2000
DOI: 10.3151/crt1990.11.2_49
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A Model for Mechanism of Frost Damage of Cementitious Material

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Cited by 7 publications
(7 citation statements)
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“…Here, we define the SCW-to-FW 282K ratio as the supercooled water index (SCWI), that is, Figure 4 shows the SCWI as a function of T. It was found that the amount of the supercooled water occupies about 70% for that of the ice crystal even at 272 K (i.e., at around the freezing point of water) in the freeze cycle. Apparently, the amount of the supercooled water is strongly associated with the distribution for the size of the capillary pores [1]. In addition, the SCWI(T) curve had a hysteresis; the amount of the supercooled water in the freeze cycle was 1.2-1.4 times larger than that in the thaw cycle at the same temperature.…”
Section: Resultsmentioning
confidence: 95%
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“…Here, we define the SCW-to-FW 282K ratio as the supercooled water index (SCWI), that is, Figure 4 shows the SCWI as a function of T. It was found that the amount of the supercooled water occupies about 70% for that of the ice crystal even at 272 K (i.e., at around the freezing point of water) in the freeze cycle. Apparently, the amount of the supercooled water is strongly associated with the distribution for the size of the capillary pores [1]. In addition, the SCWI(T) curve had a hysteresis; the amount of the supercooled water in the freeze cycle was 1.2-1.4 times larger than that in the thaw cycle at the same temperature.…”
Section: Resultsmentioning
confidence: 95%
“…According to the literature data for the thermo mechanical analysis (TMA) measurement of a mortar sample with w/c = 0.5, there is a hysteresis in a temperature-strain curve at temperatures between ~273 K and ~228 K [1]. In the freeze cycle, the strain for the mortar rises instantly from 0 to ~3×10 -4 at around 268 K, and then increases gradually up to ~13×10 -4 from ~258 K to ~228 K. On the other hand, in the thaw cycle, the strain for the mortar remains stable at around ~13×10 -4 from ~228 K to ~243 K, and then decreases gradually until ~3×10 -4 from ~243 K to ~273 K. Interestingly, this behavior of the strain for the mortar is quite similar to that of the SCWI curve for the LHPC mortar.…”
Section: Resultsmentioning
confidence: 99%
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“…(23)) does not consider the supercooling effect, which was also thought as an important damage mechanism (Katsura et al 1999;2000). It is because that the damage is evaluated by the residual strain and maximum tensile strain in RBSM, and the current mechanical model is a time-independent model, which means the loading history does not affect the maximum deformation, but only the maximum freezing stress at the lowest temperature does.…”
Section: Deformation Under Freeze/thaw Stressmentioning
confidence: 99%
“…Katsura et al (1999) proposed a mechanism considering the dynamic hydraulic pressure due to instantaneous volume expansion as a result of supercooling, and a damage model was also developed based on this mechanism (Katsura et al 2000). Kaufmann (2002) developed a qualitative sequential damage model, separating a freeze/thaw cycle (FTC) into five phases and discussed in detail.…”
Section: Introductionmentioning
confidence: 99%