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Article

Evaluation of Condition of Concrete Structures Using Ultrasonic Pulse Velocity Method

1
Department of Architecture, Woosuk University, 66 Daehakro, Jincheoneup, Jincheongun, Chungcheong bukdo 27841, Korea
2
Department of Architectural Engineering, Hanbat National University, 125 Dongseodero, Yuseonggu, Daejeon 34158, Korea
*
Author to whom correspondence should be addressed.
Appl. Sci. 2020, 10(2), 706; https://doi.org/10.3390/app10020706
Submission received: 16 December 2019 / Revised: 13 January 2020 / Accepted: 14 January 2020 / Published: 19 January 2020
(This article belongs to the Special Issue Selected Papers from IMETI 2018)

Abstract

:
The purpose of this study is to estimate the compressive strength according to the age of the concrete structure using ultrasonic pulse velocity method. If the correlation between the ultrasonic pulse velocity and the compressive strength according to the age is derived, the compressive strength of the early age of the concrete structure can be estimated at the new construction site and the compressive strength of the existing structure can be estimated at the remodeling construction site. Concrete structural specimens were constructed with 123 specimens by setting 9 parameters based on the design compressive strength of 24, 30, 40 MPa at 16, 20, 24, 48, 72, 120, 168, 360, 672 h. For the calculation of the average ultrasonic velocity according to the age of concrete, it is carried out according to KS F 2731, ASTM C597 and ACI 228-2R, and the concrete compressive strength is carried out according to KS F 2405. From correlation between ultrasonic pulse velocity and compressive strength, this experiment suggests compressive strength estimation equation. The proposed estimation equation confirmed that it is possible to estimate the compressive strength of concrete according to its age using nondestructive test methods.

1. Introduction

Structural safety diagnosis examines the safety and durability of an existing structure using destructive and nondestructive testing as well as visual observation and analysis. Nondestructive testing methods are widely used because they do not damage structures during the evaluation of their condition [1,2,3]. In addition, when the condition of concrete structures is evaluated, it is necessary to estimate the compressive strength through various methods for a diagnosis at the time of maintenance after construction, as well as for quality control during construction. Here, the focus is on diagnostic methods that use nondestructive testing methods suitable for examining the condition of a target building without damaging or destroying it. Moreover, many studies are being conducted on the evaluation of their applicability. Most of the previous studies conducted nondestructive testing for more than 28 days of age and examined quality control related to the concrete compressive strength at early ages, which is urgently required at construction sites [4,5,6]. However, these studies are scarce. Meeting the human desire to live in safe and convenient buildings as well as in cities is an important requirement of the current times. It would be desirable if there were no factors that threaten safety; however, various unexpected problems do occur in buildings. Under the premise of providing people with happiness and welfare through building safety, it is extremely important to establish a method of estimating the strengths of materials more accurately using nondestructive testing methods related to safety diagnosis. This is the first step of various methods to prevent accidents in concrete buildings and establish standards on precision safety diagnosis for buildings or for nondestructive testing methods.
The ultrasonic pulse velocity method estimates the compressive strength of concrete by measuring the ultrasonic pulse velocity from the pulse passing time between the transmitter and receiver at certain distances in a concrete structure, as described in ASTM C597-09 and KS F 2731. The ultrasonic pulse velocity can be used for evaluating concrete quality factors such as the elastic modulus, crack depth, and internal defects, and is applied by obtaining a correlation between the ultrasonic pulse velocity and the compressive strength.
This study proposes a compressive strength estimation equation from the correlation between the ultrasonic pulse velocity and the compressive strength according to the age of the concrete by applying the ultrasonic pulse velocity method, which is one of the nondestructive testing methods. Thus, the equation ultimately provides important data for establishing standards. The proposed concrete compressive strength estimation equation is expected to provide information on formwork removal at new construction sites by estimating the compressive strength of concrete structures at early ages. Further, it enables the quality control of materials at remodeled construction sites by accurately estimating the concrete compressive strength of the existing structures. Concrete specimens were fabricated to achieve the purpose of this study. Then, compressive strength testing and a nondestructive testing experiment were conducted using the specimens. In the experiment, a concrete compressive strength estimation equation was proposed by applying the ultrasonic pulse velocity method, one of the nondestructive testing methods, to identify the compressive strength estimation accuracy according to the age of the concrete structure. A total of 123 concrete specimens were fabricated by setting nine variables based on the ages of 16, 20, 24, 48, 72, 120, 168, 360, and 672 h for the designed strengths of 24, 30, and 40 MPa. To calculate the average ultrasonic pulse velocity according to the age of the concrete, an experiment was performed in accordance with KS F 2731, ACI 228-2R, and ASTM C 597-16. The concrete compressive strength testing was conducted in accordance with KS F 2405. Based on this, a method of evaluating the compressive strength estimation for concrete structures using the nondestructive testing method was established.

