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Earthquake Engineering Research - HKU Libraries - The University ...

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335<br />

JL dalt (10)<br />

Where<br />

Solution of the problem is accomplished by an implicit backward Euler integration scheme, where<br />

the Newton-Raphson iterative procedure is employed. <strong>The</strong> calculated stress-strain relationships for<br />

uniaxial compression and tension by this model are shown in Fig.3-6. <strong>The</strong> material properties used<br />

wereyc0=22.0MPa,y;0=1.45MPa, v=0.17 and E=1.9xl0 4 MPa. Comparison with experimental data is<br />

made and a fairly good agreement is achieved.<br />

-SOO 0 SCO 1000 1500 2000 2500 3000 3500<br />

Strain (10 8 )<br />

Fig.3 Stress-strain relationship of the model for<br />

uniaxial tension<br />

Fig.4 Stress-strain relationship of the model for<br />

uniaxial compression<br />

Experimental<br />

Numerical<br />

1 strain rate: 10 s /s<br />

2 strain rate. 10 3 /s<br />

1 strain rate 10 s /s<br />

2 strain rate. 10 a /s<br />

3 strain rate 10 T /s<br />

60 SO 100 12Q 140 160<br />

Strain (lO*)<br />

5QO 100Q 1500 2000 2500 3000 3500<br />

Strain (10"*)<br />

Fig.5 Stress-strain relationship of the model for<br />

uniaxial tension with different stain rate<br />

Fig.6 Stress-strain relationship of the model for<br />

uniaxial compression with different stain rate

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