Kernel-level single system image for petascale computing
ACM SIGOPS Operating Systems Review
Complementarity between Virtualization and Single System Image Technologies
Euro-Par 2008 Workshops - Parallel Processing
vNUMA: a virtual shared-memory multiprocessor
USENIX'09 Proceedings of the 2009 conference on USENIX Annual technical conference
NIDS architecture for clusters
CTS'05 Proceedings of the 2005 international conference on Collaborative technologies and systems
Snooze: A Scalable, Fault-Tolerant and Distributed Consolidation Manager for Large-Scale Clusters
GREENCOM-CPSCOM '10 Proceedings of the 2010 IEEE/ACM Int'l Conference on Green Computing and Communications & Int'l Conference on Cyber, Physical and Social Computing
Experiences gained from building a services-based distributed operating system
ICA3PP'10 Proceedings of the 10th international conference on Algorithms and Architectures for Parallel Processing - Volume Part II
TerraME HPA: parallel simulation of multi-agent systems over SMPs
Proceedings of the 2013 ACM SIGSIM conference on Principles of advanced discrete simulation
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A working single system image distributed operating system is presented. Dubbed Kerrighed, it provides a unified approach and support to both the MPI and the shared memory programming models. The system is operational in a 16-processor cluster at the Institut de Recherche en Informatique et Systemes Aleatoires in Rennes, France. In this paper, the system is described with emphasis on its main contributing and distinguishing factors, namely its DSM based on memory containers, its flexible handling of scheduling and checkpointing strategies, and its efficient and unified communications layer. Because of the importance and popularity of data parallel applications in these systems, we present a brief discussion of the mapping of two well known and established data parallel algorithms. It is shown that ShearSort is remarkably well suited for the architecture/system pair as is the ever so popular and important two-dimensional fast Fourier transform. (2D FFT).