1. Introduction
The construction industry is one of the most rapidly growing industries across the globe. In this industry, concrete is a commonly used construction material and is acceptable for many applications in construction industries [
1,
2]. Fresh concrete can be shaped and molded as needed, which offers a suitable replacement for other construction materials such as brick and stone masonry. The strength of concrete can be suitably changed by changing the composition and mix design ratio of its components [
3]. Concrete will continue to be widely used worldwide due to its good compressive strength, high plasticity, and flowability when in a fresh condition, durability and fire resistance when hardened, and even relatively low cost [
4,
5]. Research on the mechanical properties of newly developed concrete construction materials is necessary for characterizing their performance for field execution [
6,
7,
8].
The performance of concrete is governed by its compressive, splitting tensile, and flexural strength. Its tensile strength is comparatively lower than the compressive strength due to the early crack propagation. The compressive strength, in turn, is influenced by progressive cracking phenomena that have an impact on the meso- and macro-scale behavior of concrete [
9], requiring particular attention in the identification procedure starting from experimental data [
10]. Aggregates with fibers attain high compressive strength of concrete and increase the impact strength of concrete by binding all the constituents of the concrete together. Meanwhile, concrete has undesirable properties like brittleness, weak tension, low resistance cracking, and an instant breakdown under certain weights [
11]. On the other hand, these drawbacks can be addressed by adding various fibers to the concrete mix. The incorporation of concrete with fibers is called fiber-reinforced concrete (FRC)[
12]. FRC is a composite material of cement, sand, aggregates (fine and coarse), water, and fibers [
13]. The short discrete fibers are randomly arranged throughout the total mass of concrete in the composite material [
14]. Using discontinuous concrete fibers to increase concrete's tensile strain capacity is one approach to prevent crack formation in concrete [
15].
The inclusion of fibers in concrete during its fresh state has the potential to mitigate the occurrence of plastic shrinkage fractures. In addition, it plays a role in the occurrence of fiber bridging and intermeshing, which effectively reduces the formation of micro-cracks in the first phases and impedes the formation of macro-cracks [
16]. Microfiber acts as a bridge to prevent the production of macro cracks, increasing the splitting strength of concrete. Microfibers may be removed after macro cracks appear because of their shorter length [
17]. Moreover, properties of FRC have increased in the construction industry because the reinforced fibers in concrete may enhance concrete's toughness, tensile strength, flexural strength, impact strength, and failure mode [
18]. In addition, it is well recognized that incorporating fibers into concrete has little or no effect on compressive strength and elastic modulus [
19]. Adding fiber to concrete has better deformation capacity than plain cement concrete (PCC) [
20]. It is necessary to understand the mechanical characteristics of FRC in the hardened condition to construct the structure based on its intended usage [
21]. The stress-stain relationship of concrete is crucial for the axial arrangement of short columns and the flexural design of beams and slabs [
22]. A complete stress-strain curve of concrete is essential to analyze the mechanical performance of FRC structures [
23]. Therefore, NF is one of the possible solutions to characterize the fresh and mechanical properties of FRC. The nylon fiber is strong and has better elastic behavior when used in concrete [
24]. Apart from concrete, the flexural strength and resistance to cracks initiation of cement mortar could be improved by adding nylon fiber. As reported in the literature, nylon fibers have better elastic recovery, good tenacity, and toughness [
25,
26]. According to Song et al.[
27], the nylon fiber concrete's improved the modulus of rupture (MOR) and compression and split tensile strengths i by 6.3%, 6.7%, and 4.3%, respectively, than the polypropylene fiber concrete at a fiber content of 0.6 kg/m
3. Najafi et.al [
28] investigated the hardened properties of NFRC by casting beams, cylinders, and cubes. The authors found a 5-15% improvement in compressive, splitting, and flexural strength of NFRC samples compared with the control sample with 0% fiber. In addition, as compared to the other fibers, NF is the cheapest and most easily available fibers in the construction industry. Furthermore, nylon offers the potential for a greater range of applications because to its higher melting point than other flexible polymers like polypropylene (PP), polyethylene (PE), and polyethylene terephthalate (PET)[
28].
The detailed literature review showed that nylon fibers are an appropriate option for increasing the ductility of PCC composites and improving the mechanical properties. Furthermore, the incorporation of NF also improves the flexibility of PCC composites. Hence, this research investigates the critical performance of NF-reinforced concrete. The authors believe that the test results of this research study would extend the potential use of widely available nylon fibers in PCC for durable concrete structural members. The test results were conscientiously analyzed. Nowadays, the demand for the safety of heavily loaded structures against severe loading conditions like earthquake loads and other accidental loads is increasing. Consequently, high-performance manufacturing materials with better flexural and shear properties are required to fulfill the intended function of novel and modified concrete. However, the existing research focused on the typical length and types of NF and didn’t explore their effect in terms of aspect ratio and overall stress-strain behavior. Therefore, to achieve the selected properties, fibers with different sizes and shapes were used. The new types of fibers were investigated as micro reinforcements, and the mechanical characteristics of fibers were demonstrated using stress-strain relationships. The current study investigated the axial compressive, splitting tensile, and flexural behavior of normal strength NFRC. The nylon fibers used in this study were of two types: NFT and NFS. The primary factors considered in this study were W/C ratio, admixture, and fiber contents.
