Theories of "small" and "large" curvature of bars in total mathematical formulation
| Parent link: | Bulletin of the Tomsk Polytechnic University/ Tomsk Polytechnic University (TPU).— , 2006-2007 Vol. 310, № 2.— 2007.— [P. 52-56] |
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| Summary: | Заглавие с титульного листа Электронная версия печатной публикации The theories of «small» и «large» displacements at rod crooking have been analysed with estimation and determination of assumption functions separating them. General mathematical maintenance on the basis of line curvature expressions in the parametric form is developed. Boundary value problem of rod curvature geometry is presented in two problems: «line reestablishment» by the curvature function and the initial conditions, then «line flattering» i.e. determination of curve arc length by the final conditions. |
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2007
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| Series: | Mathematics and mechanics. Physics |
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| Online Access: | http://www.lib.tpu.ru/fulltext/v/Bulletin_TPU/2007/v310eng/i2/11.pdf |
| Format: | Electronic Book Chapter |
| KOHA link: | https://koha.lib.tpu.ru/cgi-bin/koha/opac-detail.pl?biblionumber=181730 |
| Physical Description: | 1 файл (325 Кб) |
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| Summary: | Заглавие с титульного листа Электронная версия печатной публикации The theories of «small» и «large» displacements at rod crooking have been analysed with estimation and determination of assumption functions separating them. General mathematical maintenance on the basis of line curvature expressions in the parametric form is developed. Boundary value problem of rod curvature geometry is presented in two problems: «line reestablishment» by the curvature function and the initial conditions, then «line flattering» i.e. determination of curve arc length by the final conditions. |