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Jinyan Su

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Computation and Language Cryptography and Security Machine Learning math.OC

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preprint2026arXiv

CLIPer: Tailoring Diverse User Preference via Classifier-Guided Inference-Time Personalization

Personalized LLMs can significantly enhance user experiences by tailoring responses to preferences such as helpfulness, conciseness, and humor. However, fine-tuning models to address all possible combinations of user preferences is computationally expensive and impractical. In this paper, we introduce \textbf{CLIPer}(\textbf{Cl}assifier-guided \textbf{I}nference-time \textbf{Per}sonalization), a lightweight personalization approach that leverages a classifier model to steer LLM generation dynamically to different user preferences at inference time. Our method eliminates the need for extensive fine-tuning, inducing negligible additional computational overhead while enabling more controllable and nuanced personalization across single and multi-dimensional preferences. Comprehensive empirical analyses demonstrate the scalability and effectiveness of our approach in delivering personalized language generation.

preprint2022arXiv

Faster Rates of Private Stochastic Convex Optimization

In this paper, we revisit the problem of Differentially Private Stochastic Convex Optimization (DP-SCO) and provide excess population risks for some special classes of functions that are faster than the previous results of general convex and strongly convex functions. In the first part of the paper, we study the case where the population risk function satisfies the Tysbakov Noise Condition (TNC) with some parameter $θ>1$ . Specifically, we first show that under some mild assumptions on the loss functions, there is an algorithm whose output could achieve an upper bound of $\tilde{O}((\frac{1}{\sqrt{n}}+\frac{\sqrt{d\log \frac{1}δ}}{nε})^\fracθ{θ-1})$ for $(ε, δ)$ -DP when $θ\geq 2$ , here $n$ is the sample size and $d$ is the dimension of the space. Then we address the inefficiency issue, improve the upper bounds by $\text{Poly}(\log n)$ factors and extend to the case where $θ\geq \barθ>1$ for some known $\barθ$ . Next we show that the excess population risk of population functions satisfying TNC with parameter $θ\geq 2$ is always lower bounded by $Ω((\frac{d}{nε})^\fracθ{θ-1})$ and $Ω((\frac{\sqrt{d\log \frac{1}δ}}{nε})^\fracθ{θ-1})$ for $ε$ -DP and $(ε, δ)$ -DP, respectively. In the second part, we focus on a special case where the population risk function is strongly convex. Unlike the previous studies, here we assume the loss function is {\em non-negative} and {\em the optimal value of population risk is sufficiently small}. With these additional assumptions, we propose a new method whose output could achieve an upper bound of $O(\frac{d\log\frac{1}δ}{n^2ε^2}+\frac{1}{n^τ})$ for any $τ\geq 1$ in $(ε,δ)$ -DP model if the sample size $n$ is sufficiently large.

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