| Literature DB >> 35454415 |
Kevin Paolo V Robles1, Jurng-Jae Yee1,2, Seong-Hoon Kee1,2.
Abstract
The objective of this study is to review, evaluate, and compare the existing research and practices on electrical resistivity as a nondestructive technique in evaluating chloride-induced deterioration of reinforced concrete elements in buildings and civil infrastructure systems. First, this paper summarizes the different measurement techniques for gathering electrical resistivity (ER) values on concrete. Second, comparison analyses are performed to review the correlation of ER to different parameters representing corrosive environment and activity of steel corrosion in concrete, such as degree of water saturation, chloride penetration and diffusivity, and corrosion rate. In addition, this research enumerates and individually discusses the different environmental and interference factors that are not related to the electrochemical process of steel corrosion in concrete but directly affect the ER measurements, including temperature, the presence of steel reinforcement, cracks and delamination defects, specimen geometry, and concrete composition. Lastly and most importantly, discussions are made to determine the current gap of knowledge, to improve the utilization of this method in field and laboratory measurements, and future research.Entities:
Keywords: corrosion of steel; electrical resistivity; nondestructive evaluation; reinforced concrete
Year: 2022 PMID: 35454415 PMCID: PMC9031114 DOI: 10.3390/ma15082725
Source DB: PubMed Journal: Materials (Basel) ISSN: 1996-1944 Impact factor: 3.748
Figure 1Conceptual illustration of deterioration process of steel corrosion in concrete.
Details of specimens used from different references for the correlation of electrical resistivity and chloride diffusivity, including the specimen geometry, regression equation, measurement method, curing condition, age, type of binder, and water-to-cement (w/c) ratio.
| Reference | Specimen | Correlation Equation | R2 | Method | Method (Diffusivity) | Curing Condition | Age | Binder | w/c Ratio |
|---|---|---|---|---|---|---|---|---|---|
| [ | Concrete Disk (100 mm dia. 50 mm thick) | y = 69.12x + 0.49 | 0.98 | TEM | RCPT | Lime–water (20 °C) | 3, 7, 14, 28, 90, 365 days | OPC, with other Pozzolanic matls. | 0.35, 0.40, 0.45 |
| [ | Cube (150 mm) | y = 125.22x − 0.54 | 0.86 | - | RCMT | water (20 °C) | 7, 14, 27, 28, 56, 91 days | Cement | 0.40–0.55 |
| [ | Cylinder (100 mm dia. × 200 mm) | y = 106.44x − 1.39 | 0.93 | TEM | RCPT | - | - | - | - |
| WPM | |||||||||
| [ | Cube (100 mm) | y = 1333.7x + 1.06 | 0.99 | TEM | RCPT | water (20°C) | 3, 7, 14, 28, 90, 180, 365 days | Fly Ash Cement | 0.40 |
| Cylinders | |||||||||
| [ | Cube (100 mm), (100 mm dia. Core cylinders | y = 102.32x + 3.0 | 0.93 | Computed through conductance | RCPT | water (20–25 °C) | Periodically for 4 months | Cement with Nano Silica | 0.50, 0.55, 0.65 |
| [ | Cylinder (100 mm dia. × 200 mm) | y = 26.363x + 0.32 | 0.66 | WPM | RCPT | Lime–water (21 °C) | 28 days | Fly Ash and Slag Cement | 0.41 |
| [ | Cylinder (100 mm dia. × 200 mm) | y = 4.831x + 0.74 | 0.93 | WPM | RCPT, RCMT | Lime–water (23 ± 2 °C), | 28, 91 days | PC with Silica Fume | 0.35, 0.45 |
| [ | Cylinder (100 mm dia. × 200 mm) | y = 134.56x − 0.45 | 0.93 | WPM | RCMT | water (25 °C) | 7,28, 56, 90 days | OPC, OPC with other Materials | 0.25, 0.28, 0.35 |
| Cube (100 mm) | |||||||||
| [ | Cylinder (100 mm dia. × 200 mm) | y = 87.167x + 0.95 | 0.60 | TEM, | RCMT | Room and Elevated Temp. (34 °C) | 91–100 days, 365 days, 1.5 years, 2 years, | Cement with Slag and silica Fume | 0.35, 0.41, 0.47 |
| [ | Cylinder (100 mm dia. × 200 mm) | y = 43.673x − 1.95 | 0.73 | WPM | RCMT | Lime–water (20 ± 3 °C), | 28 days | Cement with Metakaolin | 0.45, 0.60 |
| Cube(100 mm) | |||||||||
| Cube (150 mm) | |||||||||
| [ | Cylinder (100 mm dia. × 200 mm) | y = 104.62x − 1.49 | 0.68 | WPM | - | - | 2.5 years | with Microsilica | 0.32–0.35 |
| [ | Cube (100 mm) | y = 104.62x − 1.49 | 0.68 | WPM | - | - | 2.5 years | with Microsilica | 0.32–0.35 |
Note: TEM—Two Electrode Method, WPM—Wenner Probe Method, RCMT—Rapid Chloride Migration Test, RCPT—Rapid Chloride Penetration Test, and OPC—Ordinary Portland Cement.
