Title page for ETD etd-12042009-020030

Type of Document Master's Thesis
Author Auvil, Loretta Sue
URN etd-12042009-020030
Title Problem specific environments for parallel scientific computing
Degree Master of Science
Department Computer Science and Applications
Advisory Committee
Advisor Name Title
Ribbens, Calvin J. Committee Chair
Shaffer, Clifford A. Committee Member
Watson, Layne T. Committee Member
  • Parallel programming (Computer science)
Date of Defense 1992-01-07
Availability restricted

Parallelism is one of the key components of large scale, high performance computing. Extensive use of parallelism has yielded a tremendous increase in the raw processing speed of high performance systems, but parallel problem solving remains difficult. These difficulties are typically solved by building software tools, such as parallel programming environments. Existing parallel programming environments are general purpose and use a broad paradigm. This thesis illustrates that problem specific environments are more beneficial than general purpose environments. A problem specific environment permits the design of the algorithm, while also facilitating definition of the problem. We developed problem specific environments for a simple and a complex class of problems. The simple class consists of two classic graph problems, namely, all pairs shortest path and connected components. The complex class consists of elliptic partial differential equations solved via domain decomposition. Specific problems were solved with the problem specific environments and the general purpose environment, BUILD, which allows the algorithm to be described with a control flow graph. Comparisons between special purpose environments and general purpose environments show that the special purpose environments allow the user to concentrate on the problem, while general purpose environments force the user to think about mapping the problem to the environment rather than solving the problem in parallel. Therefore, we conclude more effort should be spent on building tools and environments for parallel computing that focus specifically on a particular class of problems.

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