2. Literature Review

Studies on nondestructive testing methods for concrete structures began in the 1930s and increased in the 1970s when flaws were detected in unhardened concrete. In England, BS 1881 part 4 and part 5, which were standards on concrete testing methods for strength and others, were published, and BS 1881 part 201, which provided guidelines on the use of nondestructive testing for hardened concrete, was published in the 1980s. In the 2000s, standards on core testing, rebound hardness, and ultrasonic pulse velocity measurement were announced. In the U.S., an ACI 228 strength evaluation report with 38 papers on the standards of nondestructive evaluation and measurement area was published in the 1980s [1]. Based on this report, many studies have been conducted on the application of nondestructive testing methods to the diagnosis of concrete structures [2,3,7,8].
The representative previous studies on nondestructive testing methods can be summarized beginning with the most recent as follows. In 2018, Panedpojaman and Tonnayopas (2018) conducted research on estimating the residual compressive strength of concrete after a fire using the concrete surface hardness [9]. Hong et al. (2016) and Hong and Cho (2006) conducted research on estimating the thickness of concrete as well as the defect locations inside a slab for concrete structures using the ultrasonic pulse velocity method and impact echo method [10,11]. In 2014, Azari, Nazarian and Yuan (2014) conducted research on the benefits of combining the impact echo method and the method of ultrasonic surface waves [4]. In 2013, Bogas et al. (2013) identified the difference between lightweight aggregate and normal aggregate using the ultrasonic pulse velocity method and proposed an estimation equation for predicting the compressive strength of concrete [12], and Furuich (2013) describes a fundamental uncertainty analysis for a flowrate measurement in a pipe using an ultrasonic Doppler velocity profile method and an evaluation of the estimated uncertainty by an actual flow calibration [13]. In 2011, Roh (2011) conducted research on estimating the corrosion of rebar in concrete walls using a self-potential survey method and infrared thermographic technique [14]. Baek et al. (2005) conducted research on a method of estimating the rebar corrosion level using infrared thermography data [15]. There are many other studies (Nadepour et al. (2017), Sabbag and Uyanik (2017), François Saint-Pierre et al. (2016), Nadepour et al. (2016) and Ghosh et al. (2018)) but most of these studies were conducted for a concrete age of 28 days or more, and the studies on quality control related to the compressive strength of concrete at early ages are insufficient [5,6,7,16,17].

