A Dwarf-based Scalable Big Data Benchmarking Methodology
Wanling Gao, Lei Wang, Jianfeng Zhan, Chunjie Luo, Daoyi Zheng, Zhen, Jia, Biwei Xie, Chen Zheng, Qiang Yang, Haibin Wang

TL;DR
This paper introduces a scalable big data benchmarking methodology based on eight fundamental data dwarfs, enabling efficient and accurate proxy benchmarks that preserve key architectural characteristics across different hardware platforms.
Contribution
It identifies eight big data dwarfs and develops proxy benchmarks using DAG-like combinations, significantly reducing simulation time while maintaining high accuracy.
Findings
Proxy benchmarks shorten simulation time by 100x.
Micro-architecture accuracy exceeds 90%.
Method is applicable to various hardware architectures.
Abstract
Different from the traditional benchmarking methodology that creates a new benchmark or proxy for every possible workload, this paper presents a scalable big data benchmarking methodology. Among a wide variety of big data analytics workloads, we identify eight big data dwarfs, each of which captures the common requirements of each class of unit of computation while being reasonably divorced from individual implementations. We implement the eight dwarfs on different software stacks, e.g., OpenMP, MPI, Hadoop as the dwarf components. For the purpose of architecture simulation, we construct and tune big data proxy benchmarks using the directed acyclic graph (DAG)-like combinations of the dwarf components with different weights to mimic the benchmarks in BigDataBench. Our proxy benchmarks preserve the micro-architecture, memory, and I/O characteristics, and they shorten the simulation time…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsParallel Computing and Optimization Techniques · Advanced Data Storage Technologies · Graph Theory and Algorithms
