huangyhg

truss moment of inertia
folks,
do you have any formulae for truss moment of inertia / deflection etc.
i have been using i = area of chord * 2 * (dist. to na)^2. and once i get the i, i use it in beam formulae for deflection.
thanks

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this tye of deflection calculation is for beams and is not really suitable for trusses.
there is also shear deformation due to axial shortening/stretching of the truss diagonals and verticals.
the only real way to do it properly is by a full analysis.
are there any good references you would suggest for this? i am using etabs to analyze, however, it does not do a composite truss design (or atleast i was told by tech support).
hence, i was trying to estimate the truss moi, and then do a composite top chord and use property modifiers to amplify stiffness due to composite action.
thanks
if i recall correctly, the best way for you to analyze a truss would be by virtual work.
see if you can find any references about this. it is a bit tedious, but essentially you will end up setting up a spreadsheet. the critical info will be l, a and the angle of the web
yes, i was hoping to use virtual work. i also have a mathcad routine using direct stiffness method that i may use.
i was asking for references regarding shear deformations in trusses.
thanks
the top chord and bottom chord are not usually the same size so the na is not centered in the truss. i suggest finding the exact na by normal methods and then using the more accurate moment of inertia.
some engineers use a reduced moment of inertia of 85% to account for shear deformation.
jike: i have never heard of an empiracle reduction like 85%, but just looking at the two trusses i have analysed for deflection in the past an appropriate shear compensating term would have been 92% for one and 83% for the other. do you know of any papers/design procedure that would justify the 85%?
oh, and just as a point of discussion: i only apply shear deformation to steel trusses, as in my opinion, timber is too brittle in tension to really experience much axial lengthening/shortening. that said, i've always felt a bit uncomfortable simply making that assumption, and would probably worked through the numbers if i had ever been close. i've only analysed half a dozen trusses though so it'll probably come up eventually. any thoughts?
cheers,
ys
b.eng (carleton)
working in new zealand, thinking of my snow covered home...
i don't know where the 85% comes from, but it is an approximation that has been around a long time.
i think csd's point is that trusses are (theoretically) axial elements.
if your truss elements react shear laods then they'll also have to react bending moments.
i think the 85% figure is an allowance for shear deflections", which implies a pretty large shear to me
i'm confused..
why take a reduced member moment of inertia for shear deformations in a truss?
truss members (at least in theory) shouldn't have any significant shear stresses, lest they be flexural members.
i know.. "real-world" trusses are fabricated such that the members can see a little bit of flexure. i just don't see how that would impact deflection in any significant way. even in flexural
the term shear deformation in the case of trusses is probably confusing and mis-leading. for parallel chord trusses the shear is carried by the diagonals and what we are talking about here is the component of axial deformation in the diagonals that add to the total deflection when the truss is looked at simply as a flexural

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