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Article

Effect of Recycled Concrete Aggregates on the Concrete Breakout Resistance of Headed Bars Embedded in Slender Structural Elements

by
Maurício de Pina Ferreira
1,*,
Karoline Dantas dos Santos
1,
Manoel José Mangabeira Pereira Filho
2 and
Luciana de Nazaré Pinheiro Cordeiro
1,*
1
Institute of Technology, Federal University of Para, Belem 66075-110, Brazil
2
Faculty of Civil Engineering, Tucuruí Campus, Federal University of Para, Tucuruí 68464-000, Brazil
*
Authors to whom correspondence should be addressed.
Buildings 2024, 14(7), 2102; https://doi.org/10.3390/buildings14072102
Submission received: 24 April 2024 / Revised: 11 June 2024 / Accepted: 12 June 2024 / Published: 9 July 2024

Abstract

:
Recycled concrete aggregates are potentially interesting for the precast concrete industry as they provide a new use for high-quality waste from its products’ life cycle. In precast concrete structures, it is common to use headed bars in several connection types between structural members. This paper presents the results of experimental tests to investigate the impact of replacing coarse natural aggregates with coarse recycled concrete aggregates in the concrete breakout strength of cast-in headed bars embedded in slender structural elements. Results of 12 tests on 16 mm headed bars embedded in 500 × 200 × 900 mm concrete members with an effective embedment depth of 110 mm are presented. The percentage of replacement of natural aggregates by recycled concrete aggregates was 0%, 30%, and 100%, and the flexural reinforcement ratio of the structural elements varied from 0.5% to 3.5%. The behavior and strength of the tested specimens are discussed, and comparisons with theoretical strength estimates are presented. The results showed that the concrete breakout strength of the headed bars was not affected by the use of recycled concrete aggregates and that the flexural reinforcement ratio significantly impacts the load-carrying capacity of the headed bars as they control the crack widths before failure.

1. Introduction

The production of concretes with the substitution of natural coarse aggregate (NCA) by coarse recycled concrete aggregate (RCA) contributes to the reuse of construction waste, presenting unique opportunities within the precast concrete industry. By utilizing rejected or discarded precast elements, besides using concrete production waste, the recycled concrete aggregates produced have high quality, known origin, and low levels of contaminants due to production controls. Moreover, by integrating RCA production within the precast concrete cycle, transport costs can be eliminated, creating a favorable economic scenario.
Although there is no consensus about the impact caused by the substitution of natural aggregates with recycled concrete aggregates on the mechanical properties of concrete, research like those from Omary, S et al. [1], Koper, A et al. [2], Pedro, D et al. [3], Salesa, A et al. [4], Fiol, F et al. [5], Bai, G et al. [6], and Berredjem, L et al. [7] suggest that maintaining levels comparable to those of conventional concrete is feasible. However, the mechanical properties of concrete with recycled concrete aggregates are fundamentally related to the quality of the concrete waste, the ratio of substitutd aggregates, and the improvement of the granulometric curves.
Despite the high potential of replacing NCA with RCA, the use of RCA for structural purposes is restricted. RCA is commonly used to produce non-structural concretes in applications such as filling materials, pavement bases and sub-bases, and seal cinder blocks. For structural applications, the literature indicates divergent conclusions regarding the impact of replacing NCA with RCA.
Experimental investigations on the flexural and shear strength of reinforced concrete structural elements conducted by Seara-Paz, S et al. [8] and Huanf, Y et al. [9] identified no significant reductions in terms of performance and resistance due to substituting NCA with RCA. In contrast, studies such as those by Katkhuda, H and Shatarat, N [10] and Malesev, M et al. [11] present opposite conclusions.
Cast-in headed bars are commonly used to transfer forces in connections between precast concrete structural elements. Applications include column–foundation, beam–column, beam–wall, and beam–beam joints, among others, where they are subject to axial tensile or compressive forces, shear forces, or a combination of axial and shear forces. When subjected to tensile stress, these connections can fail by concrete breakout. Standard design methods, such as ACI 318 [12] and fib Bulletin 58 [13], assume that the concrete breakout strength of a concrete cone mainly depends on the effective embedment of the anchor, the compressive strength of the concrete, and the degree of concrete cracking around the steel anchor.
The recommendations provided [12,13] are based on experimental tests on cast-in anchors embedded in thick concrete members, most of them without surface reinforcement and with induced cracks, whose widths ranged from 0.3 mm to 0.5 mm. These tests are representative of some design cases, such as base–column connections, as shown in Figure 1a. However, there are design situations where headed deformed bars are embedded in the tension zone of slender structural members, as shown in Figure 1b.
Tensile tests on headed bars embedded in thick concrete members led to the conclusion that surface reinforcement does not impact the concrete breakout strength of headed bars (see Eligehausen, R et al., [14]). Nevertheless, Nilsson, M et al. [15] demonstrated that surface reinforcement could enhance the load-carrying capacity of anchor bolts based on their quantity and positioning. Additionally, Ferreira, M et al. [16] and Santana, P.F et al. [17] showed that for slender reinforced concrete members, the flexural reinforcement ratio affects the concrete breakout strength of headed bars as they are able to control the crack widths before failure.
In this context, this paper presents the results from 12 experimental tests performed to investigate the effect of the substitution rate of NCA with RCA on the concrete breakout strength of cast-in headed bars. The main variable of these tests was the amount of NCA replaced by RCA, with values of 0% (as a reference), 30%, and 100%. The secondary variable was the flexural reinforcement ratio of the concrete elements. Four rates of variation were assumed for the flexural reinforcement, which covered the interval of usual values for the minimum and maximum reinforcement rates allowed by the design standards. The objectives were to determine if the RCA substitution rate can affect the concrete breakout strength of headed bars and to assess whether this variation changes as a function of the cracking degree of concrete.

