Instantiating Microcrypt: Obstacles and opportunities via tailored state certification
研究证明了HPS假设成立则单向函数存在,通过定制状态认证协议构建单向谜题,为经典密码学提供了新的量子假设。
研究证明了HPS假设成立则单向函数存在,通过定制状态认证协议构建单向谜题,为经典密码学提供了新的量子假设。
研究通过OCR技术解决考古陶器手写元数据转录问题,使用CENTURIA数据集和LoRA微调方法显著提高转录准确率。
This study addresses the challenge of denoising bioacoustic recordings corrupted by environmental noise, where clean reference signals are typically unavailable for supervised training. To circumvent the need for real clean data, the authors propose a self-supervised approach that synthesizes training samples containing fundamental frequency and harmonic ridges. They develop a U-Net-based model to predict complex ratio masks and introduce a ridge-guided weighted loss function to better preserve fine-grained vocal structure during denoising. Evaluated on murine ultrasonic vocalizations, the method significantly improves the accuracy of fundamental frequency and harmonic tracking, enhances scale-invariant signal-to-noise ratio, and boosts the generalization performance of downstream classifiers in noisy field conditions.
This work addresses the challenge that conventional neural networks struggle to effectively approximate solutions to problems with symplectic structures or quantum dynamics, such as the time-dependent Schrödinger equation. It introduces the metaplectic transform into neural network theory for the first time, constructing a neural dictionary based on this transform and defining a corresponding metaplectic Barron space. The study establishes embedding relations between this space and Sobolev spaces, providing a theoretical foundation for a novel deep network architecture. This architecture leverages finite linear combinations to achieve Monte Carlo approximation of metaplectic Barron functions. Numerical experiments demonstrate that the proposed method significantly outperforms classical physics-informed neural networks in solving the time-dependent Schrödinger equation, thereby validating the expressive power and effectiveness of the introduced dictionary.
This study addresses the challenge of accurately localizing uniformly moving broadband random noise sources, a task where conventional methods often fail due to their reliance on signal modification or short-time stationarity assumptions required for Doppler compensation. To overcome these limitations, this work proposes a novel frequency-domain localization approach that integrates Loève spectral theory with a 2.5D acoustic model. For the first time, Loève spectrum theory is applied to the localization of moving broadband sources, establishing a direct mapping between the power spectral density of a moving source and stationary receivers without requiring signal preprocessing or local stationarity assumptions. By incorporating multitaper spectral estimation, the method successfully localizes spectrally flat, stationary broadband sources in simulations involving source velocities up to 100 m/s, thereby surpassing the performance constraints of existing techniques.
研究证明了HPS假设成立则单向函数存在,通过定制状态认证协议构建单向谜题,为经典密码学提供了新的量子假设。
研究通过OCR技术解决考古陶器手写元数据转录问题,使用CENTURIA数据集和LoRA微调方法显著提高转录准确率。
This study addresses the challenge of denoising bioacoustic recordings corrupted by environmental noise, where clean reference signals are typically unavailable for supervised training. To circumvent the need for real clean data, the authors propose a self-supervised approach that synthesizes training samples containing fundamental frequency and harmonic ridges. They develop a U-Net-based model to predict complex ratio masks and introduce a ridge-guided weighted loss function to better preserve fine-grained vocal structure during denoising. Evaluated on murine ultrasonic vocalizations, the method significantly improves the accuracy of fundamental frequency and harmonic tracking, enhances scale-invariant signal-to-noise ratio, and boosts the generalization performance of downstream classifiers in noisy field conditions.
This work addresses the challenge that conventional neural networks struggle to effectively approximate solutions to problems with symplectic structures or quantum dynamics, such as the time-dependent Schrödinger equation. It introduces the metaplectic transform into neural network theory for the first time, constructing a neural dictionary based on this transform and defining a corresponding metaplectic Barron space. The study establishes embedding relations between this space and Sobolev spaces, providing a theoretical foundation for a novel deep network architecture. This architecture leverages finite linear combinations to achieve Monte Carlo approximation of metaplectic Barron functions. Numerical experiments demonstrate that the proposed method significantly outperforms classical physics-informed neural networks in solving the time-dependent Schrödinger equation, thereby validating the expressive power and effectiveness of the introduced dictionary.
This study addresses the challenge of accurately localizing uniformly moving broadband random noise sources, a task where conventional methods often fail due to their reliance on signal modification or short-time stationarity assumptions required for Doppler compensation. To overcome these limitations, this work proposes a novel frequency-domain localization approach that integrates Loève spectral theory with a 2.5D acoustic model. For the first time, Loève spectrum theory is applied to the localization of moving broadband sources, establishing a direct mapping between the power spectral density of a moving source and stationary receivers without requiring signal preprocessing or local stationarity assumptions. By incorporating multitaper spectral estimation, the method successfully localizes spectrally flat, stationary broadband sources in simulations involving source velocities up to 100 m/s, thereby surpassing the performance constraints of existing techniques.