
Alec Helbling
@alec_helbling • 10,796 subscribers
Interpretability, Multimodality, Diffusion. PhDing @GeorgiaTech. NSF Fellow. Prev intern @Apple, @Adobe, @NASAJPL.
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Masked diffusion is a discrete analog of continuous diffusion. Continuous diffusion gradually adds Gaussian noise, then learns to reverse that process to recover data. Masked diffusion instead progressively replaces tokens with a mask token, then learns to fill them back in.
Alec Helbling24,575 次观看 • 22 天前

Data often lie on a low-dimensional manifold embedded in a high-dimensional space. But these manifolds are often highly non-linear, making linear dimensionality reduction methods like PCA insufficient. This has motivated the development of non-linear dimensionality reduction.
Alec Helbling212,685 次观看 • 9 个月前

I wrote an interactive article explaining the geometric intuition behind Rectified Flows. I visually explain why flow-models tend to learn curved trajectories, why this is bad for sampling latency, and a relatively simple technique for mitigating it. Check it out! Link 👇
Alec Helbling159,259 次观看 • 7 个月前

One of the strengths of flow matching is that it decouples generative modeling from a specific noise process and choice of source distribution. You can select from a variety of initial distributions like a Gaussian or a uniform distribution and still train a valid flow model.
Alec Helbling48,646 次观看 • 7 个月前

A cool concept in topological data analysis is the simplicial complex. It connects points with edges, triangles, and higher order analogs. By gradually increasing each point's neighborhood size it captures data's topological structure (e.g. voids, holes) at different scales.
Alec Helbling54,432 次观看 • 9 个月前

Our work ConceptAttention was accepted to ICML 2025 as a Spotlight Poster ("top" 2.6% of submissions)! ConceptAttention creates rich saliency maps of text concepts present in generated images and videos. It requires no additional training, only repurposing existing parameters.
Alec Helbling60,810 次观看 • 1 年前

How can you identify the topological structure of data from finite samples? Persistent homology creates graph-like structures to capture topological features of data at different scales. Features that "persist" over many scales represent data's true structure rather than noise.
Alec Helbling38,090 次观看 • 9 个月前
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