3. Ultrasonic Pulse Velocity Method

Structural safety diagnosis examines the status of the members in an existing structure for safety, durability, and usability using destructive and nondestructive testing as well as visual observation, measurement, and analysis. Nondestructive testing methods are used for the safety diagnosis of buildings. The definition of nondestructive testing methods includes a wide range. First, nondestructive testing refers to a diagnosis that does not deform concrete and other specimens by the test itself. Second, the test refers to methods that do not degrade the function of the structures. For example, core testing is also involved in the range of nondestructive testing. Third, the test refers to a diagnosis that causes less damage to structures than core testing.
For the construction management of structures and the judgment of durability of existing structures, it is necessary to be aware of the strength and condition of the structures. For structures under construction, typically, the compressive strengths of concrete specimens fabricated on site are checked. However, it is not possible to estimate accurate strength using the concrete of a structure and the concrete of a specimen; differences exist between on-site conditions (such as placing, compaction, and curing) and laboratory conditions. Therefore, measuring the compressive strength of the concrete of a structure in a nondestructive manner to secure accurate data is important. It is difficult to apply nondestructive evaluation to concrete because large uncertainties arise from differences in skill levels in the processes of concrete mixing, pouring, and curing; thus, related studies are being conducted constantly. Currently, the American Society of Testing Materials (ASTM) and International Standard Organization (ISO) are performing standardization work based on the research results for nondestructive testing methods. Nondestructive evaluation methods can be applied to various areas including concrete. Moreover, owing to advances in technology, new nondestructive evaluation methods have been developed.
The ultrasonic pulse velocity method estimates the compressive strength of concrete by measuring the ultrasonic pulse velocity from the pulse passing time between the transmitter and receiver at certain distances in a concrete structure, as described in ASTM C597-16 and KS F 2731. The ultrasonic pulse velocity can be used for evaluating concrete quality factors such as the elastic modulus, crack depth, and internal defects, and is applied by obtaining a correlation between the ultrasonic pulse velocity and the compressive strength. As ultrasound is affected by many factors owing to the non-uniform and nonspecific concrete density, estimating the accurate compressive strength of concrete using ultrasound alone is difficult in many cases. However, if the major conditions are similar, estimate the strength to a certain degree is possible because of the correlation between ultrasound and strength. ASTM C597-16 deals with a method of measuring the propagation velocity of the ultrasonic pulse in the longitudinal direction of concrete; it specifically indicates that stress waves are not applied to other types of radio waves. It also establishes appropriate safety and healthcare implementation standards and discusses the evaluation of the applicability of the management limit before use.
In the ultrasonic pulse velocity method, a short and strong electrical signal is transmitted to the transducer to make it vibrate according to the resonance frequency. The vibration of the transducer is transferred to the concrete by the contact medium and detected by the receiving transducer on the opposite side. As the time between the generation and arrival of the wave is recorded by the electrical equipment, the wave velocity can be obtained if the distance traveled by the wave is known. Assuming the behavior of concrete to be elastic, the propagation velocity of the wave can be expressed as Equation (1).
V p = M ρ = E ( 1 v ) ρ ( 1 + v ) ( 1 2 v )
where,
  • V p : Velocity (m/s)
  • M : Constrained modulus (MPa)
  • E : Young’s modulus (MPa)
  • ρ : Density (kg/m3)
  • v : Poisson’s ratio
As can be seen from Equation (1), the fundamental components of concrete that affect the wave velocity are the elastic modulus and density. The wave velocity is proportional to the square root of the elastic modulus and inversely proportional to the square root of the density. Factors affecting the wave velocity other than the strength are the water content and rebar. As for the water content, when concrete is changed from the dried state to the saturated state, the wave velocity increases by approximately 5%. As for rebar, correction factors of 0.9 and 0.8 for the measured ultrasonic pulse velocity are proposed for perpendicular and parallel cases to the wave path, respectively. When a stress wave is propagated along a medium with the cylindrical shape in which axial displacement is allowed, the rod-wave velocity ( V c ) can be determined by Equation (2).
V c = E ρ
As opposed to the P wave, the S wave causes only shear deformation without volume deformation, and the direction of the medium particle motion is perpendicular to the propagation direction. The velocity of the S wave ( V s ) in Equation (3) is determined by the shear elastic modulus and density of the medium.
V s = G ρ
where G = E 2 ( 1 + v ) : Shear elastic modulus (MPa)
The medium particles of Rayleigh waves propagating along the surface of a semi-infinite medium show their behavior in the form of a retrograde ellipse, and the behavior is opposite to the propagation direction of the wave on top of the ellipse. The velocity of the R wave ( V R ) in Equation (4) is a function of Poisson’s ratio and can be obtained from the velocity of the S wave.
V R = 0.83 + 1.12 v 1 + v V s
The ultrasonic pulse velocity method comprises direct, indirect, and angle beam methods according to the placement of the transmitter and receiver. The direct method is the most reliable one. When the characteristics of materials are evaluated by measuring the ultrasonic pulse velocity, the measurement accuracy must be very high. This means that testing equipment capable of generating appropriate pulses and accurately measuring the transit time through the tested material must be used. When the path lengths of pulses in a material are measured, the pulse velocity can be calculated using Equation (5).
Pulse   velocity = P a t h   l e n g t h T r a n s i t   t i m e
The typical equipment used for testing includes a pair of flexible data port channel (FDPC) platforms for recording and analyzing the original velocity, and receiver transducers (54 kHz) for displaying the pulse velocity energy detected by the receiver. In the ultrasonic pulse velocity method inspection source, the receiver (54-kHz resonant transducer concrete) compressional wave and the ultrasonic pulse are included when transferring the distance known through waves, concrete, or wood. The signal is recorded by the computer, which is capable of amplifying, filtering, and viewing the signal. The computer also records the execution time and voltage amplitude. The pulse velocity is calculated by dividing the pulse path length by the transit time in concrete. The number shown on the measuring instrument represents the velocity passing from the transmitting transducer (Tx) to the receiving transducer (Rx) when Tx and Rx are located at the appropriate positions on the surface of a member, and it is the value for the earliest pulse.