2. Literature Review

2.1. Concrete with Recycled Concrete Aggregates

The reuse of construction waste offers a promising opportunity for developing sustainable construction. Integrating alternative materials into cement mixtures can mitigate the environmental impacts of the construction process. While research on the behavior and resistance of structural elements employing recycled aggregates remains limited, it is widely acknowledged that the utilization of such aggregates affects the mechanical properties of concrete.
Elsayed, S. R. et al. [18] revealed that the complete substitution of natural coarse aggregates (NCA) with recycled coarse aggregates (RCA) had an adverse impact on the ultimate moment capacity, ultimate shear strength, initial stiffness, ductility, and toughness of tested beams. Additionally, Rahal, K et al. [19] investigated the shear strength of beams without stirrups and reported a reduction in the shear strength of reinforced concrete beams containing recycled aggregates. These results were attributed to recycled aggregates’ physical characteristics, making them more brittle than natural aggregates.
The performance and durability of concrete recycled aggregate are directly influenced by the origin of the concrete, the substitution proportion, and the degree of waste saturation [20,21]. Concrete recycled aggregates have mostly interconnected pores, which affect their absorption capacity. Additionally, they are heterogeneous materials with points of fragility, such as the transition zone of both old and new concrete. However, proper dosing and material processing can overcome these limiting points.
Studies indicate that using mineral additives improves pore structure, favoring the formation of additional secondary CSH [22,23]. When combined with chemical additives, concrete with a denser microstructure is produced, promoting refinement of the pores. Other researchers suggest treating the concrete with CO2 before use, as this action can produce CaCO3, which strengthens the structure of micropores, making them denser and improving the material’s microstructure [23]. Control of the production process can minimize these effects; for example, immersing alternative aggregates in double or triple mixtures can enhance weak points. Pre-saturation can ensure consistency in the water-to-cement ratio.
According to Behera, M et al. [24], RCA is obtained by crushing concrete elements, resulting in particles with rough surfaces and irregular shapes. Hanse, T.C [25], Casuccio, M [26], and Mcneil, K. and Kang, T.H. [20] noted that the main properties of RCA include density, porosity, water absorption, aggregate shape, particle size composition, and abrasion resistance and showed that these properties are closely linked to the quantity and quality of the old mortar adhered to the grains.
Padmini, A. K et al. [27], Akbarnezhad, A. [21], Behera, M et al. [24], Omary, S. et al. [1], and Saravanakumar, P. et al. [22] showed that higher proportions of mortar with a lower density can decrease the bulk density and increase water absorption compared to the aggregate. Bai, G. et al. [6] and Koper, A [2] reported that reductions in the water absorption of RCA can be obtained by selecting higher-strength concretes. According to Cabral et al. [28], Mcneil, K. and Kang, T.H [20], Behera, M et al. [24], and Kubissa, W. [23], the compressive strength of concrete with RCA is strongly related to the properties and amounts of the recycled aggregates used. Paine, K. and Dhir, R. [29] and Limbachiya, M.C et al. [30] reported that for practical purposes, the use of up to 30% RCA had slight effects on the compressive strength of concrete.
Çakir, O [31] and Silva, R [32] reported that the tensile strength of concrete with the addition of recycled concrete aggregates was lower than that of conventional concrete, but that the reduction in the tensile strength can be controlled through the appropriate selection of recycled aggregates with the best particle size distribution and appropriate mixing processes. Paine, K. and Dhir, R [29] observed that the addition of up to 30% RCA had little effect on the modulus of elasticity of concretes; for 100% RCA substitutions, Xiao, J et al. [33] and Gomes, M. and de Brito, J [34] found a 20 to 40% reduction in the modulus of elasticity. Behera, M et al. [24] attributed this decrease in the modulus of elasticity to the intrinsic porosity of the mortar adhered to the grains and the presence of voids and cracks caused by the aggregate processing.