Figure 1.
Nylon fibers: (a) Nylon fibers in yarn form; (b) NFT and NFS.
Figure 1.
Nylon fibers: (a) Nylon fibers in yarn form; (b) NFT and NFS.
Figure 2.
Mixing procedure for casting of specimens.
Figure 2.
Mixing procedure for casting of specimens.
Figure 3.
Mechanical testing of the hardened specimens: (a) compression test setup for the cylinder; (b) compression test setup for cube; (c) splitting tensile test setup; and (d) flexural test setup.
Figure 3.
Mechanical testing of the hardened specimens: (a) compression test setup for the cylinder; (b) compression test setup for cube; (c) splitting tensile test setup; and (d) flexural test setup.
Figure 4.
Densities of NFRC.
Figure 4.
Densities of NFRC.
Figure 5.
The failure mode of compression test for cylinders and cubes: (CC) failure mode of conventional compressive; (TC) failure mode of threaded compressive; and (SC) failure mode of strand compressive.
Figure 5.
The failure mode of compression test for cylinders and cubes: (CC) failure mode of conventional compressive; (TC) failure mode of threaded compressive; and (SC) failure mode of strand compressive.
Figure 6.
Compressive strength of plain and fiber-reinforced concrete mixes; (a) Cubical strength; (b) Cylindrical strength.
Figure 6.
Compressive strength of plain and fiber-reinforced concrete mixes; (a) Cubical strength; (b) Cylindrical strength.
Figure 7.
Stress-strain curve for compression test: (a) CS stress-strain curves of Palin, NFT, and NFS for the cylinders; and (b) CS stress-strain curves of NFS for the cubes.
Figure 7.
Stress-strain curve for compression test: (a) CS stress-strain curves of Palin, NFT, and NFS for the cylinders; and (b) CS stress-strain curves of NFS for the cubes.
Figure 8.
The failure mode of splitting tensile and flexural test for cylinders and prisms: (a) (CT) failure mode of conventional tensile; (TT) failure mode of threaded tensile; and (ST) failure mode of strand tensile; (b) (CF) failure mode of conventional flexural; (TF) failure mode of threaded flexural; and (SF) failure mode of strand flexural.
Figure 8.
The failure mode of splitting tensile and flexural test for cylinders and prisms: (a) (CT) failure mode of conventional tensile; (TT) failure mode of threaded tensile; and (ST) failure mode of strand tensile; (b) (CF) failure mode of conventional flexural; (TF) failure mode of threaded flexural; and (SF) failure mode of strand flexural.
Figure 9.
Mechanical strengths of plain and NF-fiber reinforced concrete mixes; (a) Splitting tensile strength; and (b) Flexural strength.
Figure 9.
Mechanical strengths of plain and NF-fiber reinforced concrete mixes; (a) Splitting tensile strength; and (b) Flexural strength.
Figure 10.
Load displacement curve for compression test: (a) CS load-displacement curves of Plain, NFT, and NFS for the cylinder; and (b) CS load-displacement curves of NFS for the cubes.
Figure 10.
Load displacement curve for compression test: (a) CS load-displacement curves of Plain, NFT, and NFS for the cylinder; and (b) CS load-displacement curves of NFS for the cubes.
Figure 11.
Stress-strain curve for splitting tensile and flexural test: (a) STS stress-strain curves of NFT for the cylinder; and (b) FS stress-strain curves of NFT and NFS for the prisms.
Figure 11.
Stress-strain curve for splitting tensile and flexural test: (a) STS stress-strain curves of NFT for the cylinder; and (b) FS stress-strain curves of NFT and NFS for the prisms.
Figure 12.
Ductility of fiber-reinforced mixes of prisms: (a) Comparison between NFT and NFS; (b) Stress-strain curve of TF1; and (c) Stress-strain curve of SF1.
Figure 12.
Ductility of fiber-reinforced mixes of prisms: (a) Comparison between NFT and NFS; (b) Stress-strain curve of TF1; and (c) Stress-strain curve of SF1.
Table 1.
Chemical composition of ordinary Portland Cement (OPC) Type-1.
Table 1.
Chemical composition of ordinary Portland Cement (OPC) Type-1.
Chemical composition |
CaO |
SiO2
|
MgO |
Al2O3
|
Fe2O3
|
SO3
|
Percentages (%) |
68.4 |
19.5 |
1.3 |
4.6 |
1.2 |
3.1 |
Table 2.
Quantities of Materials.
Table 2.
Quantities of Materials.
