Tensioning method of internal prestressed laminated wood beam
A technology of prestressing and prestressing tendons, applied in the direction of joists, girders, truss beams, etc., can solve problems such as section failure, pull-off, and danger, and achieve the effect of improving bearing capacity
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Embodiment 1
[0061] The method for determining the upper and lower limits of the effective tension force will be further described in detail below in conjunction with the accompanying drawings.
[0062] figure 1 Schematic diagram of the cross-section of an internally prestressed glulam beam. Among them, b and h are the width and height of the prestressed glulam beam respectively; h at 、h ac , are respectively the distances from the resultant force point of tension and compression bars to the edges of timber tension and compression areas; A rc is the cross-sectional area of the compression bar; A rt is the cross-sectional area of the tensioned prestressed tendons.
[0063] The method for determining the upper and lower limits of the effective tension force proposed by the present invention comprises the following steps:
[0064] Step 1: Make basic assumptions about the calculation, including:
[0065] (1) The average strain of the cross-section of the member is linearly distribute...
Embodiment 2
[0117] The use of the upper and lower limit formulas of the effective tensile force will be further described in detail in the following combined with a calculation example.
[0118] A simply supported beam is a linear internally prestressed glulam beam with a span of 4m. The reinforcement is only arranged in the tension area. The cross-sectional size of the beam is b×h=100×240mm. Level φ s 15.24 Low-slack steel strands. The relevant parameters of the materials are as follows.
[0119] (1) Relevant data of glulam (Douglas fir) (along the grain):
[0120] Elastic modulus: E w =11410MPa,
[0121] The ratio of tangent modulus to elastic modulus in the descending section of the compression zone: m=-0.1,
[0122] Compressive strain at yield: ε wcy = 0.321%,
[0123] Ultimate tensile strain: ε wtu = α m ·ε wmu =1.3×0.298%=0.387%,
[0124] Ultimate compressive strain: ε wcu = 0.572%.
[0125] (2) Relevant data of prestressed tendon (1860 steel strand):
[0126] Elastic ...
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