4. Experiment

The purpose of this study is to estimate the compressive strength of concrete using the ultrasonic pulse velocity method, one of the nondestructive testing methods, for compressive strength estimation according to the age of a concrete structure. As such, 123 concrete specimens were fabricated, as shown in Figure 1, by setting nine variables based on the ages of 16, 20, 24, 48, 72, 120, 168, 360, and 672 h for the designed strengths of 24, 30, and 40 MPa using the mixing design shown in Table 1.
To calculate the average ultrasonic pulse velocity in concrete at early ages, the ultrasonic pulse velocity was measured 20 times at the center of the specimens, as shown in Figure 2, using ultrasonic pulse velocity measuring equipment from Olson in the U.S. in accordance with the standards of KS F 2731 and ACI 228-2R based on the ages of 16, 20, 24, 48, 72, 120, 168, 360, and 672 h. For the compressive strength of concrete, the experiment was performed in accordance with KS F 2405, as shown in Figure 3.
The top surfaces of the specimens were polished using a grinder for testing the compressive strength. The compressive strength was calculated after measuring the maximum load using a digital universal testing machine (UTM). The results of the experiment conducted for the 123 fabricated specimens to estimate the compressive strength of concrete using the ultrasonic pulse method are as follows. For the designed strength of 24 MPa, the ultrasonic pulse velocity in each specimen was measured at the ages of 16, 20, 24, 48, 72, 120, 168, 360, and 672 h, and compressive strength testing was conducted. The measurement results are listed in Table 2. The measured ultrasonic pulse velocity for the designed concrete compressed strength of 24 MPa was 96.4 m/s at 16 h of age, 709.8 m/s at 20 h, 1005.3 m/s at 24 h, 2300.1 m/s at 48 h, 2703.5 m/s at 72 h, 2988.8 m/s at 120 h, 3131.9 m/s at 168 h, 3382.6 m/s at 360 h, and 3381.1 m/s at 672 h. Figure 4 shows the ultrasonic pulse velocity according to age. As shown in the Figure 4, the wave velocity sharply increased from 16 to 72 h of age. It slowly increased to 120 h and then maintained a very slow increasing tendency up to 672 h.
Figure 5 shows the concrete compressive strength according to age. As shown in the Figure 5, the concrete compressive strength was 2.58% of the designed strength at 16 h of age, 3.3% at 20 h, 3.83% at 24 h, 11.54% at 48 h, 25.25% at 72 h, 55.00% at 120 h, 74.13% at 168 h, 85.79% at 360 h, and 92.38% at 672 h. In particular, it was found that the compressive strength increased as the age increased. Figure. 6 shows the correlation between the ultrasonic pulse velocity and the compressive strength. The Figure 6 shows that there is a certain correlation between the ultrasonic pulse velocity and the compressive strength.
For the designed concrete compressed strength of 30 MPa, the ultrasonic pulse velocity in each specimen was measured at the ages of 16, 20, 24, 48, 72, 120, 168, 360, and 672 h, and compressive strength testing was conducted. The measurement results are listed in Table 3. The measured ultrasonic pulse velocity was 96.4 m/s at 16 h of age, 96.0 m/s at 20 h, 1010.03 m/s at 24 h, 2451.8 m/s at 48 h, 2867.2 m/s at 72 h, 3118.3 m/s at 120 h, 3240.3 m/s at 168 h, 3529.8 m/s at 360 h, and 3389.2 m/s at 672 h. Figure 7 shows the ultrasonic pulse velocity according to age. As shown in the Figure 7, the wave velocity sharply increased from 16 to 72 h of age. It slowly increased to 120 h and then maintained a very slow increasing tendency up to 672 h. Figure 8 shows the concrete compressive strength according to age. As shown in the figure, the concrete compressive strength was 2.07% of the designed strength at 16 h of age, 2.07% at 20 h, 3.73% at 24 h, 13.07% at 48 h, 30.67% at 72 h, 69.70% at 120 h, 84.70% at 168 h, 92.77% at 360 h, and 95.40% at 672 h. In particular, the compressive strength increased as the age increased.
Figure 9 shows the correlation between the ultrasonic pulse velocity and the compressive strength. As shown in the Figure 9, there is a certain correlation between the ultrasonic pulse velocity and the compressive strength. For the designed concrete compressed strength of 40 MPa, the ultrasonic pulse velocity in each specimen was measured at the ages of 16, 20, 24, 48, 72, 120, 168, 360, and 672 h, and compressive strength testing was conducted. The measurement results are listed in Table 4. The measured ultrasonic pulse velocity was 96.4 m/s at 16 h of age, 96.0 m/s at 20 h, 1570.9 m/s at 24 h, 2543.5 m/s at 48 h, 2952.5 m/s at 72 h, 3157.6 m/s at 120 h, 3321.9 m/s at 168 h, 3474.6 m/s at 360 h, and 3455.7 m/s at 672 h. Figure 10 shows the ultrasonic pulse velocity according to age. As can be seen in the Figure 10, the wave velocity sharply increased from 16 to 72 h of age. It slowly increased to 120 h and then maintained a very slow increasing tendency up to 672 h.
Figure 11 shows the concrete compressive strength according to age. As shown in the Figure 11, the concrete compressive strength was 1.55% of the designed strength at 16 h of age, 1.55% at 20 h, 2.80% at 24 h, 16.05% at 48 h, 38.33% at 72 h, 69.43% at 120 h, 83.85% at 168 h, 85.38% at 360 h, and 85.48% at 672 h. These results indicate that the compressive strength increased as the age increased. Figure 12 shows the correlation between the ultrasonic pulse velocity and the compressive strength. The Figure 12 shows that there is a certain correlation between the ultrasonic pulse velocity and the compressive strength.

