Reinforcing Steel Material: Difference between revisions

From OpenSeesWiki
Jump to navigation Jump to search
No edit summary
No edit summary
Line 34: Line 34:
|  '''-GABuck''' || Buckling Model Based on Gomes and Appleton (1997)
|  '''-GABuck''' || Buckling Model Based on Gomes and Appleton (1997)
  |-
  |-
|  '''$lsr''' || Slenderness Ratio (see Figure 2)
:'''$lsr''' || Slenderness Ratio (see Figure 2)
  |-
  |-
|  '''$beta''' || Amplification factor for the buckled stress strain curve. (see Figure 3)
:'''$beta''' || Amplification factor for the buckled stress strain curve. (see Figure 3)
  |-valign=top
  |-valign=top
|  '''$r''' ||Buckling reduction factor
:'''$r''' ||Buckling reduction factor


:r can be a real number between [0.0 and 1.0]
:r can be a real number between [0.0 and 1.0]
Line 48: Line 48:
:0.0<r<1.0 linear interpolation between buckled and unbuckled curves
:0.0<r<1.0 linear interpolation between buckled and unbuckled curves
  |-
  |-
|  '''$gamma''' || Buckling constant (see Figures 3 and 4)
:'''$gamma''' || Buckling constant (see Figures 3 and 4)
   
   
|}
|}

Revision as of 05:50, 7 December 2009

Contact Authors: Jon Mohle M.S., P.E.
Sashi Kunnath: http://cee.engr.ucdavis.edu/faculty/kunnath/kunnath.htm


This command is used to construct a ReinforcingSteel uniaxial material object. This object is intended to be used in a reinforced concrete fiber section as the steel reinforcing material.

uniaxialMaterial ReinforcingSteel $matTag $fy $fu $Es $Esh $esh $eult < -GABuck $lsr $beta $r $gama > < -DMBuck $lsr < $alpha >> < -CMFatigue $Cf $alpha $Cd > < -IsoHard <$a1 <$limit> > >

$matTag integer tag identifying material
$matTag unique material object integer tag
$fy Yield stress in tension (see Figure 1)
$fu Ultimate stress in tension
$Es Initial elastic tangent
$Esh Tangent at initial strain hardening
$esh Strain corresponding to initial strain hardening
$eult Strain at peak stress
-GABuck Buckling Model Based on Gomes and Appleton (1997)
:$lsr Slenderness Ratio (see Figure 2)
:$beta Amplification factor for the buckled stress strain curve. (see Figure 3)
:$r Buckling reduction factor
r can be a real number between [0.0 and 1.0]
r=1.0 full reduction (no buckling)
r=0.0 no reduction
0.0<r<1.0 linear interpolation between buckled and unbuckled curves
:$gamma Buckling constant (see Figures 3 and 4)