Geodesic
Půdorysně zakřivené tenkostěnné pruty uzavřeného tuhého průřezu
Applications of Mathematics, Tome 12 (1967) no. 4, pp. 278-299 Cet article a éte moissonné depuis la source Czech Digital Mathematics Library

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In the case of bars with curved plan there exists an unseparable connection between logitudinal deformation and the bending in the plane of the bar and between the bending normal to the plane of the bar and the bounded torsion. In the paper the solution for both these cases is given together with a detailed discussion of boundary conditions for various types of bedding of the ends of the bar.
In the case of bars with curved plan there exists an unseparable connection between logitudinal deformation and the bending in the plane of the bar and between the bending normal to the plane of the bar and the bounded torsion. In the paper the solution for both these cases is given together with a detailed discussion of boundary conditions for various types of bedding of the ends of the bar.
DOI : 10.21136/AM.1967.103102
Mots-clés : mechanics of solids 
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     title = {P\r{u}dorysn\v{e} zak\v{r}iven\'e tenkost\v{e}nn\'e pruty uzav\v{r}en\'eho tuh\'eho pr\r{u}\v{r}ezu},
     journal = {Applications of Mathematics},
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Křístek, Vladimír. Půdorysně zakřivené tenkostěnné pruty uzavřeného tuhého průřezu. Applications of Mathematics, Tome 12 (1967) no. 4, pp. 278-299. doi: 10.21136/AM.1967.103102

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[2] Pane V.: Statika tenkostěnných prutů a konstrukcí. ČSAV, Praha 1959.

[3] Rektorys K. a kol: Přehled užité matematiky. SNTL, Praha 1963. | MR

[4] Романовский П. И.: Переобразование Лапласа. Физматгиз, Москва 1961. | Zbl

[5] Власов В. 3.: Тонкостенные упругие стержни. Физматгиз, Москва 1959. | Zbl

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