Details of specimens used from different references for the correlation of electrical resistivity and corrosion rate, including the specimen geometry, regression equation, measurement method, curing condition, age, type of binder, and w/c ratio.
| Reference | Specimen | Regression Equation | (R2) | Measurement | Measurement Method | Curing Condition | Age | Type of Binder | w/c Ratio |
|---|---|---|---|---|---|---|---|---|---|
| [ | - | y = 35.831x−0.89 | 0.65 | - | LPR | - | - | - | - |
| [ | Beam (100 mm × 100 mm × 500 mm) | y = 0.7262x−0.488 | 0.57 | WPM | LPR | NaCl (5%) curing | 28, 90 days | PC | 0.40, 0.55 |
| [ | cylinder (150 mm dia. × 300 mm) | y = 132.86x−1.062 | 0.66 | WPM | Inverse of ER | - | - | OPC | 0.41 |
| [ | cylinder (15 cm dia. × 22 cm) | y = 200.01x−1.339 | 0.53 | Computed using Resistivity meter | LPR | 1000 days | Cement | 0.40, 0.60 | |
| [ | - | y = 0.4359x−0.807 | 0.64 | - | - | - | - | - | - |
| [ | Slab (133 × 133 × 7 cm) | y = 3.1985x−0.991 | 0.95 | - | LPR | - | - | Cement | 0.50 |
| [ | Slab (160 cm × 140 cm × 10 cm) | y = 114.58x−0.418 | 0.60 | Computed using Galvanostat | LPR | - | - | - | - |
| [ | Prism (65 mm × 100 mm × 300 mm) | y = 26.174x−0.664 | 0.82 | TEM | LPR | NaCl (5%) curing | - | Cement | 0.45 |
| [ | cylinder (75 mm dia. × 150 mm) | y = 10.237x−0.813 | 0.45 | - | LPR | water curing | - | OPC | 0.50 |
| [ | cylinder (150 mm dia. × 300 mm) | y = 2118.1x−2.316 | 0.90 | - | - | NaCl (3.5%) curing | Monthly (for 6 months) | PC | 0.48 |
| [ | - | y = 5.3225x−0.654 | 0.75 | - | - | - | 3, 5, 12 months | PC | 0.50 |
| [ | cylinder (150 mm dia. × 300 mm) | y = 1277.6x−2.208 | 0.90 | - | - | NaCl (3.5%) curing | Monthly (for 1 year) | Portland Cement | 0.48 |
Note: TEM—Two Electrode Method, WPM—Wenner Probe Method, OPC Ordinary Portland Cement, PC—Portland Cement, LPR—Linear Polarization Resistance using Stern and Geary Formula (1957).
Details of Specimens used from different references for the effect of temperature on electrical resistivity, including the specimen geometry, regression equation, measurement method, curing condition, age, type of binder, and w/c ratio.
| References | Specimen Geometry | Regression Equation | R2 | Measurement | Curing | Binder | w/c Ratio |
|---|---|---|---|---|---|---|---|
| [ | 50 mm cube | y = −0.22x + 10.865 | 0.70 | WPM | water (20 °C) | - | 0.55 |
| [ | Cylinder | y = −1.5374x + 89.188 | 0.91 | WPM | water | PC with FA | 0.41 |
| [ | Cylinder | y = −3.8363x + 193.54 | 0.93 | WPM | water | PC with FA | 0.41 |
| [ | 25 × 25 × 100 mm prism | y = −0.9764x + 43.785 | 0.99 | Computed through Resistance Values | - | Normal PC | 0.37, 0.42, 0.47, 0.57 |
| [ | Cylinder (100 mm dia. × 200 mm) | y = −0.2311x + 22.769 | 0.92 | - | - | PC with FA | 0.32–0.53 |
| [ | 100 × 100 × 300 prism | y = −7.4731x + 197.83 | 0.94 | - | - | OPC | 0.45, 0.65 |
Note: WPM—Wenner Probe Method, OPC—Ordinary Portland Cement, PC—Portland Cement, FA—Fly Ash.
Details of Specimens used from different references for the correlation of electrical resistivity and compressive strength, including the specimen geometry, regression equation, measurement method, curing condition, age, type of binder, and w/c ratio.
