Integrator62
Aerospace
- Jan 5, 2015
- 37
There is a cantilever beam. One end is Fixed and other end is supported by an Inclined cable.
.
Loading is vertically downward at the Tip of beam, denoted as P. Beam and cable are not considered Rigid. So they are considered to be deformed.
.
So due to P, Flexure stress will govern and bend the beam.
.
And wire will be elongated so tension will govern. For very little deformation this horizontal component of Tension causes pure Compression on beam. And vertical component reduces the moment due to P.
.
The more the beam gets deformed the Compression stress turns into flexure stress on beam. Details are shown in the Link below.
.
So there are two dependent Phenomena. And undoubtedly the condition is statically indeterminate for sure! And I cant find a way to solve it analytically!
.
Is there is a way to attack this type of problem? Or is it possible to govern an equation? Has it been done? Please help.
.
Loading is vertically downward at the Tip of beam, denoted as P. Beam and cable are not considered Rigid. So they are considered to be deformed.
.
So due to P, Flexure stress will govern and bend the beam.
.
And wire will be elongated so tension will govern. For very little deformation this horizontal component of Tension causes pure Compression on beam. And vertical component reduces the moment due to P.
.
The more the beam gets deformed the Compression stress turns into flexure stress on beam. Details are shown in the Link below.
.
So there are two dependent Phenomena. And undoubtedly the condition is statically indeterminate for sure! And I cant find a way to solve it analytically!
.
Is there is a way to attack this type of problem? Or is it possible to govern an equation? Has it been done? Please help.