Compound Prompt Constraints in LLM Code Generation: A Factorial Study of Format, Persona, and Urgency
研究通过全因子实验探讨了格式、角色和紧迫性对大语言模型代码生成可靠性的影响,揭示了复合约束可能导致架构依赖性降级。
研究通过全因子实验探讨了格式、角色和紧迫性对大语言模型代码生成可靠性的影响,揭示了复合约束可能导致架构依赖性降级。
研究提出AudioLens-R1模型,通过推理蒸馏和偏好优化训练,解决多视角语音聚类问题,提高音频集合的组织灵活性。
研究通过后训练教授模型在终端和MCP环境中选择任务条件下的最小权限,以减少超额权限错误,提升安全性。
Wi-Fi networks’ widespread deployment and inherent security vulnerabilities necessitate low-latency, high-accuracy real-time intrusion detection. This paper proposes a lightweight deep learning–based intrusion detection method: raw network traffic is transformed into five complementary two-dimensional representations—including spectrograms and temporal heatmaps—and jointly modeled using a compact convolutional neural network (CNN) architecture. Evaluated on the AWID3 dataset, the method achieves state-of-the-art performance in both binary classification and multi-class attack identification (F1-score > 98.5%) with an average inference latency under 8 ms—substantially outperforming existing deep learning approaches. Its core innovation lies in the synergistic optimization of multi-perspective 2D traffic representation and a resource-efficient CNN, effectively balancing detection accuracy and deployability on edge devices. The approach is particularly suited for real-time protection in resource-constrained Wi-Fi environments, such as residential and small-to-medium enterprise settings.
This study addresses initial-value problems for systems of first-order ordinary differential equations (ODEs), aiming to automatically discover implicit algebraic constraints among numerical solution components. We propose a data-driven method based on sparse identification: a candidate function library is constructed, and L₁-regularized sparse regression is applied to high-accuracy numerical solutions to directly learn concise, interpretable implicit relations—without requiring prior knowledge of the governing equations or explicit symbolic solving. Unlike conventional system identification approaches, our method eliminates reliance on structural assumptions by embedding sparsity priors directly into solution-space analysis. The approach is validated on canonical dynamical systems—including the Lorenz, Van der Pol, and chemical reaction models—demonstrating robustness and effectiveness in recovering physically meaningful conservation laws or dimensional-reduction relationships. This work establishes a new paradigm for structural analysis and reduced-order modeling of ODE systems through purely data-informed constraint discovery.
研究通过全因子实验探讨了格式、角色和紧迫性对大语言模型代码生成可靠性的影响,揭示了复合约束可能导致架构依赖性降级。
研究提出AudioLens-R1模型,通过推理蒸馏和偏好优化训练,解决多视角语音聚类问题,提高音频集合的组织灵活性。
研究通过后训练教授模型在终端和MCP环境中选择任务条件下的最小权限,以减少超额权限错误,提升安全性。
Wi-Fi networks’ widespread deployment and inherent security vulnerabilities necessitate low-latency, high-accuracy real-time intrusion detection. This paper proposes a lightweight deep learning–based intrusion detection method: raw network traffic is transformed into five complementary two-dimensional representations—including spectrograms and temporal heatmaps—and jointly modeled using a compact convolutional neural network (CNN) architecture. Evaluated on the AWID3 dataset, the method achieves state-of-the-art performance in both binary classification and multi-class attack identification (F1-score > 98.5%) with an average inference latency under 8 ms—substantially outperforming existing deep learning approaches. Its core innovation lies in the synergistic optimization of multi-perspective 2D traffic representation and a resource-efficient CNN, effectively balancing detection accuracy and deployability on edge devices. The approach is particularly suited for real-time protection in resource-constrained Wi-Fi environments, such as residential and small-to-medium enterprise settings.
This study addresses initial-value problems for systems of first-order ordinary differential equations (ODEs), aiming to automatically discover implicit algebraic constraints among numerical solution components. We propose a data-driven method based on sparse identification: a candidate function library is constructed, and L₁-regularized sparse regression is applied to high-accuracy numerical solutions to directly learn concise, interpretable implicit relations—without requiring prior knowledge of the governing equations or explicit symbolic solving. Unlike conventional system identification approaches, our method eliminates reliance on structural assumptions by embedding sparsity priors directly into solution-space analysis. The approach is validated on canonical dynamical systems—including the Lorenz, Van der Pol, and chemical reaction models—demonstrating robustness and effectiveness in recovering physically meaningful conservation laws or dimensional-reduction relationships. This work establishes a new paradigm for structural analysis and reduced-order modeling of ODE systems through purely data-informed constraint discovery.