المفاهيم الأساسية
Constructing maximal sets of edge-disjoint spanning trees on star-product networks improves network performance.
الملخص
The content discusses the construction of edge-disjoint spanning trees on star-product networks, emphasizing their importance in enhancing network performance. It covers the motivation behind EDSTs, prior work, contributions, and formal definitions of star products. The article presents universal and maximal solutions for constructing EDSTs, along with detailed constructions and proofs. Key insights include the significance of maximizing EDSTs for optimal network functionality.
Abstract:
- Star-product graphs extend Cartesian product networks.
- Constructing maximal/near-maximal sets of EDSTs enhances collective bandwidth.
- Various network topologies are star-product graphs.
Introduction and Background:
- Motivation: Importance of EDSTs in improving collective operations.
- Prior Work: Algorithms for finding EDSTs in specific network topologies.
- Contributions: General construction of maximal/near-maximal sets of EDSTs in star products.
Data Extraction:
- By improving collective bandwidth using large set of EDSTs, we can effectively enhance the performance of crucial high-performance computing and machine learning workloads.
Quotations:
- "Star-product topologies have desirable characteristics for networking."
- "Our work generalizes results to introduce a construction method for EDSTs in star-product networks."
الإحصائيات
By improving collective bandwidth using large set of EDSTs, we can effectively enhance the performance of crucial high-performance computing and machine learning workloads.
اقتباسات
"Star-product topologies have desirable characteristics for networking."
"Our work generalizes results to introduce a construction method for EDSTs in star-product networks."