Method for modeling and calculating unbonded rib limit stress increment in prestressed concrete beam
A technology of ultimate stress and calculation method, applied in calculation, special data processing application, instrument, etc., can solve problems without considering the main structure type, key parameters of damage signs, loading mode of non-bonded tendon arrangement form, number of spans, and no impact Problems such as the accuracy of the ultimate stress increment of bonded tendons
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specific Embodiment approach 1
[0036] Specific implementation method one: the modeling and calculation method of the ultimate stress increment of the unbonded tendon in the prestressed concrete beam slab, which is characterized in that the modeling and calculation method of the unbonded tendon ultimate stress increment in the prestressed concrete beam slab is specifically according to the following steps Achieved:
[0037] Step 1, taking the edge strain of the concrete pressure zone of the mid-span control section reaching the ultimate compressive strain as the sign of the ultimate state of the bearing capacity of the simply supported prestressed concrete beam slab;
[0038] Step 2. For simply supported prestressed concrete beams and slabs, the ultimate stress increment △σ without bonded tendons p1 When modeling: when a plastic hinge appears in the mid-span control section, the overall deformation coordination condition of the beam and slab is introduced to solve this problem. The plane section is no longer...
specific Embodiment approach 2
[0040] Embodiment 2: This embodiment differs from Embodiment 1 in that: after the plastic hinge appears in the mid-span control section in step 2, the bending moment-curvature nonlinear analysis method is used.
[0041] Other steps and parameters are the same as those in Embodiment 1.
specific Embodiment approach 3
[0042] Embodiment 3: The difference between this embodiment and Embodiment 1 or 2 is: the limit stress increment △σ of the unbonded tendon in the simply supported prestressed concrete beam slab described in Step 3 p1 The calculation formula is:
[0043] The different loading forms are single-point loading in the span, three-point loading and uniform loading;
[0044]
[0045] In the formula, β p is the reinforcement index of prestressed tendons, β s is the non-prestressed tendon reinforcement index, L / h is the span-to-height ratio;
[0046] The formula for calculating the ultimate stress without bonded tendons is:
[0047] σ p = σ pe +△σ p1 (2)
[0048] The design value of ultimate stress without bonded tendon can be taken as:
[0049] σ pu =(σ pe +△σ p1 ) / 1.2 (3)
[0050] Design value of ultimate stress without bonded tendon σ pu Conditions that should be met:
[0051] σ pe ≤σ pu ≤f py (4)
[0052] where f py is the design v...
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