2.2. Concrete Breakout Strength

Headed anchors are usually used to transfer forces between structural elements. These devices are differentiated by the installation mode and the force transfer mechanism and mainly depend on the nominal embedment (hef). According to ACI 318 [12], hef is the depth required to install the anchor through which the transfer of forces to the concrete is developed. The transfer mechanism for cast-in headed anchors subjected to tensile forces mainly occurs by mechanical anchoring promoted by the contact between the anchor head and the concrete. In terms of the ultimate limit state of steel anchors embedded in concrete, fib Bulletin 58 [13] indicates five failure modes: concrete breakout or concrete cone failure, yielding of the steel anchor, lateral detachment, pull-out, and concrete splitting. According to Eligehausen, R et al. [14], concrete breakout failure is characterized by the formation of a crack circumferential to the anchor. This failure mode occurs due to the accumulation of stresses in the anchor’s head, which generates tensile stresses in the concrete and causes the material to crack. Concrete breakout occurs when stresses exceed the tensile strength of concrete. Knowledge of the failure plane is essential to determine the tensile strength of the anchor. Eligehausen, R. and Sawade, G. [35], Eligehausen, R. et al. [36], Ozbolt, J. and Eligehausen, R [37], Ferreira, M. et al. [16], and Di Nunzio, G. et al. [38] reported that the failure crack occurred at 35° in relation to the head of the anchor and that this angle was independent of the effective embedment.
Without considering edge effects or the effects of adjacent anchors, the characteristic tensile strength of an anchor for concrete cone failure can be calculated using Equation (1), where k1 is a constant that considers the cracking state of the concrete, fc is the compressive strength of the concrete, and hef is the effective embedment length of the anchor. Table 1 summarizes the theoretical parameters of fib Bulletin 58 [13] and ACI 318 [12].
N u = k 1 · f c · h e f n
The design approaches presented by fib Bulletin 58 [13] and ACI 318 [12] are based on semi-empirical models that take into account only the concrete’s compressive strength, the effective embedment depth of the steel anchor, and a constant factor that accounts for the concrete’s cracking degree. As reported by Karmokar, T et al. [39], the maximum diameter and type of coarse aggregate used in concrete may affect the concrete breakout strength and should be considered by design approaches.
Ferreira, M et al. [16] present the results of tests on cast-in headed bars embedded in slender reinforced concrete members with different flexural reinforcement ratios. The experimental results indicated that increments in the flexural reinforcement ratio positively impacted the head bars’ concrete breakout strength as they controlled the crack widths before failure, which the design approaches presented in Table 1 did not consider.

3. Experimental Program

3.1. Materials

The cement used in the concrete production was CP V-ARI RS, a rapid hardening and sulfate-resisting Portland cement commonly used in Brazil. The concrete mixtures used natural quartz sand (NQS) as fine aggregates. Crushed basalt gravel with a maximum diameter of 25 mm was used as natural coarse aggregate (NCA).
The coarse recycled concrete aggregates (RCAs) were produced from cylindric samples used to test the compressive strength of concrete. These tests were carried out in the Laboratory of Construction Materials of the Federal University of Para, and the samples were selected to cover concrete strengths ranging from 20 MPa to 40 MPa.
A jaw crusher was used to process the concrete waste and produce the recycled aggregates. The size of the coarse aggregates was controlled to be in the fraction size of 4.8 mm to 25 mm. Figure 2 presents the granulometric curve of the aggregates used to produce the concrete of the tested structural members, and their physical properties are presented in Table 2.

3.2. Concrete Production

The concrete mixtures were defined using Helene. P. and Terzian’s IPT/EPUSP method (see reference [40]). Tests were conducted to define the concrete mix to meet the established workability and resistance requirements. The concrete slump was defined as 150 mm ± 20 mm, and the characteristic compressive strength of concrete was set as 30 MPa at 28 days. Table 3 presents the concrete mix for 0%, 30%, and 100% RCA, where (m) is the unit mass, (a) is the unit proportion of fine aggregates, (p) is the proportion of natural coarse aggregates, (pRCA) is the proportion of coarse recycled concrete aggregates, (w/c) is the water-cement ratio, and (C) is the cement consumption.
In the mixtures with RCA, the wastes were not pre-saturated because the production process was very close to that of the conventional methodology of concrete manufacturing.

3.3. Characteristics of Reinforced Concrete Specimens

The experimental program consisted of 12 tests in headed bars embedded in slender reinforced concrete structural members. The program was subdivided into three series of tests with four prisms each. For each series, different percentages of RCA were substituted for the NCA, and within each test series, different flexural reinforcement rates were assigned. The dimensions of the concrete elements were 500 × 200 × 900 mm, with RCA amounts of [0; 100]%, concrete compressive strengths f c of [25.2; 27.2] MPa, tensile strengths f c t of [2.7; 3.2] MPa, moduli of elasticity E c i of [16.7; 20.8] GPa, and flexural reinforcement rates ρf of [0.5; 3.5] %. The diameter of the shank d s and of the head d h of the headed bars were 16 and 51 mm, respectively. The effective embedment h e f of the headed bars was 110 mm. The arrangement of the flexural and shear reinforcements is shown in Figure 3, and the nomenclature and general characteristics of the tested specimens are presented in Table 4. All tested specimens were designed to fail due to concrete breakout, and design checks were performed according to fib Bulletin 58 [13].

