skipm
Mechanical
- Aug 23, 2004
- 7
In the previous thread (404-60468) EnglishMuffin cited the equation ymax= L*(3*w*L/(64EA))^(1/3) to determine sag of a horizontal extensible cable whose length equals the span from Roark's formulas. He also proposed an equation where the cable is shorter than the span as ymax=w*L^2/(8*A*E*(1-LC/L)).
We make a woven metal wire mesh that is hung on exterior structures that is subjected to wind loading. The mesh is made of interlinked flattened wire spirals that are springy and hinge freely. A link chain fence is a crude approximation of the mesh construction. We have wind tunnel data for loading and load vs. elongation data that a psuedo E value have been derrived from. Using this data, the first equation will estimate the deflection of a strip of mesh hung between anchor points who's length is equal to the span. We would like to be able to estimate the effect of pretension on the mesh's deflection and thus the resulting mesh tension. The problem with the second equation is that as the pretension (mesh stretch) is reduced to zero (equal lengths), the calculated deflection increased to infinity instead of the value of the first equation.
I am looking an equation that will factor in the pretension and estimate the sag. If it would be helpfull, I can supply actual values or clarify details of the application.
Thanks Skip
We make a woven metal wire mesh that is hung on exterior structures that is subjected to wind loading. The mesh is made of interlinked flattened wire spirals that are springy and hinge freely. A link chain fence is a crude approximation of the mesh construction. We have wind tunnel data for loading and load vs. elongation data that a psuedo E value have been derrived from. Using this data, the first equation will estimate the deflection of a strip of mesh hung between anchor points who's length is equal to the span. We would like to be able to estimate the effect of pretension on the mesh's deflection and thus the resulting mesh tension. The problem with the second equation is that as the pretension (mesh stretch) is reduced to zero (equal lengths), the calculated deflection increased to infinity instead of the value of the first equation.
I am looking an equation that will factor in the pretension and estimate the sag. If it would be helpfull, I can supply actual values or clarify details of the application.
Thanks Skip