Rebar Material Properties |
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Define material properties for rebars. |
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From the Main Menu select Model > Rebar > Rebar Material Property. Double Click under the Section name in the Works Tree. Click Rebar Material Property in the Icon Menu. |
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Rebar Material Properties dialog boxRebar Material CodeSelect the rebar material code of a country. ASTM(RC): American Society for Testing Materials CSA(RC): Canadian Standards Association BS(RC): British Standard Note EN04(RC): European Code JIS(RC): Japanese Industrial Standards GB(RC): Chinese National Standard GB-Civil(RC): Chinese National Standard JTG04(RC): Chinese Technical Standard of Highway Engineering TB05(RC): TB 10002.3-2005 (Code for design on reinforced and prestressed concrete structure of railway bridge and culvert) KS01(RC): Korea Industrial Standards (in SI unit system) KS(RC): Korean Industrial Standards (in MKS unit system) KS-Civil(RC): Korean Civil Standards IS(RC): Indian Standards CNS(RC): Chinese National Standard UNI(RC): Italian National Standards Rebar GradeSelect the grade of the rebar material from the drop down list. Rebar FyYield strength of rebar Modulus of ElasticityModulus of Elasticity Stress Strain CurveAssign stress-strain curve to the rebar material. Elastic-only Bilinear Model : Click to define the parameters. This model represents a general symmetric Bilinear model for reinforcing steel.
fy: Yield strength of reinforcing steel E1: Initial stiffness of reinforcing steel E2/E1: Ratio of stiffness after yielding to the initial stiffness As shown in the figure below, the model behaves elastically when it is unloaded and reloaded after yielding.
Menegotto-Pinto: Click to define the parameters This is the steel model of Menegotto and Pinto, which was modified by Filippou et al.
fy: Yield strength of reinforcing steel E: Modulus of elasticity b: Stiffness reduction factor after yielding Ro, a1, a2: Coefficients for shape index (R) for steel fiber constitutive model This Stress-Strain hysteresis model is outlined as follows: The above formula represents a curved transition from the elastic range to the yielding range. and are normalized values and are calculated as follows:
The above formula represents a curved transition from the elastic range to the yielding range. and are normalized values and are calculated as follows:
This model has two asymptotes as shown below. One asymptote has a slope of elastic stiffness and the other has a slope of yielding stiffness. is a point intersected by two asymptotes. is the point where the last unloading occurred. While unloading and reloading, these points are updated, so that the transition curve is affected. R is the value that can affect the shape of the transition curve and represents the Bauschinger effect. The value of R is determined as follows: Coefficients are determined from experimental hysteresis results. MIDAS uses 18.5, 0.15 and 20, respectively, as default values. These default values are suggested in the original reference (Menegotto and Pinto,1973). is a shape coefficient and updated at every unloading.
Park-Strain Hardening: Click to define the parameters This is the steel model of Park's Strain Hardening.
fy: Yield strength of reinforcing steel e1y: Yield tensile strain of reinforcing steel fu: Ultimate strength of reinforcing steel eu: Ultimate tensile strain of reinforcing steel
The above formula represents a curved transition after the yield strength. and are normalized values and are calculated as follows:
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