Question
Updated on
6 May 2017
- Russian
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English (US)
Question about English (US)
Hello! This is a summary of an article. Could you please correct it?
The summary in English: The article presents the research on finite element modeling for the stability problems of thin-walled bars for the semi-shear theory of V.I. Slivker. The theory is equally applicable to both bars of thin-walled open profiles and to those of closed profiles. The geometric stiffness matrix for the semi-shear theory of V.I. Slivker was constructed. The constructed matrix was tested by comparing the results of the critical loads which were found by using finite element modeling and exact solutions.
Hello! This is a summary of an article. Could you please correct it?
The summary in English: The article presents the research on finite element modeling for the stability problems of thin-walled bars for the semi-shear theory of V.I. Slivker. The theory is equally applicable to both bars of thin-walled open profiles and to those of closed profiles. The geometric stiffness matrix for the semi-shear theory of V.I. Slivker was constructed. The constructed matrix was tested by comparing the results of the critical loads which were found by using finite element modeling and exact solutions.
The summary in English: The article presents the research on finite element modeling for the stability problems of thin-walled bars for the semi-shear theory of V.I. Slivker. The theory is equally applicable to both bars of thin-walled open profiles and to those of closed profiles. The geometric stiffness matrix for the semi-shear theory of V.I. Slivker was constructed. The constructed matrix was tested by comparing the results of the critical loads which were found by using finite element modeling and exact solutions.
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6 May 2017
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- English (US)
- Italian
The article discusses the problem of stability of thin-walled bars in the semi-shear theory of V.I. Slivker. The theory is applicable to both open and closed profiles. The geometric stiffness matrix for the semi-shear theory of V.I. Slivker was constructed. The matrix was then tested by comparing the results of the critical loads which were found by using finite element modeling and the exact solutions.
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- English (US)
- Italian
The article discusses the problem of stability of thin-walled bars in the semi-shear theory of V.I. Slivker. The theory is applicable to both open and closed profiles. The geometric stiffness matrix for the semi-shear theory of V.I. Slivker was constructed. The matrix was then tested by comparing the results of the critical loads which were found by using finite element modeling and the exact solutions.
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- Russian
- English (US)
- Italian
- English (US)
The article, by V.I. Slivker, on the semi-shear theory for the stability problems of thin-walled bars, presents the research on finite element modeling. The geometric stiffness matrix for the semi-shear theory was constructed. The constructed matrix was tested by comparing the results of the critical loads which were found by using finite element modeling and exact solutions. The theory is equally applicable to both bars of thin-walled open and closed profiles.
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- English (US)
- Spanish (Mexico) Near fluent
how you said it is how i normally speak
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