Mechanical Behavior of Reactive Powder Concrete Subjected to Biaxial Loading
Table 4
Strength of RPC specimens under compression-tension.
Applied compression, σ3c (MPa)
Specimen
Stress ratio, α = σ1c/σ3c
σ1c (MPa)
σ1c (predicted) (MPa)
0 (uniaxial tension)
1
∞
6.7
0.08
0
6.6
2
∞
6.5
0.08
3
∞
6.6
0.08
Average
∞
6.6
0.08
0
6.6
Standard deviation
—
0.1
—
—
—
Coefficient of variation
—
0.02
—
—
—
–15.9
1
−0.34
5.3
0.07
0.2
5.5
2
−0.38
6.0
0.07
3
−0.36
5.8
0.07
Average
−0.36
5.7
0.07
0.2
5.5
Standard deviation
—
0.4
—
—
—
Coefficient of variation
—
0.06
—
—
—
–31.9
1
−0.13
4.2
0.05
0.4
4.5
2a
−0.20
6.3
0.08
3
−0.16
5.2
0.07
Average
−0.15
4.7
0.06
0.4
4.5
Standard deviation
—
0.8
—
—
—
Coefficient of variation
—
0.16
—
—
—
–47.9
1
−0.07
3.2
0.04
0.6
3.4
2
−0.07
3.5
0.04
3
−0.08
3.9
0.05
Average
−0.07
3.5
0.04
0.6
3.4
Standard deviation
—
0.3
—
—
—
Coefficient of variation
—
0.09
—
—
—
–63.8
1
−0.06
3.7
0.05
0.8
2.4
2a
−0.08
5.4
0.07
3
−0.05
3.2
0.04
Average
−0.06
3.4
0.04
0.8
2.4
Standard deviation
—
0.3
—
—
—
Coefficient of variation
—
0.10
—
—
—
Note. aFracture and failure of these two specimens occurred in the transitional cross section of the specimens, rather than in the C-T loading region. The strength and strain of these two specimens were very different from the average values among other specimens. Therefore, these two data points were omitted.