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联通破解扩散模型速度质量零和博弈,推理速度提升5倍丨CVPR 2025 Highlight
量子位· 2025-12-01 04:26
Core Insights - The article discusses the advancements in diffusion models, particularly focusing on the ShortDF and LeMiCa papers, which represent significant breakthroughs in the field of image and video generation [1][2][4]. Group 1: Technical Evolution - ShortDF serves as a theoretical pioneer in optimizing diffusion models through online training, while LeMiCa expands this theory into offline mapping for higher-dimensional tasks [4]. - The core challenge in diffusion models is the expensive inference costs, which hinder real-time applications [8]. - The non-linear denoising trajectory of diffusion models is identified as a primary reason for slow progress in the field [9]. Group 2: ShortDF's Mechanisms - ShortDF introduces a "shortest path optimization" approach to directly straighten the denoising trajectory during training, aiming to break the trade-off between speed and quality [12]. - The model's core insight is that the denoising process is fundamentally a correction of the initial error, which can be minimized to improve overall performance [13][14]. - ShortDF employs a three-pronged strategy: 1. Locking the "error upper bound" to optimize from the source [14][15]. 2. Utilizing graph theory to relax and compress paths, thereby minimizing the error upper bound [20][21]. 3. Implementing multi-state optimization to ensure training stability amidst random noise [28][29]. Group 3: Performance Metrics - ShortDF demonstrates superior performance in speed and quality, achieving a 5.0 times speed increase over DDIM while improving image quality (FID score of 9.08 compared to DDIM's 11.14) [36]. - The model shows robustness in complex scenarios, effectively restoring object contours faster than competing methods [37]. - In various datasets, ShortDF maintains a balance between performance and speed, showcasing its potential for real-world applications [40]. Group 4: Industry Implications - The advancements in ShortDF and LeMiCa highlight the importance of refined mathematical modeling over mere computational power in enhancing diffusion model speeds [41]. - These developments are crucial for the application of AIGC technology in resource-constrained environments, such as mobile devices and real-time interactive designs [42].