ResilPhase: Plug-and-Play Phase Mapping and Noise-Resilient Macro-Trajectory Extrapolation for Diffusion Acceleration

· Source: Takara TLDR - Daily AI Papers · Field: Technology & Digital — Artificial Intelligence & Machine Learning · Depth: Expert, medium

Summary

ResilPhase is a new plug-and-play framework designed to accelerate diffusion model inference, specifically addressing the high latency of powerful Diffusion Transformers (DiTs). Existing "cache-then-forecast" methods suffer significant quality degradation at high acceleration ratios due to discrete extrapolation on misaligned and numerically unstable representations, leading to accumulated spatial errors and noisy derivative amplification. ResilPhase reformulates accelerated inference as stable macro-trajectory extrapolation within ordinary differential equation (ODE) space. It aligns forecasting with the model's Global Drift (GD) to resolve feature inconsistency and memory overhead. Furthermore, it incorporates a derivative-free barycentric Lagrange extrapolator to circumvent derivative instability and approximation errors, alongside a bounded Phase Mapping that regularizes the extrapolation domain to suppress oscillatory error growth. Experiments on FLUX.1-dev and HunyuanVideo demonstrate high fidelity even under aggressive acceleration ratios.

Key takeaway

For Machine Learning Engineers optimizing diffusion model inference, ResilPhase offers a critical advancement. If you are struggling with quality degradation at high acceleration ratios using existing "cache-then-forecast" schemes, you should evaluate ResilPhase. Its approach of stable macro-trajectory extrapolation in ODE space, combined with derivative-free methods and bounded phase mapping, significantly improves fidelity. This enables you to achieve superior performance on models like FLUX.1-dev and HunyuanVideo, reducing latency without sacrificing output quality.

Key insights

ResilPhase accelerates diffusion models by reformulating inference as stable ODE-space macro-trajectory extrapolation, using derivative-free methods and phase mapping.

Principles

Method

Reformulate inference as stable macro-trajectory extrapolation in ODE space, align forecasting with Global Drift, use a derivative-free barycentric Lagrange extrapolator, and apply bounded Phase Mapping.

In practice

Topics

Code references

Best for: Research Scientist, AI Engineer, Computer Vision Engineer, AI Scientist, Machine Learning Engineer

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Editorial summary, takeaway, and curation by AIssential. Original article published by Takara TLDR - Daily AI Papers.