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Parallel List Ranking

SIMPLE

This SIMPLE/SMP module (written by David R. Helman and Joseph JáJá , and later modified by David A. Bader) implements a randomized, parallel code for link ranking.

Helman and JáJá introduce a new optimal prefix computation algorithm on linked lists which builds upon the sparse ruling set approach of Reid-Miller and Blelloch. Besides being somewhat simpler and requiring nearly half the number of memory accesses, and can bound our complexity with high probability instead of merely on average. Moreover, whereas Reid-Miller and Blelloch targeted their algorithm for implementation on a vector multiprocessor architecture, they develop an algorithm for implementation on the symmetric multiprocessor architecture (SMP). These symmetric multiprocessors dominate the high-end server market and are currently the primary candidate for constructing large scale multiprocessor systems. The authors ran this code using a variety of benchmarks which they identified to examine the dependence of the algorithm on memory access patterns. For some problems, their algorithm actually matched or exceeded the optimal sequential solution using only a single thread. Moreover, in spite of the fact that the processors must compete for access to main memory, their algorithm still resulted in scalable performance up to 16 processors, which was the largest platform available to them.

References:

D. R. Helman and J. JáJá , "Prefix Computations on Symmetric Multiprocessors," Journal of Parallel and Distributed Computing, 61(2):265--278, 2001.

SMP

Irregular problems such as those from graph theory pose serious challenges for parallel machines due to non-contiguous accesses to global data structures with low degrees of locality. These parallel codes perform list ranking on two types of shared-memory computers: symmetric multiprocessors (SMP) and multithreaded architectures (MTA) such as the Cray MTA-2. Previous studies show that for SMPs performance is primarily a function of non-contiguous memory accesses, whereas for the MTA, it is primarily a function of the number of concurrent operations.

References:

D.A. Bader, G. Cong, and J. Feo, "On the Architectural Requirements for Efficient Execution of Graph Algorithms," The 33rd International Conference on Parallel Processing (ICPP 2005), pp. 547-556, Georg Sverdrups House, University of Oslo, Norway, June 14-17, 2005.

IBM-CELL

Parallel List Ranking for the Sony-Toshiba-IBM Cell Broadband Engine Processor

CRAY-MTA

Parallel List Ranking for the Cray Multithreaded Architecture (MTA/XMT)