| Reference | Specimen | Regression Equation | R2 | Measurement Method | Curing | Age | Binder | w/c Ratio |
|---|---|---|---|---|---|---|---|---|
| [ | y = 2.5696x + 11.1 | 0.79 | - | water (23 ± 2 °C) | 7, 28 days | OPC | 0.55 | |
| [ | Slab/beam/cylindrical sample | y = 1.5703x + 1.85 | 0.99 | WPM | water | - | PC | 0.40, 0.45, 0.50 |
| [ | cylinder (100 mm dia. × 200 mm) | y = 3.5339x − 54.48 | 0.63 | WPM | - | 28 days | PC with admixtures | 0.32–0.72 |
| [ | 150 mm cube | y = 1.0042x − 12.46 | 0.98 | WPM | - | 3, 7, 28 days | OPC, some samples with silica fume | 0.5 |
| [ | cylinder (100 mm dia. × 200 mm) | y = 0.5655x − 0.85 | 0.95 | WPM | water (23 ± 2 °C) | 28 days | PC | 0.42, 0.48, 0.54, 0.60 |
| [ | 100 mm cube | y = 0.257x + 11.10 | 0.8 | - | - | 3, 7, 28 days | PC with slag | 0.55 |
| [ | cylinder (100 mm dia. × 200 mm) | y = 0.4996x + 4.78 | 0.75 | WPM | - | 28 days | PC with limestone | - |
| [ | cylinder (100 mm dia. × 200 mm) | y = 0.3447x − 1.05 | 0.97 | WPM | water (23 ± 2 °C) | 3, 7, 28 days | PC | 0.42, 0.48, 0.54, 0.60 |
| [ | cylinder, prism | y = 0.1444x + 18.68 | 0.92 | WPM | - | 7, 14, 28, 56 days | Different Cement type | 0.44 |
| [ | Cubes and Cylinders | y = 0.4778x + 4.72 | 0.99 | WPM | water (20 ± 3 °C) | 7, 14, 28, 90, 180 days | Cement with admixtures | 0.45, 0.60 |
Note: WPM—Wenner Probe Method, OPC—Ordinary Portland Cement, and PC—Portland Cement.
Figure 2Schematic diagram of the different measurement techniques of electrical resistivity measurements: (a) two-point uniaxial method; (b) four-point (Wenner Probe) method; (c) four-probe square array method; (d) electrode–disc method.
Figure 3Summary of references showing the relationship between chloride diffusivity and electrical conductivity(1/ER).
Range of electrical resistivities at a different level of chloride penetration.
| Chloride Penetration Levels According to Electrical Resistivity of Concrete | ||||||
|---|---|---|---|---|---|---|
| References: | Very High | High | Moderate | Low | Very Low | Negligible |
| [ | – | <12 | 12–31 | 21–37 | 37–254 | >254 |
| [ | – | <7 | 7–13 | 13–24.3 | 24.3–191 | >191 |
| [ | – | <6.7 | 6.7–11.7 | 11.7–20.6 | 20.6–141.1 | >141.1 |
| [ | – | <16 | 16–28 | 28–50 | 50–343 | >343 |
| [ | – | <5 | 5–10 | 10–20 | 20–200 | >200 |
| [ | <5 | 5–7.5 | 7.5–15 | 15–35 | >35 | – |
Corrosion risk levels classified by the corrosion rate of steel in concrete [138,139,140].
| Corrosion Risk Level | Corrosion Rate [μAcm−2] |
|---|---|
| Passive/very low | <0.2 |
| Low/moderate | 0.2–0.5 |
| Moderate/high | 0.5–1.0 |
| Very high | >1.0 |
Figure 4Summary of references showing the relationship between electrical resistivity and corrosion rate.
Figure 5Equivalent electric circuit for electrical resistivity measurement using the four-point Wenner configuration.
Range of electrical resistivities at different corrosion risk levels.
| Corrosion Risk According to Electrical Resistivity of Concrete (kΩ⋅cm) | ||||
|---|---|---|---|---|
| References | High | Moderate | Low | Negligible |
| [ | <10 | 10–50 | 50–100 | >100 |
| [ | <5 | 5–10 | 10–20 | >20 |
| [ | ≤10 | 10–50 | 50–100 | ≥100 |
Figure 6Summary of references showing the relationship between electrical resistivity and concrete temperature.
Figure 7Summary of references showing the relationship between electrical resistivity and water-to-cement ratio.
Figure 8Summary of references showing the relationship between electrical resistivity and compressive strength.
Summary of findings and research gap with regards to the relationship of electric resistivity to various environmental factors and parameters.
| Parameter | Relationship to ER | Research Gap |
|---|---|---|
| Degree of Saturation | Inversely proportional to ER values |
Not enough experimental analysis in quantifying the interference of degree of saturation to ER measurements in concrete. Given discussions are general and vague. |
| Chloride Ion Penetration | Inversely proportional to ER values in a linear scale |
Variations in ER values from different studies are observed. Other parameters are not considered/controlled in the analysis of data |
| Corrosion Rate | Inversely proportional to ER values in a logarithmic scale |
Variations in ER values from different studies are observed. Other parameters are not considered/controlled in the analysis of data There is a lack of studies regarding the relationship between ER and corrosion level and the extent of damage to concrete. Evaluation of corrosion in steel using electrical resistivity with other kinds of NDT such as half-cell potential is recommended. Discussions focused on saturated conditions; evaluation at different degrees of saturation should be further studied. |
| Temperature | Inversely proportional to ER values in both linear and exponential scale |
Considering the discussions made, no unified conclusion and relationship are shown with respect to ER and temperature of concrete. |
| Presence of Steel Reinforcement, Electrode Spacing and Configuration, Presence of Cracks, and Presence of Delamination Defects | Variations in ER values are observed with respect to the mentioned parameters |
Not enough studies discussing a systematic approach to measuring ER with respect to the presence of the mentioned parameters. Given discussions are vague and do not include analyses of how to quantify the influence of the parameters on ER measurements. |