This paper experimentally and numerically investigates the lateral stability problem of metallic C-beams with uniformly varying cross-section. The results of a compression test on a physical model are compared with the numerical predictions of the lateral-torsional buckling load given by a variational approach. A good theory vs. experiment matching is observed when a correct modeling of the boundary conditions is introduced. The given numerical approach proves to be an effective tool for studying the non trivial stability problem of thin-walled beams equipped with non-uniform cross section
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
The present work deals with a numerical study on the flexural-torsional buckling of a thin-walled be...
This paper experimentally and numerically investigates the lateral stability problem of metallic C-b...
This paper experimentally and numerically investigates the lateral stability problem of metallic C-b...
This paper experimentally and numerically investigates the lateral stability problem of metallic C-b...
This paper experimentally and numerically investigates the lateral stability problem of metallic C-b...
This paper experimentally and numerically investigates the lateral stability problem of metallic C-b...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
The present work deals with a numerical study on the flexural-torsional buckling of a thin-walled be...
This paper experimentally and numerically investigates the lateral stability problem of metallic C-b...
This paper experimentally and numerically investigates the lateral stability problem of metallic C-b...
This paper experimentally and numerically investigates the lateral stability problem of metallic C-b...
This paper experimentally and numerically investigates the lateral stability problem of metallic C-b...
This paper experimentally and numerically investigates the lateral stability problem of metallic C-b...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
Metallic thin-walled beams with continuously varying cross-sections loaded in compression are partic...
The present work deals with a numerical study on the flexural-torsional buckling of a thin-walled be...