Calculation method of small and medium-span continuous bridge hogging moment impact coefficient
A technology of impact coefficient and small and medium spans, applied in calculation, electrical digital data processing, special data processing applications, etc., can solve the problem of providing reliable data statistics support for negative bending moment impact coefficients of fulcrum sections of continuous girder bridges, etc.
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Embodiment 1
[0083] Embodiment 1: Taking continuous beams with three spans and equal spans and equal sections as an example, see figure 1 , the inventive method comprises the following steps:
[0084] Step 1: Using the natural vibration equation of Euler beam bending
[0085] E I ∂ 4 y ∂ x 4 + m ∂ 4 y ∂ t 4 = P ( t ) Formula (6)
[0086] In the formula: y-the dynamic deflection y(x,t) of the beam from the static balance position meter, which is positive downward; x-the horizontal distance from the end of the beam; t-time effect; P(t)-transverse load ;
[0...
Embodiment 2
[0122] Embodiment two: take two-span continuous beams as the utilization mode superposition method of the present invention to find the impact coefficient:
[0123] Step 1: see Figure 15 , substituting the boundary conditions of the 2*30m two-span continuous girder bridge into formulas (7) to (9), the undetermined coefficient A can be obtained ns , B ns 、C ns 、D ns The value of and its natural frequency are shown in formula (10):
[0124] ω n = a n 2 E I m = 1 l 2 ( π 2 , 3.55 , 4.30 2 ... ... ) E ...
Embodiment 3
[0143] Embodiment three: take the four-span continuous beam as the utilization mode shape superposition method of the present invention to find the impact coefficient:
[0144] Step 1: 4*30m four-span continuous girder bridge (see Figure 24 ) into the formula (7) ~ formula (9), the undetermined coefficient A can be obtained ns , B ns 、C ns 、D ns The value of and its natural frequency are shown in formula (10):
[0145] ω n = a n 2 E I m = 1 l 2 ( π 2 , 3.55 , 4.30 2 ... ... ) E I ...
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