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Yong Tao

Yong Tao contributes to research discovery and scholarly infrastructure.

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Published work

3 published item(s)

preprint2026arXiv

Margin-Adaptive Confidence Ranking for Reliable LLM Judgement

Jung et al. (2025) introduce a hypothesis testing framework for guaranteeing agreement between large language models (LLMs) and human judgments, relying on the assumption that the model's estimated confidence is monotonic with respect to human-disagreement risk. In practice, however, this assumption may be violated, and the generalization behavior of the confidence estimator is not explicitly analyzed. We mitigate these issues by learning a dedicated confidence estimator instead of relying on heuristic confidence signals. Our approach leverages simulated annotator diversity and a margin-based ranking formulation to explicitly model how confidently an LLM distinguishes between human-agreement and human-disagreement cases. We further derive generalization guarantees for this estimator, revealing a margin-dependent trade-off that informs the design of an adaptive estimator training procedure. When integrated into fixed-sequence testing, the learned confidence estimator yields improved ranking accuracy and empirically strengthens the monotonic relationship between confidence and disagreement risk, leading to higher success rates in satisfying target agreement levels across multiple datasets and judge models.

preprint2020arXiv

Parabolic Scaling in Overdoped Cuprate: a Statistical Field Theory Approach

Recently, Bozovic et al. reported that [Nature 536, 309-311 (2016)], in the overdoped side of the single-crystal $La_{2-x}Sr_xCuO_4$ (LSCO) films, the transition temperature $T_c$ and zero-temperature superfluid phase stiffness $ρ_s(0)$ will obey a two-class scaling law: $T_c=γ\cdot \sqrt{ρ_s(0)}$ for $T_c \leq T_Q$ and $T_c \propto ρ_s(0)$ for $T_c \geq T_M$, where $γ=(4.2 \pm 0.5) K^{1/2} $, $T_Q \approx 15 K$, and $T_M \approx 12 K$. They further pointed out that the parabolic scaling observed in the highly overdoped side indicates a quantum phase transition from a superconductor to a normal metal. In this paper, we propose a quantum partition function (QPF) for zero-temperature Cooper pairs, by which one can effectively distinguish between mean-field and quantum critical behaviors. We theoretically show that the two-class scaling law can be exactly derived by using the QPF, and the theoretical values of $γ$, $T_Q$, and $T_M$ are well in accordance with experimental measure values. Our analyses indicate that the linear scaling $T_c \propto ρ_s(0)$ is a mean-field behavior, while the parabolic scaling $T_c=γ\cdot \sqrt{ρ_s(0)}$ is a quantum critical behavior.

preprint2020arXiv

Relativistic Ginzburg-Landau equation: An investigation for overdoped cuprate films

By introducing the imaginary time, Gor'kov's Ginzburg-Landau equation at zero temperature can be extended to an exact relativistic form without any phenomenological parameter, which is intended to describe the zero-temperature overdoped cuprate. By using such a relativistic equation, we have shown that the two-class scaling observed in the overdoped side of single-crystal $La_{2-x}Sr_xCuO_4$ (LSCO) films [Nature 536, 309-311 (2016)] can be derived exactly. In this paper, we further test the validity of the relativistic Ginzburg-Landau equation. By applying the perturbation method into this equation, we theoretically predict that near the superconductor-metal transition point in the overdoped side of LSCO films, the zero-temperature correlation length $ξ(0)$ and the transition temperature $T_c$ should yield a novel scaling $ξ(0)\propto T_c^{-σ}$ with a critical exponent $σ\approx 1.31 $ (up to the two-loop approximation). Here, we propose a diffraction experiment between $X$-rays and zero-temperature LSCO films to measure the critical exponent $σ$.