This app can be used for fast calculation of elastic/inelastic shear buckling coefficient for
An analytical procedure may be quite complicated for the solution of the inelastic buckling equation of the plate with diverse boundary conditions and under multi-axial loadings. Thus, an explicit solution should be preferably developed using the theories of plasticity to predict the inelastic buckling load of plates.
Alireza is an Assistant Professor of Structural Engineering in Department of Civil Engineering at Malayer University, Iran.
He is a well published researcher in the fields of Computational Mechanics, Structural Mechanics, Plates and Shells, Structural Stability and Analytical Solutions.
His research interests include:
Email: a.jahanpour@malayeru.ac.ir
Parameter | Description |
---|---|
boundary conditions | Two types of boundary conditions are currently supported.
|
aspect ratio |
$$ {\phi =\frac{a}{b}} $$
where
|
thickness ratio |
$$ {\lambda =\frac{b}{t}} $$
where
|
load ratio x |
$$ {\psi_x =\frac{N_x}{N_{xy}}} $$
where
$$ {N_x > 0: compression} $$ $$ {N_x < 0: tension} $$ |
load ratio y |
$$ {\psi_y =\frac{N_y}{N_{xy}}} $$
where
$$ {N_y > 0: compression} $$ $$ {N_y < 0: tension} $$ |
elastic Poisson's ratio | $$ {\nu_e} $$ |
Ramberg-Osgood parameter 1 | $$ {q} $$ |
Ramberg-Osgood parameter 2 | $$ {\frac{E}{\sigma_{0.7E}}} $$ |
bucking mode | $$ {n} $$ |
Notes:
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For developers:
There also exists an API service for developers who are interested in using this functionality to build their own applications.