5. Discussion

Based on the experiment results, this study attempted to estimate the compressive strengths of concrete structures by identifying the correlation between the concrete compressive strength and the ultrasonic pulse velocity according to age. Figure 13 shows the correlation between the ultrasonic pulse velocity and the compressive strength derived from the 123 concrete specimens fabricated by setting nine variables based on the ages of 16, 20, 24, 48, 72, 120, 168, 360, and 672 h for the designed strengths of 24, 30, and 40 MPa. From the derived correlation, a concrete compressive strength estimation equation is proposed as Equation (6).
y = 832.75 ln ( x ) + 844.9 ,   R 2 = 0.94
where
  • x: concrete compressive strength (MPa)
  • y: ultrasonic pulse velocity (m/s)

6. Conclusions

The purpose of this study was to estimate the compressive strength of concrete using the ultrasonic pulse velocity method, one of the nondestructive testing methods, for compressive strength estimation according to the age of the concrete. To achieve this purpose, a total of 123 concrete specimens were fabricated by setting nine variables based on the ages of 16, 20, 24, 48, 72, 120, 168, 360, and 672 h for the designed strengths of 24, 30, and 40 MPa. An experiment was performed to estimate the compressive strength of concrete according to its age. From the experiment, the following conclusions were obtained:
For the designed strengths of 24, 30, and 40 MPa, the ultrasonic pulse velocity in each specimen sharply increased from 16 to 72 h of age. It slowly increased to 120 h and then maintained a very slow increasing tendency up to 672 h. As a result of measuring the compressive strength, the average compressive strength was 2.07% of the designed strength at 16 h of age, 2.25% at 20 h, 3.21% at 24 h, 13.55% at 48 h, 31.42% at 72 h, 64.71% at 120 h, 80.89% at 168 h, 87.98% at 360 h, and 91.09% at 672 h. From the analysis of the correlation between the ultrasonic pulse velocity and the compressive strength, a concrete compressive strength estimation equation was proposed as Equation (6). The proposed estimation equation confirmed that it is possible to estimate the compressive strength of concrete according to its age using nondestructive testing methods. In particular, the proposed estimation equation is expected to be helpful in preventing problems caused by formwork removal by providing construction sites with valuable information at early ages of the concrete.

Author Contributions

S.H., S.Y., C.L., and J.K. conceived and performed the experiments and analyzed the data and wrote the paper. Y.L. and S.K. supervised this project as a research director. All authors have read and agreed to the published version of the manuscript.

Funding

National Research Foundation of Korea (NRF) funded by the Ministry of Education. Award Number: NRF-2017R1A2B2009743 (Recipient: Yongtaeg Lee, Ph.D).

Acknowledgments

This research was supported by Basic Science Research Program through the National Research Foundation of Korea (NRF) funded by the Ministry of Education (NRF-2017R1A2B2009743).

Conflicts of Interest

The authors declare no conflict of interest.

