wchowe
Mechanical
- Jan 9, 2002
- 69
I have been designing a box. This box will see vibration and I want to make sure the welds hold up. I went to look at the panels as rectangular plates and found that there are several formulas I can use depending on which book I open. They do not yield the same answer, so which do I put my faith in?
Rothbart's Mech Design (pg 6-62), gives
Fn=Cn x h/a^2 x 10^4 x Km
Mark's CD-rom gives
Fmn=(pi/2)x(gD/hd)^.5 x(m^2/a^2 + n^2/b^2)
Mark's hard copy (eq3.4.124 on pg 3-74) gives
Fmn=((pi^2)x((m/a)^2 + (n/b)^2)x(D/m)^.5)/2pi
finally can't you argue that a plate is a rectangular beam and use?
fn=(1/2pi)x((3EI/L^3)/(w/g))^.5
Above I use ^to raise to a power.
Rothbart's Mech Design (pg 6-62), gives
Fn=Cn x h/a^2 x 10^4 x Km
Mark's CD-rom gives
Fmn=(pi/2)x(gD/hd)^.5 x(m^2/a^2 + n^2/b^2)
Mark's hard copy (eq3.4.124 on pg 3-74) gives
Fmn=((pi^2)x((m/a)^2 + (n/b)^2)x(D/m)^.5)/2pi
finally can't you argue that a plate is a rectangular beam and use?
fn=(1/2pi)x((3EI/L^3)/(w/g))^.5
Above I use ^to raise to a power.