A Grid Services-Based Problem-Solving Environment - An Example for Solving the Partial differential Equations

碩士 === 中原大學 === 資訊管理研究所 === 92 === In this paper, we propose a Grid Service-Based Problem-Solving Environment (GSBPSE) to integrate the heterogeneous resources and solve several scientific problems. All of the computing resources in a grid environment can be regarded as grid services. We need not...

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Main Authors: Te-Min Chen, 陳德民
Other Authors: Ching-Jung Liao
Format: Others
Language:zh-TW
Online Access:http://ndltd.ncl.edu.tw/handle/sdxh5q
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spelling ndltd-TW-092CYCU53960562018-06-25T06:05:29Z http://ndltd.ncl.edu.tw/handle/sdxh5q A Grid Services-Based Problem-Solving Environment - An Example for Solving the Partial differential Equations 以格網服務為基礎之問題解答環境—以解偏微分方程為例 Te-Min Chen 陳德民 碩士 中原大學 資訊管理研究所 92 In this paper, we propose a Grid Service-Based Problem-Solving Environment (GSBPSE) to integrate the heterogeneous resources and solve several scientific problems. All of the computing resources in a grid environment can be regarded as grid services. We need not consider the physical geographical position of computing resources in this environment for solving user’s problem. When a request is made, GSBPSE can dynamically organize the computing resources to be a virtual service instance to solve it. Besides, since grids services technology is on the basis of open protocols and standards, so that can efficiently integrate heterogeneous applications distributed in the different geography. Globus Toolkit V3.2 (GT3) was used as <a href="http://www.ntsearch.com/search.php?q=construction&v=56">construction</a> tool to build the grid environment. Parallel <a href="http://www.ntsearch.com/search.php?q=matrix&v=56">matrix</a> multiplication written in C with MPI codes was published as grid services to evaluate the performance and feasibility of GSBPSE. Experimental Results showed that our method was feasible. Ching-Jung Liao 廖慶榮 學位論文 ; thesis 52 zh-TW
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description 碩士 === 中原大學 === 資訊管理研究所 === 92 === In this paper, we propose a Grid Service-Based Problem-Solving Environment (GSBPSE) to integrate the heterogeneous resources and solve several scientific problems. All of the computing resources in a grid environment can be regarded as grid services. We need not consider the physical geographical position of computing resources in this environment for solving user’s problem. When a request is made, GSBPSE can dynamically organize the computing resources to be a virtual service instance to solve it. Besides, since grids services technology is on the basis of open protocols and standards, so that can efficiently integrate heterogeneous applications distributed in the different geography. Globus Toolkit V3.2 (GT3) was used as <a href="http://www.ntsearch.com/search.php?q=construction&v=56">construction</a> tool to build the grid environment. Parallel <a href="http://www.ntsearch.com/search.php?q=matrix&v=56">matrix</a> multiplication written in C with MPI codes was published as grid services to evaluate the performance and feasibility of GSBPSE. Experimental Results showed that our method was feasible.
author2 Ching-Jung Liao
author_facet Ching-Jung Liao
Te-Min Chen
陳德民
author Te-Min Chen
陳德民
spellingShingle Te-Min Chen
陳德民
A Grid Services-Based Problem-Solving Environment - An Example for Solving the Partial differential Equations
author_sort Te-Min Chen
title A Grid Services-Based Problem-Solving Environment - An Example for Solving the Partial differential Equations
title_short A Grid Services-Based Problem-Solving Environment - An Example for Solving the Partial differential Equations
title_full A Grid Services-Based Problem-Solving Environment - An Example for Solving the Partial differential Equations
title_fullStr A Grid Services-Based Problem-Solving Environment - An Example for Solving the Partial differential Equations
title_full_unstemmed A Grid Services-Based Problem-Solving Environment - An Example for Solving the Partial differential Equations
title_sort grid services-based problem-solving environment - an example for solving the partial differential equations
url http://ndltd.ncl.edu.tw/handle/sdxh5q
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