Materials |
Quantity (Kg/m3) |
Cement |
540 |
Sand |
742.44 |
Coarse aggregates |
849.3 |
Water |
239.3 |
Table 3.
Properties of nylon fiber (NF).
Table 3.
Properties of nylon fiber (NF).
Fiber type |
NFT Diameter [mm] |
NFS Diameter [mm] |
Fiber Length [mm] |
Specific gravity |
Tensile Strength [MPa] |
Elastic Modulus [MPa] |
Water Absorption [%] |
Nylon |
0.14 |
2 |
25 |
1.14 |
827.4 |
5300 |
2.8-5.0 |
Table 4.
Mix proportions of plain, NFT, and NFS mixes of the cylinder for compression and splitting tensile properties.
Table 4.
Mix proportions of plain, NFT, and NFS mixes of the cylinder for compression and splitting tensile properties.
Description |
Abb** |
Cement (kg/m3)
|
Coarse Aggregates(kg/m3)
|
Fine Aggregates (kg/m3)
|
Nylon Fibers (g)
|
SP*(ml) |
Plain |
CC/CT |
3.48 |
5.85 |
5.16 |
0 |
34.8 |
NFT |
TC/TT |
3.48 |
5.76 |
5.16 |
91 |
34.8 |
NFS |
SC/ST |
3.48 |
5.76 |
5.16 |
91 |
34.8 |
Table 5.
Mix proportions of plain, NFT, and NFS mixes of the cube for compression property.
Table 5.
Mix proportions of plain, NFT, and NFS mixes of the cube for compression property.
Description |
Abb** |
Cement (kg/m3)
|
Coarse Aggregates (kg/m3)
|
Fine Aggregates (kg/m3)
|
Nylon Fiber (g)
|
SP* (ml)
|
Plain |
CC |
2.53 |
4.23 |
3.75 |
0 |
25.3 |
NFT |
TC |
2.53 |
4.17 |
3.75 |
58 |
25.3 |
NFS |
SC |
2.53 |
4.17 |
3.75 |
58 |
25.3 |
Table 6.
Mix proportions of Plain, NFT, and NFS mixes of the Beam for Flexural.
Table 6.
Mix proportions of Plain, NFT, and NFS mixes of the Beam for Flexural.
Description |
Abb** |
Cement(kg/m3)
|
CoarseAggregates(kg/m3)
|
FineAggregates(kg/m3)
|
Nylon Fiber(g)
|
SP*(ml)
|
Units |
- |
(kg/m3) |
(kg/m3) |
(kg/m3) |
(g) |
(ml) |
Plain |
CF |
3.08 |
5.17 |
4.57 |
0 |
30.8 |
NFT |
TF |
3.08 |
5.09 |
4.57 |
80 |
30.8 |
NFS |
SF |
3.08 |
5.09 |
4.57 |
80 |
30.8 |
Table 7.
W/C ratio, slump, and density of PCC, NFT, and NFS.
Table 7.
W/C ratio, slump, and density of PCC, NFT, and NFS.
Concrete type |
Water cement ratio |
Slump (mm) |
Density (kg/m3) |
PC |
0.4 |
collapsed |
1146.4 |
NFT |
0.4 |
zero |
1176.4 |
NFS |
0.4 |
collapsed |
1092.5 |
Table 8.
Experimental results of plain and NF-fiber reinforced concrete mixes.
Table 8.
Experimental results of plain and NF-fiber reinforced concrete mixes.
Characteristics Specimen
|
size
|
Day
|
NFRC Mix |
Plain |
NFT |
NFS |
Compressive strength (MPa) |
150×150×150(mm) |
28 |
44.92 |
40.98 |
40.08 |
Compressive strength (MPa) |
150×300 (mm) |
28 |
34.32 |
33.66 |
32.48 |
Splitting tensile strength (MPa) |
150×300 (mm) |
28 |
3.32 |
3.73 |
3.35 |
Flexural strength (MPa) |
100×100×500 (mm) |
28 |
6.59 |
7.50 |
6.95 |
Table 9.
Comparison of elastic modulus (Es) theoretically and experimentally.
Table 9.
Comparison of elastic modulus (Es) theoretically and experimentally.
Sr. No. |
Concrete type |
Stress |
Strain |
Theoretically (Es)
|
Experimentally (Es)
|
Units |
1 |
CC1 |
33.86 |
0.0070 |
27349 |
4837 |
(MPa) |
2 |
TC1 |
30.08 |
0.0079 |
25777 |
3807 |
(MPa) |
3 |
SC1 |
21.31 |
0.014 |
21696 |
1522 |
(MPa) |
Table 10.
Ductility of fiber-reinforced mixes NFT and NFS of the beam.
Table 10.
Ductility of fiber-reinforced mixes NFT and NFS of the beam.
Sr. No. |
Concrete Type |
Ductility |
Reduction |
1 |
TF1 |
2.26 |
- |
2 |
SF1 |
1.88 |
16.8% |