3.4. Instrumentation, Monitoring, and Testing System

Three vertical displacement transducers (linear variable differential transformer—LVDT) were installed in different places to determine the displacements. The transducer arrangement is shown in Figure 4. LVDT 1 was positioned on the side of the prism to measure the vertical displacements caused by the bending of the specimen at the time of the test. LVDT 2 was aligned with the headed bar on the underside of the specimen to monitor the slippage of the head. The third device (LVDT 3) was positioned near the headed bar’s shank on the specimen’s upper surface within the concrete cone region. The positioning of the transducers enabled monitoring of the prism deflection and headed bars’ slippage in the concrete during the test.
The strains in the flexural reinforcement were monitored by two strain gauges, ef1 and ef2. The devices were positioned in the longitudinal direction of the reinforcements, in the middle of the total length of the bending bar, and located in the bar closest to the head of the connector (see Figure 5).
The area of the concrete cone was monitored by four immersion strain gauges positioned perpendicular to the plane of formation of the theoretical crack of the concrete cone, which occurs at 35° inclination in relation to the bars’ head, according to ACI 318 [12]. The cross-section and the longitudinal section of the prisms were monitored by two strain gauges each, one positioned near the head of the connector (CLB and CTB) and another near the flexural reinforcements (CLA and CTA) (see Figure 5).
During the test, the upper surface of the prism was observed until the first flexural crack appeared. This crack was monitored using a crack comparator, and the variation in its width was recorded as a function of the increase in the load. Only one crack in each prism was monitored during the entire test until the concrete breakout.
The infrastructure for conducting the tests is shown in Figure 4, including two concrete blocks, two steel rollers to support the specimens, and a steel hollow reaction beam. Two steel sheets were fixed to the reaction beam to simulate type 1 and 2 supports. The load application system consisted of a hydraulic hollow cylinder driven by a hydraulic pump, and the load was applied continuously. The load reading was performed through a load cell connected to a data acquisition system (DAS). The hydraulic cylinder and load cell assembly were positioned above the reaction beam and anchored to the shank of the headed bar through a wedging system.

4. Results and Discussion

4.1. Effect of RCA and ρf % on Vertical Displacement

The load–displacement behavior of the prisms per test series is shown in Figure 6. As expected, the increase in the flexural reinforcement ratio altered the vertical displacement of the tested specimens.
To verify the effect of RCA addition on the load–displacement response, the overlapping curves of specimens with the same flexural reinforcement ratio and different percentages of recycled aggregate were plotted (see Figure 6). In general, RCA addition did not affect the load–displacement behavior of the specimens. The interaction mechanism between the flexural reinforcement and the concrete acted similarly and did not depend on the amount of RCA for the case studied.

4.2. Strains in the Flexural Reinforcement

The strains measured in the flexural reinforcement bars are shown in Figure 7. Analysis of the load–strain curves indicates that the steel was in the elastic regime.
In the design of the prisms, the dimensions were set to ensure that the section could withstand the flexural stresses caused by the tensile force applied to the headed bar. Thus, as shown in Figure 7, no strains were recorded that would constitute steel yielding and consequent flexural failure. The graphs also show that the rebars reached the same strain level up to approximately 40 kN, which is approximately the crack load of the tested specimens. The largest strains were recorded in the reinforcements of the F1-0.5-type prisms. The higher level of the strains in the rebars indicates that the specimen was in a greater state of cracking, which explains the lower load capacity of the less reinforced prisms.

4.3. Effect of RCA and ρf on Crack Width

The crack width monitoring results according to the load application of the tested series are shown in Figure 8. The readings were taken manually with a crack comparator, and after the appearance of the first visual flexural crack in the specimen, readings were recorded at each 5 kN load step. The results indicate that the increase in the flexural reinforcement ratio affected the crack width in the prisms, and the crack control exerted by the steel promoted a greater load capacity in the concrete–anchor connection. Figure 8 presents the load–crack width curve for specimens with the different flexural reinforcement ratio and different substitution percentages. As shown in this figure, the increase in the RCA amount did not alter the cracking pattern
Figure 9 presents the load–crack width curve for specimens with the same flexural reinforcement ratio for different percentages of natural aggregate substitution. As shown in this figure, using RCA had a small impact on the tested specimens’ crack width.
Figure 10 illustrates the relationship between kexp and the theoretical crack width (wk) calculated based on the recommendations presented by MC10 [41]. This figure includes data from tests conducted by Takiguichi, K. et al. [42], Eligehausen, R. and Ozbolt, J. [37], Ferreira, M et al. [16], Santana, P.F [17], and Yoon, Y. S et al. [43], along with the results originally presented in this paper. It is noteworthy that crack widths substantially impact the concrete breakout strength of the headed anchors. The larger the crack widths, the lower the concrete breakout strength, showing that controlling cracks can ensure a greater load-carrying capacity for the headed anchors. Furthermore, Figure 10 also shows that the concrete breakout strength of the tested specimens with 30% and up to 100% of RCA was similar to the resistance of specimens with natural coarse aggregates.