References

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Figure 1. Concrete curing and concrete cylinder mold.
Figure 1. Concrete curing and concrete cylinder mold.
Applsci 10 00706 g001
Figure 2. Experiment of ultrasonic pulse velocity method.
Figure 2. Experiment of ultrasonic pulse velocity method.
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Figure 3. Testing method for compressive strength of molded concrete cylinders.
Figure 3. Testing method for compressive strength of molded concrete cylinders.
Applsci 10 00706 g003
Figure 4. Ultrasonic pulse velocity with age (24 MPa).
Figure 4. Ultrasonic pulse velocity with age (24 MPa).
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Figure 5. Compressive strength with age (24 MPa).
Figure 5. Compressive strength with age (24 MPa).
Applsci 10 00706 g005
Figure 6. Relationship of ultrasonic pulse velocity and compressive strength (24 MPa).
Figure 6. Relationship of ultrasonic pulse velocity and compressive strength (24 MPa).
Applsci 10 00706 g006
Figure 7. Ultrasonic pulse velocity with age (30 MPa).
Figure 7. Ultrasonic pulse velocity with age (30 MPa).
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Figure 8. Compressive strength with age (30 MPa).
Figure 8. Compressive strength with age (30 MPa).
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Figure 9. Relationship between ultrasonic pulse velocity and compressive strength (30 MPa).
Figure 9. Relationship between ultrasonic pulse velocity and compressive strength (30 MPa).
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Figure 10. Ultrasonic pulse velocity with age (40 MPa).
Figure 10. Ultrasonic pulse velocity with age (40 MPa).
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Figure 11. Compressive strength with age (40 MPa).
Figure 11. Compressive strength with age (40 MPa).
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Figure 12. Relationship of ultrasonic pulse velocity and compressive strength (40 MPa).
Figure 12. Relationship of ultrasonic pulse velocity and compressive strength (40 MPa).
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Figure 13. Estimation equation of compressive strength.
Figure 13. Estimation equation of compressive strength.
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Table 1. Mix ratio of concrete.
Table 1. Mix ratio of concrete.
Designed Strength 24 MPa: Mix Ratio (kg/m3)
CementWaterFine AggregateCrushed SandCoarse AggregateHigh-Performance AE Reducing Agent
3141666192679312.51
W/B52.9%S/a49%
Designed Strength 30 MPa: Mix Ratio (kg/m3)
CementWaterNatural SandCrushed SandCoarse AggregateHigh-Performance AE Reducing Agent
3831705572409483.06
W/B44.4%S/a45.9%
Designed Strength 40 MPa: Mix Ratio (kg/m3)
CementWaterNatural SandCrushed SandCoarse AggregateHigh-Performance AE Reducing Agent
4651605322309443.72
W/B34.4%S/a44.9%
Table 2. Experiment results.
Table 2. Experiment results.
Age
(h)
Ultrasonic Pulse Velocity
(m/s)
Aver.Compressive Strength
(MPa)
Aver.
169796979696979697969696.400.620.62
97969796969796979696
979697969697969796960.62
97969796969796979696
979697969697969796960.62
97969796969796979696
979697969697969796960.62
97969796969796979696
979697969697969796960.62
97969796969796979696
20549537735535729724751707729719709.830.750.75
555714746702724724751707751707
7197197517077247247517077247190.75
214719746702729724751707751712
7197197467027247247517077147190.75
724719751707724724746702746707
7247247517027297247517027247240.75
719724751702729724751702751707
248911207925917871900120794210638711005.270.870.92
90010319339178799001523942925879
9001523933107587990015469429258791.00
89110429339258719001546942925879
900104294291787990015469429348711.00
89115469429258799001207942925879
900154693392587990015469429348790.87
90011929429258719001523942925879
900154694292587190015239429348790.87
90010649429258799001546942925871
4823572250170622722302235722501677227223572176.862.992.77
2357230217062222230223572250170622722357
23022250170622722302235723021677222223572.99
2357230217062222230223022250170622222357
23022302170622222302235723021677227223572.62
2357225017062272230223572250167723252357
23022302170622722357230223021706227223572.37
2302225017062222235723572250167722722357
23022250170622722302230222501546227223572.87
2357230217062272235723022302157122722302
7226622572283827502736259225722757275027362703.515.866.06
2662257227572675266226622648283827502736
26622572283827502736266226482757275026625.98
2662257227572828266226622572275727502736
26622648283827502736266226482838275027146.36
2592264827572750273626622648275727502736
