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Author

Mingze Wang

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Preprint Aug 2026

Width-Independent Compressibility of Deep Neural Networks

A uniform compressibility theorem for deep multilayer perceptrons with analytic activations is proved, which involves a novel derivative-matching technique which is aware of the low-dimensional input, and a layer-wise reweighting that preserves the input-output mapping.

Hong-Yi Wang, Mingze Wang, Li Ziyin · 0 citations

Negligible in Size, Significant in Effect: On Scale Vectors in Large Language Models

This work presents a systematic study of scale vectors in LLMs from the perspectives of expressivity, optimization, and architectural structure, and proposes three lightweight and complementary improvements to scale vectors: branch-specific heterogeneity, improved placement around linear mappings, and magnitude-directi...

Mingze Wang, Shuchen Zhu, Yuxin Fang et al. · 3 citations

More Expressive Feedforward Layers: Part I. Token-Adaptive Mixing of Activations

This work proposes Mixture of Activations (MoA), a token-adaptive FFN design that mixes a dictionary of activation functions using lightweight input-dependent gates while sharing the same linear projections, suggesting that token-adaptive activation mixing is a simple and effective mechanism for improving FFN expressiv...

Mingze Wang, Jinbo Wang, Yikuan Xia et al. · 3 citations

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