4.4. Slippage of the Headed Bar

These results investigate the slippage of the headed bars, which may occur due to failure in the anchoring system, as reported by Eligehausen, R [14]. The displacement as a function of the load is shown in Figure 11. Plotting the graphs according to the test series revealed that the flexural reinforcement ratio affected the slippage of the head, while the concrete cracking level decreased as a function of the increase in the steel area of the specimen. In addition, the displacement of the headed bar remained low until the load was close to the concrete breakout resistance, and larger displacements were recorded only after the ultimate load when the concrete cone was observed. These results show that there was no anchorage failure in any of the tested specimens.
When the anchoring system is guaranteed, according to Eligehausen, R [14], small slippages of the headed bar occur when the concrete area adhered to the embedded length of the bar begins to crack due to the stresses arising from the application of the localized load exerted by the head of the anchor, which can cause crushing of the concrete. Figure 12 compares the slippage measured in the headed bar for specimens with the same flexural reinforcement ratio and RCA percentages. The slippage response was not affected by using recycled concrete aggregates, which indicates that the anchor–concrete interaction did not depend on the RCA substitution content in this case.

4.5. Effect of RCA on Strains in the Concrete Cone

The strains recorded in the concrete cone are shown in Figure 13. The monitoring results show that the strains near the head of the headed bar were greater, while the concrete portion near the flexural reinforcement presented smaller strain values. This pattern shows that the area surrounding the head of the bar was the first to undergo microcracking because this is where the cracking of the concrete cone crack originated, according to Eligehausen, R. and Sawade, G. [35]. This region relies only on concrete to absorb tensile forces, and due to the low strength of the material to this type of stress, the region ends up undergoing greater strains. The behavior recorded in the reference series was also observed in specimens with 30% and 100% substitution. Even with some variations, the response pattern of the strain of the concrete cone was generally maintained, which indicates that the strains of the concrete cone were not affected by increases in the recycled aggregate content.
Figure 14 shows the variation in transverse strains in concrete within the projection of the failure cone at different load stages. It is possible to observe that the tensile strains in concrete develop stably in the failure projection and that up to 60% Nu, the strains were smaller than the tensile fracture strain of the concrete, typically 0.15‰. The results show that the critical crack initiates at the anchor head and spreads stably toward the concrete surface, as described by 35. Eligehausen, R. and Sawade, G. [35]. Figure 15 presents the strains in concrete for specimens with 0% and 100% replacement of natural aggregates with recycled concrete aggregates. It is observable that the utilization of RCA does not significantly impact the tensile strains within the concrete failure cone.

4.6. Effect of RCA in the Concrete Breakout Strength and Failure Modes

Figure 16 shows photos of the specimens with 0% RCA and 100% RAC after failure. Side and top photos of the specimens after testing are shown. All specimens showed concrete cone failure.
Initially, the failure was characterized by cracks parallel to the flexural reinforcements on the surface of the concrete specimens, which spread through their breadths towards the edges. The tangential cracks resulting from the formation of the concrete failure cone were observed concomitantly with the ultimate load. The tested specimens did not present signs of flexural, shear, or any other types of failure modes.
Table 5 compares the tested specimens’ experimental and theoretical concrete breakout resistance. In addition, to evaluate the performance of the theoretical predictions in relation to the experimental result, the parameter λ was plotted for each design code. λ expresses the relationship between the experimental and the theoretical resistances.
After tests, it was observed that the variation in some parameters could affect the experimental concrete breakout strength. To evaluate the experimental results, Equation (2) was used to calculate the experimental value of factor k.
k E x p = N E x p f c   ·   h e f 0.5
In general, the strength estimates consider the concrete’s tensile strength and the headed bar’s effective embedment. Currently, no normative prescription considers the flexural reinforcement ratio of the structural elements, in which headed anchors are used as a portion of the concrete breakout strength of the anchor. In this context, the design code models are constant and consider only the cracking state of concrete.
Figure 17 shows the flexural reinforcement ratio as a function of the parameter kExp. In addition, the limiting values presented by [12,13] were also plotted for the cracked and uncracked concrete conditions. Based on this figure, the flexural reinforcement ratio significantly affects kExp, whereas the limiting value provided by the standards becomes over-conservative as the flexural reinforcement ratio increases. Thus, it is pertinent to indicate that the concrete breakout strength of headed anchors is not only related to the mechanical properties of the concrete or the effective embedment of the connector but can also be linked to the flexural resistance of the structural member, as the flexural reinforcement control the cracking state of concrete.
The experimental results presented in this article are compared with those presented by Ferreira, M et al. [16] and Nilsson, M et al. [15] (see Figure 18). As shown in Figure 18 and Figure 19, recycled concrete aggregates did not change the concrete breakout strength of the headed bars. Furthermore, it is shown that the flexural reinforcement ratio influences the concrete breakout resistance, irrespective of the use of recycled concrete aggregates. Assuming that concrete is cracked, Figure 18 also compares the k-factor values established by fib and ACI. The design code values become over-conservative with increments of the flexural reinforcement ratio.

