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Hui Xu

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2 publications

preprint2026arXiv

Efficient LLM-based Advertising via Model Compression and Parallel Verification

Large language models (LLMs) have shown remarkable potential in advertising scenarios such as ad creative generation and targeted advertising. However, deploying LLMs in real-time advertising systems poses significant challenges due to their high inference latency and computational cost. In this paper, we propose an Efficient Generative Targeting framework that integrates adaptive group quantization, layer-adaptive hierarchical sparsification, and prefix-tree parallel verification to accelerate LLM inference while preserving generation quality. Extensive experiments on two real-world advertising scenarios demonstrate that our framework achieves significant speedup with acceptable quality degradation, making it operationally viable for practical deployments.

preprint2026arXiv

On subsets of integers having dense orbits

Let A⊂NA\subset \mathbb{N}. We say AA is an RR-sequence for a given minimal system (Y,S)(Y,S) if there is y∈Yy\in Y such that {Sny:n∈A}\{S^ny:n\in A\} is dense in YY. Richter asked if AA is an RR-sequence for all minimal equicontinuous systems implies that AA is an RR-sequence for all minimal systems. In this paper, we investigate this question and related issues within the framework of totally minimal systems, including a characterization of transitive systems that are disjoint from all totally minimal systems. A dynamical system is scattering (resp. weakly scattering) if its product with any minimal (resp. minimal and equicontinuous) system is transitive. It turns out that (X,T)(X,T) is scattering if and only if for any transitive point x∈Xx\in X and any minimal system (Y,S)(Y,S) there is y∈Yy\in Y such that the orbit of (x,y)(x,y) is dense in X×YX\times Y if and only if for each transitive point x∈Xx\in X and any non-empty open subset UU of XX, {n∈N:Tnx∈U}\{n\in \mathbb{N}:T^nx\in U\} is an RR-sequence. By combining this result with earlier work of Huang and Ye, we deduce that if scattering and weak scattering are distinct properties, then both Richter's question and Katznelson's question admit negative answers.

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