Search engine for discovering works of Art, research articles, and books related to Art and Culture
ShareThis
Javascript must be enabled to continue!

A Simple Design Formula to Estimate the Ultimate Strength of Stiffened Panels Under Bi-Axial Compression Mainly in Transverse Direction

View through CrossRef
Most of stiffened panels subjected to bi-axial compression mainly in transverse direction collapse with the buckling deformation of one times one half-wave in a local panel between longitudinal stiffeners and transverse frames. The authors defined this collapse mode as “local panel buckling mode”. In this study, the collapse behavior of the stiffened panel with local panel buckling mode is investigated in detail. Then, a simple design formula to estimate ultimate strength of a stiffened panel with local panel buckling mode is derived based on the collapse behavior. This formula is composed of a formula to predict the ultimate strength of a rectangular unstiffened panel subjected to uniaxial transverse compression, and the effects of stiffeners, bi-axial compression and von Mises yield condition are added to the formula. The ultimate strength calculated by the proposed formula is in good agreement with FEA results. Finally, the proposed formula is compared with an existing method and formulae used in the CSR-OT, CSR-BC and H-CSR. As a result, it is confirmed that the proposed formula has sufficient accuracy and high availability.
Title: A Simple Design Formula to Estimate the Ultimate Strength of Stiffened Panels Under Bi-Axial Compression Mainly in Transverse Direction
Description:
Most of stiffened panels subjected to bi-axial compression mainly in transverse direction collapse with the buckling deformation of one times one half-wave in a local panel between longitudinal stiffeners and transverse frames.
The authors defined this collapse mode as “local panel buckling mode”.
In this study, the collapse behavior of the stiffened panel with local panel buckling mode is investigated in detail.
Then, a simple design formula to estimate ultimate strength of a stiffened panel with local panel buckling mode is derived based on the collapse behavior.
This formula is composed of a formula to predict the ultimate strength of a rectangular unstiffened panel subjected to uniaxial transverse compression, and the effects of stiffeners, bi-axial compression and von Mises yield condition are added to the formula.
The ultimate strength calculated by the proposed formula is in good agreement with FEA results.
Finally, the proposed formula is compared with an existing method and formulae used in the CSR-OT, CSR-BC and H-CSR.
As a result, it is confirmed that the proposed formula has sufficient accuracy and high availability.

Related Results

Bounds on the sum of broadcast domination number and strong metric dimension of graphs
Bounds on the sum of broadcast domination number and strong metric dimension of graphs
Let [Formula: see text] be a connected graph of order at least two with vertex set [Formula: see text]. For [Formula: see text], let [Formula: see text] denote the length of an [Fo...
A study of parametric instability of eccentrically stiffened rectangular plates
A study of parametric instability of eccentrically stiffened rectangular plates
The purpose of the investigation was to determine the onset of parametric instability for a simply-supported rectangular stiffened plate subjected to periodic in-plane loads. The s...
Spectroscopic and transition properties of SeH<sup>–</sup> anion including spin-orbit coupling
Spectroscopic and transition properties of SeH<sup>–</sup> anion including spin-orbit coupling
<sec>Potential energy curves (PECs), permanent dipole moments (PDMs) and transition dipole moments (TMDs) of five Λ-S states of SeH<sup>−</sup> anion are calculat...
Theoretical study of laser-cooled SH<sup>–</sup> anion
Theoretical study of laser-cooled SH<sup>–</sup> anion
The potential energy curves, dipole moments, and transition dipole moments for the <inline-formula><tex-math id="M13">\begin{document}${{\rm{X}}^1}{\Sigma ^ + }$\end{do...
Birecognition of prime graphs, and minimal prime graphs
Birecognition of prime graphs, and minimal prime graphs
Given a graph [Formula: see text], a subset [Formula: see text] of [Formula: see text] is a module of [Formula: see text] if for each [Formula: see text], [Formula: see text] is ad...
A saturation problem in meshes
A saturation problem in meshes
Let [Formula: see text] and [Formula: see text] be graphs, where we view [Formula: see text] as the “host” graph and [Formula: see text] as a “forbidden” graph. A spanning subgraph...
Structural, elastic, magnetic and electronic properties of Ti-based Heusler alloys
Structural, elastic, magnetic and electronic properties of Ti-based Heusler alloys
The structural, elastic, magnetic and electronic properties of titanium-based alloys [Formula: see text] [Formula: see text], [Formula: see text] and [Formula: see text] are invest...
When is R[θ] integrally closed?
When is R[θ] integrally closed?
Let [Formula: see text] be an integrally closed domain with quotient field [Formula: see text] and [Formula: see text] be an element of an integral domain containing [Formula: see ...

Back to Top