike GANs, diffusion models don't rely on adversarial training, which leads to more stable optimization and better coverage of the data distribution. This allows diffusion models to generate more diverse and high-quality samples, effectively overcoming the mode collapse issues that plague GANs in unpaired image translation tasks.
Let's explore how diffusion models relate to autoregressive models. Traditional autoregressive models generate data sequentially, one element at a time - like generating an image pixel by pixel or text word by word, where each new element depends on all previously generated elements. Diffusion models, however, exhibit a different form of autoregression. They're autoregressive over diffusion time steps, not spatial elements. During sampling, each denoising step depends on the output from the previous step, creating a sequential dependency chain. This is a crucial distinction - diffusion models don't generate spatial elements one by one, but rather refine the entire output iteratively, with each iteration depending on the previous one. This time-step autoregression helps diffusion models maintain coherence while exploring diverse modes of the data distribution.
To summarize our exploration of generative models: First, GANs with unpaired images often suffer from mode collapse, where they fail to capture the full diversity of the target distribution. Diffusion models offer a solution to this problem through their gradual denoising process and non-adversarial training approach. Unlike traditional autoregressive models that generate data one spatial element at a time, diffusion models exhibit autoregression over time steps, where each denoising step depends on the previous one. This time-step autoregression helps diffusion models maintain coherence while exploring diverse modes of the data distribution. For tasks like unpaired image translation, diffusion models provide a promising alternative that can generate high-quality, diverse outputs without the instability and mode collapse issues that plague GANs.