A tensioning method for internally prestressed glulam beams
A technology of prestressing and prestressing tendons, applied in the direction of joists, girders, trusses, etc., can solve the problems of section failure, damage, and little improvement in bending bearing capacity, 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 tensile force will be described in further detail below in conjunction with the accompanying drawings.
[0062] figure 1 The cross-sectional schematic diagram of the prestressed glulam beam in the body. Among them, b and h are the width and height of the prestressed glulam beam respectively; h at , H ac , Respectively, are the distances from the joint force point of the tension and compression ribs to the edge of the timber tension and compression zone; A rc Is the cross-sectional area of the compression bar; A rt Is the cross-sectional area of the tension prestressing tendons.
[0063] The method for determining the upper and lower limits of the effective tensile force proposed by the present invention includes the following steps:
[0064] Step 1: Make basic assumptions about the calculation, including:
[0065] (1) The average strain of the cross-section of the component is linearly distributed, tha...
Embodiment 2
[0117] The following is a detailed description of the use of the upper and lower limit formulas of the effective tension force in conjunction with a calculation example.
[0118] A simply supported beam is a linear internal pre-stressed glulam beam with a span of 4m. Reinforcement is only arranged in the tension zone. The cross-sectional size of the wooden beam is b×h=100×240mm. The glulam timber is made of Douglas fir and the prestressed reinforcement is 1860. Level φ s 15.24 Low relaxation steel strand. The relevant parameters of the material are as follows.
[0119] (1) Glulam (Douglas fir) related data (along the grain):
[0120] Modulus of elasticity: E w =11410MPa,
[0121] The ratio of the tangent modulus to the elastic modulus of 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) R...
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