Differences in influences by the Second order theory depending on members cross sections
In this paper Second order theory is derived from deformation method. In given numerical examples (1 and 2) it has been shown that for the same values of normal forces in members, for the same lengths of the members of the system and for the same modulus of elasticity E, but for the different dimens...
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Institut za istrazivanja i projektovanja u privredi
2016-01-01
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Online Access: | https://scindeks-clanci.ceon.rs/data/pdf/1451-4117/2016/1451-41171601007Z.pdf |
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doaj-da11b5f4e69f4bebbc47f811081d6bfa2021-04-02T13:24:58ZengInstitut za istrazivanja i projektovanja u privrediIstrazivanja i projektovanja za privredu1451-41171821-31972016-01-011417121451-41171601007ZDifferences in influences by the Second order theory depending on members cross sectionsZdravković Slavko0Igić Tomislav1Mijalković Marina2https://orcid.org/0000-0003-1346-5467Stanojev Milovan3University of Nis, Faculty of Civil Engineering and ArchitectureUniversity of Nis, Faculty of Civil Engineering and ArchitectureUniversity of Nis, Faculty of Civil Engineering and ArchitectureUniversity of Nis, Faculty of Civil Engineering and ArchitectureIn this paper Second order theory is derived from deformation method. In given numerical examples (1 and 2) it has been shown that for the same values of normal forces in members, for the same lengths of the members of the system and for the same modulus of elasticity E, but for the different dimensions of cross sections, very different influences are obtained. Calculated values of bending moments differ very little, if the cross section of the member system is closer to real value, than that of the cross-section of members which are closer to the system stability limit. The greater the member rigidity, the smaller the differences in influences and displacements calculated according to linearized and accurate Second order theory.https://scindeks-clanci.ceon.rs/data/pdf/1451-4117/2016/1451-41171601007Z.pdfsecond order theorymemberscross sections |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Zdravković Slavko Igić Tomislav Mijalković Marina Stanojev Milovan |
spellingShingle |
Zdravković Slavko Igić Tomislav Mijalković Marina Stanojev Milovan Differences in influences by the Second order theory depending on members cross sections Istrazivanja i projektovanja za privredu second order theory members cross sections |
author_facet |
Zdravković Slavko Igić Tomislav Mijalković Marina Stanojev Milovan |
author_sort |
Zdravković Slavko |
title |
Differences in influences by the Second order theory depending on members cross sections |
title_short |
Differences in influences by the Second order theory depending on members cross sections |
title_full |
Differences in influences by the Second order theory depending on members cross sections |
title_fullStr |
Differences in influences by the Second order theory depending on members cross sections |
title_full_unstemmed |
Differences in influences by the Second order theory depending on members cross sections |
title_sort |
differences in influences by the second order theory depending on members cross sections |
publisher |
Institut za istrazivanja i projektovanja u privredi |
series |
Istrazivanja i projektovanja za privredu |
issn |
1451-4117 1821-3197 |
publishDate |
2016-01-01 |
description |
In this paper Second order theory is derived from deformation method. In given numerical examples (1 and 2) it has been shown that for the same values of normal forces in members, for the same lengths of the members of the system and for the same modulus of elasticity E, but for the different dimensions of cross sections, very different influences are obtained. Calculated values of bending moments differ very little, if the cross section of the member system is closer to real value, than that of the cross-section of members which are closer to the system stability limit. The greater the member rigidity, the smaller the differences in influences and displacements calculated according to linearized and accurate Second order theory. |
topic |
second order theory members cross sections |
url |
https://scindeks-clanci.ceon.rs/data/pdf/1451-4117/2016/1451-41171601007Z.pdf |
work_keys_str_mv |
AT zdravkovicslavko differencesininfluencesbythesecondordertheorydependingonmemberscrosssections AT igictomislav differencesininfluencesbythesecondordertheorydependingonmemberscrosssections AT mijalkovicmarina differencesininfluencesbythesecondordertheorydependingonmemberscrosssections AT stanojevmilovan differencesininfluencesbythesecondordertheorydependingonmemberscrosssections |
_version_ |
1721565189403312128 |