5. Conclusions

  • Using RCA did not affect the response of headed bars embedded in slender reinforced concrete structural members. On the other hand, increments of the flexural reinforcement ratio significantly affected the response and the concrete breakout strength of the headed bars due to the reduction in crack widths before failure.
  • Measuring the internal strains in the projection of the concrete failure cone indicates that the critical crack starts at the anchor’s head and extends towards the concrete surface. Furthermore, increasing the flexural reinforcement ratio controls the crack widths, thus increasing the concrete breakout resistance of the tested headed bars. Furthermore, using RCA did not affect the strains of the concrete cone, regardless of the aggregate replacement percentage.
  • The concrete breakout strength of the tested headed bars was related not only to the mechanical properties of the concrete and the effective embedment of the anchor but also to the flexural reinforcement ratio of the specimens, regardless of the substitution of natural coarse aggregates by recycled concrete aggregates.
  • In terms of the design code approaches (see [12,13]), the theoretical estimates become over-conservative as the flexural reinforcement ratio increases, evidencing that this is a parameter that should be taken into account in cases of headed bars embedded in slender structural members.
  • Using recycled concrete aggregates instead of natural coarse aggregates did not affect the concrete breakout strength of headed bars embedded in slender structural members. These findings indicate that utilizing RCA for structural applications in the precast concrete industry is a feasible alternative, but further scientific research is needed.

Author Contributions

Conceptualization, M.d.P.F. and K.D.d.S.; Methodology, M.d.P.F. and K.D.d.S.; Formal analysis, K.D.d.S.; Writing—original draft, M.d.P.F. and K.D.d.S.; Writing—review & editing, M.d.P.F. and M.J.M.P.F.; Supervision, L.d.N.P.C. All authors have read and agreed to the published version of the manuscript.

Funding

The authors received no financial support for the research but received financial support for the publication of this article from PROPESP/PAPQ/UFPA.

Data Availability Statement

Data are contained within the article.

Conflicts of Interest

The authors declare no conflict of interest.

Abbreviations

RCAcoarse recycled concrete aggregate
NCAnatural coarse aggregate
NQSnatural quartz sand
munit mass
punit proportion of fine aggregates
pRCAproportion of coarse recycled concrete aggregate
W/Cwater–cement ration
Ccement consumption
deffective depth of specimen
dsdiameter of the anchor shank
dhdiameter of the anchor head
fcconcrete compressive strength
fctconcrete tensile strength
hheight of the concrete specimen
hefembedment depth
efstrain gauge that monitors the flexural reinforcement
CLAstrain gauge that monitors the concrete longitudinally near the head of the connector
CLBstrain gauge that monitors the concrete longitudinally near the flexural reinforcement
CTAstrain gauge that monitors the concrete cross-section near the head of the connector
CTBstrain gauge that monitors the concrete cross-section near the flexural reinforcement
LVDTlinear variable differential transformer
kcoefficient to account for the influence of the cracking state of the concrete in the concrete cone resistance
kexpcoefficient measured on tests, calculated as Nu/(fc0.5 ∙ hef1.5)
kuncrcoefficient to consider that the anchor was placed on an uncracked concrete zone
nfnumber of flexural rebars in the tested specimen
wkconcrete crack width
Ecimodulus of elasticity of the concrete
Efmodulus of elasticity of the flexural reinforcement
Nutensile strength of an anchor for concrete cone failure
Nexpexperimental strength of the specimens
δdisplacement of the flexural reinforcement
εctstrain on the concrete surface
εfstrain on reinforcement steel
εyyield strain of reinforcement steel
Øfdiameter of the flexural reinforcement
ξslip of the headed bars
ρfflexural reinforcement ratio

