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cs.DC updates on arXiv.org

DUAL-BLADE: Dual-Path NVMe-Direct KV-Cache Offloading for Edge LLM Inference Progressive Semantic Communication for Efficient Edge-Cloud Vision-Language Models Efficient, VRAM-Constrained xLM Inference on Clients Folding Tensor and Sequence Parallelism for Memory-Efficient Transformer Training & Inference DORA: A Scalable Asynchronous Reinforcement Learning System for Language Model Training AMMA: A Multi-Chiplet Memory-Centric Architecture for Low-Latency 1M Context Attention Serving RaMP: Runtime-Aware Megakernel Polymorphism for Mixture-of-Experts Spark Policy Toolkit: Semantic Contracts and Scalable Execution for Policy Learning in Spark Internet of Everything in the 6G Era: Paradigms, Enablers, Potentials and Future Directions PolyKV: A Shared Asymmetrically-Compressed KV Cache Pool for Multi-Agent LLM Inference A Survey on Split Learning for LLM Fine-Tuning: Models, Systems, and Privacy Optimizations ITAS: A Multi-Agent Architecture for LLM-Based Intelligent Tutoring Latency and Cost of Multi-Agent Intelligent Tutoring at Scale TACO: Efficient Communication Compression of Intermediate Tensors for Scalable Tensor-Parallel LLM Training FreeScale: Distributed Training for Sequence Recommendation Models with Minimal Scaling Cost CommFuse: Hiding Tail Latency via Communication Decomposition and Fusion for Distributed LLM Training A Taxonomy and Resolution Strategy for Client-Level Disagreements in Federated Learning Usable Agent Discovery for Decentralized AI Systems Cloud to Edge: Benchmarking LLM Inference On Hardware-Accelerated Single-Board Computers Data-Free Contribution Estimation in Federated Learning using Gradient von Neumann Entropy Shard the Gradient, Scale the Model: Serverless Federated Aggregation via Gradient Partitioning Promoting Simple Agents: Ensemble Methods for Event-Log Prediction GraphLeap: Decoupling Graph Construction and Convolution for Vision GNN Acceleration on FPGA AGNT2: Autonomous Agent Economies on Interaction-Optimized Layer 2 Infrastructure FedSIR: Spectral Client Identification and Relabeling for Federated Learning with Noisy Labels Stream-CQSA: Avoiding Out-of-Memory in Attention Computation via Flexible Workload Scheduling A Delta-Aware Orchestration Framework for Scalable Multi-Agent Edge Computing Federated Learning over Blockchain-Enabled Cloud Infrastructure Optimal Routing for Federated Learning over Dynamic Satellite Networks: Tractable or Not? Sherpa.ai Privacy-Preserving Multi-Party Entity Alignment without Intersection Disclosure for Noisy Identifiers
TC-MIS: Maximal Independent Set on Tensor-cores
Prajjwal Nijhara, Dip Sankar Banerjee · 2026-05-28 · via cs.DC updates on arXiv.org

Maximal Independent Set (MIS) in a graph is a fundamental problem with applications in resource allocation, scheduling, and network optimization. Although graphs are inherently un-structured and challenging for GPU parallelism due to irregular memory access and workload imbalance, specialized GPU algorithms have achieved good performance, processing million-vertex graphs in milliseconds. Modern GPUs are equipped with Tensor Cores (TCs), specialized units for matrix operations with 8-16x higher throughput than CUDA Cores (CCs), which are extensively used for ML, DL, and inference tasks but remain largely unexplored for graph algorithms. In this paper, we present TC-MIS, a TC-accelerated algorithm that reformulates key phases of MIS computation as sparse matrix-vector multiplication (SpMV). TC-MIS tiles the graph adjacency matrix and employs Warp Matrix Multiply-Accumulate (WMMA) operations to transform irregular graph traversal into regular, massively parallel computation. Our evaluation across TC-enabled microarchitectures (Ampere, Ada Lovelace, Hopper, Blackwell) demonstrates that TC-MIS achieves an average speedup of 2.84x on RTX A5000, 4.84x on L40S, 18.80x on H200 GPUs, and 5.20x on RTX 5080 with a maximum speedup of 44.38x on H200 GPU over state-of-the-art methods, while maintaining solution quality comparable to that obtained by established heuristics that produce near-maximum independent sets.