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Euler-Bernoulli梁的伽辽金解法 被引量:1
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作者 袁晓光 《焦作工学院学报》 2003年第3期238-240,共3页
根据Euler Bernoulli梁的基本理论和伽辽金解法,在计算过程中利用了弯矩的定义,推导出了一个较为简便的求解Euler Bernoulli梁问题的算法和计算公式,给相应的有限元数值计算和编制程序提供了依据和方便.
关键词 Euler-Bernoudlli梁 伽辽金解法 弯矩 有限元数值计算 边界条件 微分方程
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Galerkin solution of Winkler foundation-based irregular Kirchhoff plate model and its application in crown pillar optimization 被引量:17
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作者 彭康 尹旭岩 +3 位作者 尹光志 许江 黄滚 殷志强 《Journal of Central South University》 SCIE EI CAS CSCD 2016年第5期1253-1263,共11页
Irregular plates are very common structures in engineering,such as ore structures in mining.In this work,the Galerkin solution to the problem of a Kirchhoff plate lying on the Winkler foundation with two edges simply ... Irregular plates are very common structures in engineering,such as ore structures in mining.In this work,the Galerkin solution to the problem of a Kirchhoff plate lying on the Winkler foundation with two edges simply supported and the other two clamped supported is derived.Coordinate transformation technique is used during the solving process so that the solution is suitable to irregular shaped plates.The mechanical model and the solution proposed are then used to model the crown pillars between two adjacent levels in Sanshandao gold mine,which uses backfill method for mining operation.After that,an objective function,which takes security,economic profits and filling effect into consideration,is built to evaluate design proposals.Thickness optimizations for crown pillars are finally conducted in both conditions that the vertical stiffness of the foundation is known and unknown.The procedure presented in the work provides the guidance in thickness designing of complex shaped crown pillars and the preparation of backfill materials,thus to achieve the best balance between security and profits. 展开更多
关键词 irregular kirchhoff plate Galerkin method backfill mining crown pillars thickness optimization
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