26622572275728282736259226482757275026626.24
2662257228382675273626622648283826752736
26622648283827502736266225722757275027365.86
2736264827572750266226622572275727502736
12030622969307830312954306230623177293929542988.8311.9813.20
31632969317729392867306230623078293.92954
316129693078303128673062296930783031295412.85
3161296931772939295430623062307830313046
306230623078303128673062296931773031304614.22
3062296931773031295430623062317730313046
306230623078303129543161296931773031295413.60
316130623177303130463062306237730312954
306230623078303130463062306231773031295413.35
3062306231772939295430623062317729392954
16830623078314530783046306230783250317730463131.9114.3517.79
3062317731453078304630623177325031773046
316131773145317730463161307832503078304619.09
3062317732503177304631613078314530783046
316131773145317730463062307831453177304617.84
3161317731453177304630623177325031773046
306231773250307830463062317731453078304618.72
3062317731453177304631613177314532833145
306231773250317730463161317732503177304618.97
3161317731453177314530623177325031773145
36033623446341333623327353532503327341333623382.5719.9620.59
3362332734133250332735353250344634133250
336233273413336234463413325034463413344621.34
3250344635353250332734133362344634133446
336233273535336234463413336233273535341320.46
3250332734133362332734133250344635353413
67234103362339634103482328334103482328334103381.1223.0822.17
3410348233963293336232833410336232833410
341033623283341033623396341033623396348221.84
3293336232833293348232833410336233963482
341033623283341034823283341034823283328321.59
3410348233963410336232833537348232833396
Table 3. Experiment results (30 MPa).
Table 3. Experiment results (30 MPa).
Age
(h)
Ultrasonic Pulse Velocity
(m/s)
Aver.Compressive Strength
(MPa)
Aver.
169796979696979697969696.400.620.62
97969796969796979696
979697969697969796960.62
97969796969796979696
979697969697969796960.62
97969796969796979696
979697969697969796960.62
97969796969796979696
979697969697969796960.62
97969796969796979696
209696969696969696969696.000.620.62
96969696969696969696
969696969696969696960.62
96969696969696969696
969696969696969696960.62
96969696969696969696
969696969696969696960.62
96969696969696969696
969696969696969696960.62
96969696969696969696
24106988811571036900106989611649049081009.951.121.12
10581005116410251020106988811641025908
1047995116410259081069985116410259081.12
106989611641015908105888811641036908
106988811641025900106989611649049081.12
10589951164896908106989611641036908
1069896116410159081069896116410369081.12
10698961164904908106989611641025900
106989611648969081069896116410259081.12
10698961164896900106999511641025908
4824262475247524142439242624752475235724392451.783.743.92
2426247525382302243924262475247523572500
23692475253823572439242624752538235724394.12
2369247525382357243924262475253823572500
24262538247524142439242624752538241424393.87
2426247525382357243924872475247524142500
24262475247523022439242624142538241425003.99
2426247525382302243924872475253823572500
24872475253823572439248725382538241424393.87
2426247525382414250024872475253823572439
7228422771282328522852292627712742285229392867.169.119.21
2926285228232852293929262852282328522939
29262852290927712939301528522823277129399.98
2926285228232852285229262852282328522852
28422852282327712939301527712742285228529.36
2926285228232852293929262852282328522852
29262771282328522939301528522742285229399.11
2926285228232852293929262852282327712852
30152852282327712939301528522823285229398.48
3015285228232852293929262852290927712852
12030783177303130313015317731773031312930153118.2721.4620.91
3177317730313129301531773283312931293112
317732833129312931123177317731293129301521.84
3078317730313129301531773283303130313015
317731773129312930153177317731293129301519.34
3177317730313129301531773283312930313015
317731773031312930153283328330313031311221.21
3177328330313129301530783177303131293015
317732833129312930153177328330313031311220.71
3078317731293031311231773283303130313015
16832003112325030623193320032163362316133003240.3123.9625.41
3310321632503266309332003216325031613193
331033273250316130933310332733623266330024.96
3310321632503161330033103216336231613193
320033273250316131913310321632503161330026.45
3310332732503161330033103327325031613193
320032163250326631933200332733623266330025.58
3200332732503266319332003216325031613300
320033273250316131933310332732503161319326.08
3200321632503161330032003327325031613300
36034643464362935923464350035923464362935923529.8228.2027.83
3464346436293592346435003592334436293464
346434643629359234643500359234643500346427.58
3464334435003592346436293592359235003464