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Figure 1. Use of headed bars to transfer tensile forces in precast concrete connections: (a) column-to-deep pile cap foundation connection and (b) semi-rigid beam-to-column connection.
Figure 1. Use of headed bars to transfer tensile forces in precast concrete connections: (a) column-to-deep pile cap foundation connection and (b) semi-rigid beam-to-column connection.
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Figure 2. Granulometric curves of the aggregates: (a) coarse aggregates and (b) fine aggregates.
Figure 2. Granulometric curves of the aggregates: (a) coarse aggregates and (b) fine aggregates.
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Figure 3. General details of the flexural and shear reinforcement of the tested specimens: (a) plain view, (b) Section A-A, (c) Section B-B, and (d) Section C-C.
Figure 3. General details of the flexural and shear reinforcement of the tested specimens: (a) plain view, (b) Section A-A, (c) Section B-B, and (d) Section C-C.
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Figure 4. Test setup: (a) plain view, (b) Section B-B, (c) Section A-A, and (d) setup test picture.
Figure 4. Test setup: (a) plain view, (b) Section B-B, (c) Section A-A, and (d) setup test picture.
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Figure 5. Details of the instrumentation with embedded strain gauges: (a) plain view, (b) Section A-A, and (c) Section B.
Figure 5. Details of the instrumentation with embedded strain gauges: (a) plain view, (b) Section A-A, and (c) Section B.
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Figure 6. Load–displacement curves as a function of the flexural reinforcement ratio: (a) 0% of RCA, (b) 30% of RCA, and (c) 100% of RCA.
Figure 6. Load–displacement curves as a function of the flexural reinforcement ratio: (a) 0% of RCA, (b) 30% of RCA, and (c) 100% of RCA.
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Figure 7. Strains in the flexural reinforcement: (a) ρf = 0.5%, (b) ρf = 1.1%, (c) ρf = 2.2%, and (d) ρf = 3.5%.
Figure 7. Strains in the flexural reinforcement: (a) ρf = 0.5%, (b) ρf = 1.1%, (c) ρf = 2.2%, and (d) ρf = 3.5%.
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Figure 8. Load–crack widths as a function of the flexural reinforcement ratio: (a) 0% of RCA, (b) 30% of RCA, and (c) 100% of RCA.
Figure 8. Load–crack widths as a function of the flexural reinforcement ratio: (a) 0% of RCA, (b) 30% of RCA, and (c) 100% of RCA.
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Figure 9. Load–crack widths as a function of the percentage of RCA: (a) ρf = 0.5% and (b) ρf = 3.5%.
Figure 9. Load–crack widths as a function of the percentage of RCA: (a) ρf = 0.5% and (b) ρf = 3.5%.
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Figure 10. Variation in kexp as a function of the theoretical crack width, Takiguichi, K. et al. [42], Eligehausen, R. and Ozbolt, J. [37], Ferreira, M et al. [16], Santana, P.F [17], and Yoon, Y. S et al. [43]).
Figure 10. Variation in kexp as a function of the theoretical crack width, Takiguichi, K. et al. [42], Eligehausen, R. and Ozbolt, J. [37], Ferreira, M et al. [16], Santana, P.F [17], and Yoon, Y. S et al. [43]).
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Figure 11. Load–slip curves of the headed bars as a function of the flexural reinforcement ratio: (a) 0% of RCA, (b) 30% of RCA, and (c) 100% of RCA.
Figure 11. Load–slip curves of the headed bars as a function of the flexural reinforcement ratio: (a) 0% of RCA, (b) 30% of RCA, and (c) 100% of RCA.
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Figure 12. Load–slip curves of the headed bars as a function of the percentage of RCA: (a) ρf = 0.5% and (b) ρf = 3.5%.
Figure 12. Load–slip curves of the headed bars as a function of the percentage of RCA: (a) ρf = 0.5% and (b) ρf = 3.5%.
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Figure 13. Strains within the concrete cone: (a) ρf = 0.5% and 0% of RCA, (b) ρf = 0.5% and 100% of RCA, (c) ρf = 3.5% and 0% of RCA, and (d) ρf = 3.5% and 100% of RCA.
Figure 13. Strains within the concrete cone: (a) ρf = 0.5% and 0% of RCA, (b) ρf = 0.5% and 100% of RCA, (c) ρf = 3.5% and 0% of RCA, and (d) ρf = 3.5% and 100% of RCA.
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Figure 14. Strains in concrete for different load stages: (a) 30% Nu, (b) 60% Nu, and (c) 90% Nu.
Figure 14. Strains in concrete for different load stages: (a) 30% Nu, (b) 60% Nu, and (c) 90% Nu.
