https://github.com/lunglmayrmoser/alexsnn
공식 코드Spiking Neural Networks in the Alexiewicz Topology: A New Perspective on Analysis and Error Bounds
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Quantization is a promising technique to reduce the computation cost of neural network training, which can replace high-cost floating-point numbers (e.g., float32) with low-cost fixed-point numbers (e.g., int8/int16).
Source: Adaptive Precision Training: Quantify Back Propagation in Neural Networks with Fixed-point Numbers
관련 논문과 평가 결과에 연결된 구현입니다. 출처에서 확인된 저자 구현에는 공식 코드 표시가 있습니다.
Spiking Neural Networks in the Alexiewicz Topology: A New Perspective on Analysis and Error Bounds
M$^3$GPT: An Advanced Multimodal, Multitask Framework for Motion Comprehension and Generation
DAQ: Density-Aware Post-Training Weight-Only Quantization For LLMs
ImageFolder: Autoregressive Image Generation with Folded Tokens
Context-aware Communication for Multi-agent Reinforcement Learning
Denoising Noisy Neural Networks: A Bayesian Approach with Compensation
LegalEval-Q: A New Benchmark for The Quality Evaluation of LLM-Generated Legal Text
Evaluation and Optimization of Gradient Compression for Distributed Deep Learning
An Integrated Approach to Produce Robust Models with High Efficiency
Applying generative neural networks for fast simulations of the ALICE (CERN) experiment
An empirical study of LLaMA3 quantization: from LLMs to MLLMs
Outlier-Efficient Hopfield Layers for Large Transformer-Based Models
Fine-tuning Quantized Neural Networks with Zeroth-order Optimization
FFNeRV: Flow-Guided Frame-Wise Neural Representations for Videos
FEDZIP: A Compression Framework for Communication-Efficient Federated Learning
A holistic approach to polyphonic music transcription with neural networks
Multi-Excitation Projective Simulation with a Many-Body Physics Inspired Inductive Bias
NeuraLUT: Hiding Neural Network Density in Boolean Synthesizable Functions
Exploring Parameter-Efficient Fine-Tuning Techniques for Code Generation with Large Language Models
Approximate spectral clustering density-based similarity for noisy datasets
The Effect of Points Dispersion on the $k$-nn Search in Random Projection Forests
Refining a $k$-nearest neighbor graph for a computationally efficient spectral clustering
Learning Convolutional Transforms for Lossy Point Cloud Geometry Compression
출처: Papers with Code · CC BY-SA 4.0. 아카이브 자료와 새로 수집한 논문은 별도로 관리합니다.