Bridgeman44
Structural
- Mar 2, 2013
- 5
It would be great to hear what other designers/raters are doing regarding this issue.
I’m working on a load rating for an adjacent prestressed concrete solid slab/beam bridge and have a question regarding the Load Fraction (or wheel distribution factor) provisions in AASHTO (LFD). Specifically, the sentence in Article 3.23.4.3 that reads "The Load Fraction, S/D, need not be greater than 1.0” is giving me heartburn(from AASHTO Bridge 2002 Edition). I’ve been calculating the Load Fraction as LF = S/D (per equation 3-11 on that page) for years with no issues regarding design or load rating (because the S/D value was always less than 1.0). However, this latest bridge I’m rating that specific sentence comes into play; for this bridge I get a LF value of greater than 1.0 for S/D. All past projects I’ve always gotten something less than 1.0 so I didn’t have to worry about that limiting 1.0 value. From my rough calculations and analysis, it seems that this limiting 1.0 value only comes into play if the width of the beams/slabs are about 6 ft or greater. This is why I never had an issue before because all of these that I’ve designed or rated in the past have typically used 3 ft or 4 ft wide beams/slabs. This particular bridge has beams/slabs that are 8 feet wide (5 total beams/slabs side-by-side).
To me, that AASHTO sentence that says “The Load Fraction, S/D, need not be greater than 1.0” is indicating that no matter what your bridge configuration is you never have to use more than 1 wheel load per beam. This does not seem to be a very conservative approach if you are using beams wider than 6 ft, where technically you can have a truck width entirely within the limits of one beam/slab. I know the theory is the adjacent beams are supposed to act as one unit and distribute the load through the shear keys and tie-rods, but limiting the wheel load fraction to just 1.0 still seems low to me. I thought I would see something in AASHTO that says these equations only apply for beams less than a certain width or some other limitations and then direct you to more detailed analysis.
Thanks in advance if you have any advice, additional information, or past experience that you can offer.
I’m working on a load rating for an adjacent prestressed concrete solid slab/beam bridge and have a question regarding the Load Fraction (or wheel distribution factor) provisions in AASHTO (LFD). Specifically, the sentence in Article 3.23.4.3 that reads "The Load Fraction, S/D, need not be greater than 1.0” is giving me heartburn(from AASHTO Bridge 2002 Edition). I’ve been calculating the Load Fraction as LF = S/D (per equation 3-11 on that page) for years with no issues regarding design or load rating (because the S/D value was always less than 1.0). However, this latest bridge I’m rating that specific sentence comes into play; for this bridge I get a LF value of greater than 1.0 for S/D. All past projects I’ve always gotten something less than 1.0 so I didn’t have to worry about that limiting 1.0 value. From my rough calculations and analysis, it seems that this limiting 1.0 value only comes into play if the width of the beams/slabs are about 6 ft or greater. This is why I never had an issue before because all of these that I’ve designed or rated in the past have typically used 3 ft or 4 ft wide beams/slabs. This particular bridge has beams/slabs that are 8 feet wide (5 total beams/slabs side-by-side).
To me, that AASHTO sentence that says “The Load Fraction, S/D, need not be greater than 1.0” is indicating that no matter what your bridge configuration is you never have to use more than 1 wheel load per beam. This does not seem to be a very conservative approach if you are using beams wider than 6 ft, where technically you can have a truck width entirely within the limits of one beam/slab. I know the theory is the adjacent beams are supposed to act as one unit and distribute the load through the shear keys and tie-rods, but limiting the wheel load fraction to just 1.0 still seems low to me. I thought I would see something in AASHTO that says these equations only apply for beams less than a certain width or some other limitations and then direct you to more detailed analysis.
Thanks in advance if you have any advice, additional information, or past experience that you can offer.