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Figure 15. Strains in concrete for different percentages of RCA: (a) specimen F1, (b) specimen F2, (c) specimen F3, and (d) specimen F4.
Figure 15. Strains in concrete for different percentages of RCA: (a) specimen F1, (b) specimen F2, (c) specimen F3, and (d) specimen F4.
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Figure 16. Photos of the tested specimens after failure: (a) 0% RCA and (b) 100% RCA.
Figure 16. Photos of the tested specimens after failure: (a) 0% RCA and (b) 100% RCA.
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Figure 17. Variation in kExp as a function of the flexural reinforcement ratio.
Figure 17. Variation in kExp as a function of the flexural reinforcement ratio.
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Figure 18. Variation in kExp as a function of the flexural reinforcement ratio considering results from the literature, Ferreira, M et al. [16] and Nilsson, M et al. [15]).
Figure 18. Variation in kExp as a function of the flexural reinforcement ratio considering results from the literature, Ferreira, M et al. [16] and Nilsson, M et al. [15]).
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Figure 19. Variation in the factor kExp as a function of the percentage of RCA.
Figure 19. Variation in the factor kExp as a function of the percentage of RCA.
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Table 1. Theoretical parameters used for strength estimates.
Table 1. Theoretical parameters used for strength estimates.
NotationFactor kfib Bull. 58ACI 318-19
Buildings 14 02102 i001k1 for uncracked concrete12.712.5 for hef < 280 mm
4.9 for 280 mm ≤ hef < 635 mm
k1 for cracked concrete8.910.0 for hef < 280 mm
3.9 for 280 mm ≤ hef < 635 mm
n3/23/2 hef < 280 mm
5/3 for 280 mm ≤ hef < 635 mm
Table 2. Physical properties of the aggregates.
Table 2. Physical properties of the aggregates.
Natural Quartz SandNatural Coarse AggregateRecycled Concrete Aggregate
Fineness modulus2.617.006.96
Maximum aggregate size (mm)4.8025.425.4
Density (g/cm3)2.612.622.66
Bulk density (g/cm3)1.671.341.11
Table 3. Proportions of concrete mixtures.
Table 3. Proportions of concrete mixtures.
% of RCAUnit Mix ProportionW/CC
mappRCA(kg/m³)
05.32.213.09-0.59342.5
305.12.112.090.90.60343.8
1005.22.16-3.040.65337.2
Table 4. Characteristics of the tested specimens.
Table 4. Characteristics of the tested specimens.
Specimen% of RCAd
mm
hef
mm
Flexural ReinforcementConcrete
nfØffy,fEfρffcfctEci
N1(mm)(MPa)(GPa)(%)(MPa)(MPa)(GPa)
F1-0.5-00175119610.0590.31980.527.13.220.3
F2-1.1-0174115812.5590.31961.125.23.020.8
F3-2.2-0170120620.0506.71902.227.13.220.3
F4-3.5-0168112625.0527.42053.525.23.020.8
F1-0.5-3030175116610.0590.31980.526.63.020.3
F2-1.1-30174117812.5590.31961.126.93.120.5
F3-2.2-30170115620.0506.71902.226.93.120.5
F4-3.5-30168117625.0527.42053.526.63.020.3
F1-0.5-100100175116610.0590.31980.527.22.717.4
F2-1.1-100174113812.5590.31961.125.32.716.7
F3-2.2-100170118620.0506.71902.225.32.716.7
F4-3.5-100168112625.0527.42053.527.22.717.4
Note: ds = 16 mm; dh = 50 mm.
Table 5. Summary of experimental and theoretical results.
Table 5. Summary of experimental and theoretical results.
Specimen% of RCAhef
mm
ρf
%
Nexp
(kN)
λfibλACI
F1-0.5-001190.575.41.251.12
F2-1.1-01151.187.11.581.41
F3-2.2-01202.2110.41.811.61
F4-3.5-01123.5125.22.362.10
F1-0.5-30301160.573.81.291.14
F2-1.1-301171.191.21.561.39
F3-2.2-301152.2106.51.871.66
F4-3.5-301173.5128.22.211.96
F1-0.5-1001001160.571.71.241.10
F2-1.1-1001131.184.41.571.40
F3-2.2-1001182.2104.01.811.61
F4-3.5-1001123.5118.12.151.91
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Ferreira, M.d.P.; Santos, K.D.d.; Pereira Filho, M.J.M.; Cordeiro, L.d.N.P. Effect of Recycled Concrete Aggregates on the Concrete Breakout Resistance of Headed Bars Embedded in Slender Structural Elements. Buildings 2024, 14, 2102. https://doi.org/10.3390/buildings14072102

AMA Style

Ferreira MdP, Santos KDd, Pereira Filho MJM, Cordeiro LdNP. Effect of Recycled Concrete Aggregates on the Concrete Breakout Resistance of Headed Bars Embedded in Slender Structural Elements. Buildings. 2024; 14(7):2102. https://doi.org/10.3390/buildings14072102

Chicago/Turabian Style

Ferreira, Maurício de Pina, Karoline Dantas dos Santos, Manoel José Mangabeira Pereira Filho, and Luciana de Nazaré Pinheiro Cordeiro. 2024. "Effect of Recycled Concrete Aggregates on the Concrete Breakout Resistance of Headed Bars Embedded in Slender Structural Elements" Buildings 14, no. 7: 2102. https://doi.org/10.3390/buildings14072102

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