346434643629346434643629359234643629350027.70
3592346436293592346436293592346436293629
67235173283328335173283314536483396328336483389.2032.3228.62
3517339632833648328332833517339632833517
351732833283351732833283351733963396339626.95
3517328332833517339632833517339633963283
351733963283351733963283364833963283328326.58
3517339632833517339631453517328331453283
Table 4. Experiment results (40 MPa).
Table 4. Experiment results (40 MPa).
Age
(h)
Ultrasonic Pulse Velocity
(m/s)
Aver.Compressive Strength
(MPa)
Aver.
169796979696979697969696.400.620.62
97969796969796979696
979697969697969796960.62
97969796969796979696
979697969697969796960.62
97969796969796979696
979697969697969796960.62
97969796969796979696
979697969697969796960.62
97969796969796979696
209696969696969696969696.000.620.62
96969696969696969696
969696969696969696960.62
96969696969696969696
969696969696969696960.62
96969696969696969696
969696969696969696960.62
96969696969696969696
969696969696969696960.62
96969696969696969696
2414141449140115071149141415151421153011361570.921.121.12
1000149214211485147013941492144215301515
13941492144215071449120715151421150714491.12
933149214421507149214141515142115301492
9251492142115071449139415151421150715151.12
1414127014211530147014141515144215301492
139414921421150741136141415151463150714491.25
1414149214211530113614141492142115301515
13941515144215301470141415151442150714921.00
1414149214211530151514141515142115071470
4826052605253825382325260526752605253823252543.537.496.42
2605267525382605238026052675260526052325
25382605260525382380260526752538253823807.24
2605267526052538238025382675260525382380
25382675260526052380253826752605253823806.49
2605267525382605238025382675253826052325
26052675253825382325260526752605253823255.99
2538267526052605232525382605260525382325
26052605260525382380253826052605253823804.87
2538260525382538232525382675253826052325
7229842887292630313030298427852926303130302952.4515.1015.33
2984278530152939294128972785292629392941
298428873015303129412984288730152939294116.10
3078288730153031294128942785292629393030
298427852926293929412984288730152939303013.48
2984288729262939294129842887301530312941
298427853015293930302984288729263031303016.35
2897288730152939303029842785301530312941
289728873015293930303078288730152939303015.60
2984278530153031294129842785301530312941
12030933161317731773093319330623177317730933157.6127.4527.77
3193316131773177309331933161317731773193
309330623177317730933193316130783283309328.07
3193316131773177309331933161317732833193
309330623078328330933193316130783177309327.45
3093316130783177319331933161317731773193
319331613078317731933193316130783283309328.07
3193316130783283309330933161317731773193
309331613177317730933193316131773177319327.83
3193316131773177319331933161307831773193
16833163300326633163209331631933379331632093321.9332.5733.54
3316319333783316331634313300337933163316
331633003379331632093431330033793316320933.94
3316319333793316331634313300326633163316
343133003379331633163431330033793431331633.69
3431330033793316320934313413326634313209
331633003379331632093316330033793431331633.94
3316330033793316320933163300337934313209
331633003266343133163316330032663316331633.57
3316330033793431331634313300326633163209
36035003431343135003553343135003431343133793474.6036.0634.15
3500355334313500355334313500355334313500
350034313431350035533316350034313431355333.94
3500343134313500355334313379355333163553
350035533431350034313431350035533431343132.44
3500343134313500355334313500355334313553
67233163431344834313431357133163431344834313455.7039.5534.19
3431343135713431355334483316355335713431
343134313571343135533571343134313448343131.44
3316343134483431343134483431355334483431
343134313448343135533448331634313448344831.57
3431343135713431343135713431343135713571

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MDPI and ACS Style

Hong, S.; Yoon, S.; Kim, J.; Lee, C.; Kim, S.; Lee, Y. Evaluation of Condition of Concrete Structures Using Ultrasonic Pulse Velocity Method. Appl. Sci. 2020, 10, 706. https://doi.org/10.3390/app10020706

AMA Style

Hong S, Yoon S, Kim J, Lee C, Kim S, Lee Y. Evaluation of Condition of Concrete Structures Using Ultrasonic Pulse Velocity Method. Applied Sciences. 2020; 10(2):706. https://doi.org/10.3390/app10020706

Chicago/Turabian Style

Hong, Seonguk, Sangki Yoon, Jonghyun Kim, Changjong Lee, Seunghun Kim, and Yongtaeg Lee. 2020. "Evaluation of Condition of Concrete Structures Using Ultrasonic Pulse Velocity Method" Applied Sciences 10, no. 2: 706. https://doi.org/10.3390/app10020706

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