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Accurate Solution of Problem of the Stress-strain State of a Multi-span Compressed-bent Elastic Bar in the Linear Statement

机译:准确解决线性陈述中多跨压缩弯曲弹性条的应力 - 应变状态问题的问题

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The system of linear differential equations of the 4th order has been written subsequently for all the plane strain spans of a multi-span elastic bar with regard to accurate geometric and static matching conditions in the areas between the spans, and it is solved with the numerical method of the 8th order of accuracy previously suggested by the authors and based on the application of a fundamentally new interpolation procedure. It is carried out only by the joints with the interval of integration which enables to avoid the need to execute off-standard transformations connected with the exclusion of additional unknowns from the obtained system of nonlinear algebraic equations as a result of interpolation-as it is recommended in the well-known Handbook on Mathematics when using the traditional techniques of interpolation. The explicit solution results of the test problem on the stress-strain state (SSS) are given for a three-span compressed bent bar.
机译:对于第四顺序的线性微分方程的线性微分方程,随后对于多跨度弹性棒的所有平面应变跨度,关于跨越跨度之间的区域的准确的几何和静态匹配条件,并用数值解决作者提出了先前建议的第八阶的第8阶的方法,并基于从根本性的新插值程序的应用。它仅由具有与集成间隔的关节进行,这使得能够避免需要执行与从所获得的非线性代数方程中排除附加未知数的额外未知的违反标准变换,因为建议使用在使用传统的插值技术时,在数学的众所周知的手册中。给出了应力 - 应变状态(SSS)上的测试问题的显式解决方案结果,用于三跨压缩弯曲条。

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