AI & ML
HintKD: Hint Knowledge Distillation for Bandwidth-Constrained Cloud-Edge Inference
arXiv math.IT0 views
arXiv:2610.08412v1 Announce Type: new Abstract: Collaborative inference between the edge cloud and user equipment (UE) is a promising paradigm for deploying large deep neural networks (DNNs) in 6G networks. However, existing cloud-edge inference and distillation schemes often require the real-time transmission of high-dimensional intermediate features or soft probability vectors, which imposes a substantial communication burden on bandwidth-limited wireless links. To address this challenge, we propose HintKD, a bandwidth-constrained distillation framework for cloud-edge inference. The core idea is to compress the teacher's guidance into compact discrete hints rather than transmit raw features directly. Specifically, a cloud-side teacher is first trained with a maximum conditional mutual information (MCMI) objective to preserve informative intra-class variations. Its latent representation is then mapped to a compact codebook through differentiable vector quantization. During deployment, the cloud transmits only a hint index, and the UE uses a lightweight FiLM-based adapter to modulate student features according to the received codeword. Experiments on the DeepSense 6G beam prediction task show that HintKD preserves competitive accuracy while reducing the inference-side communication payload from O(D_t) for feature transmission or O(C) for logit transmission to O(1) for discrete hint transmission. In addition, experiments on the MNIST dataset further verify the generality of the proposed distillation method across different datasets and tasks. These results show that HintKD achieves a favorable accuracy-bandwidth trade-off by replacing high-dimensional feature or logit transmission with a compact discrete hint index.
Source:https://arxiv.org/abs/2610.08412PreviousMulti-Agent Reinforcement Learning for Movable Antenna-aided Cell-Free Massive MIMO SystemsNextGraph-Based Linear Codes Associated with the Finite Ring $\mathbb{F}_p[x]/\langle x^4 \rangle$
Related posts
Launch a Business for Under $500: Real Odds, 4 Founders
0dev.to AI
Google, Microsoft, OpenAI and Anthropic Back a Shared AI Training Opt-Out Signal
0dev.to AI
Did AI Decode the Voynich Manuscript? Claims Tested
0dev.to AI
AIGB 解决 Teletype.in 群组管理痛点
0dev.to AI

Qual a melhor arquitetura de dados para a sua aplicação de IA?
0dev.to AI
Connect a Stateless Streamable HTTP MCP Server to Claude, ChatGPT, and Gemini for Tour Route Research
0dev.to WebDev