1. Introduction
Dynamic industrial development has prompted a continuous search for new, simultaneously lightweight and high-strength materials. The aviation [
1,
2,
3], automotive [
4], and maritime [
5,
6,
7] industries are actively seeking lightweight [
8,
9], yet high-strength materials [
10,
11] due to their crucial role in reducing vehicle mass [
2]. Mass reduction is a key factor influencing fuel efficiency [
12], range, and vehicle performance, contributing to the reduction of harmful gas emissions into the atmosphere, in line with sustainable development requirements and emission regulations [
3,
4,
13]. High material strength is essential to ensure the safety and reliability of structures, prioritizing these aspects in the aforementioned industries.
The revolution in the application of thermoplastic fiber-reinforced composites instead of thermosetting materials stems from several key benefits offered by thermoplastics. In contrast to thermosetting composites, thermoplastic composites possess the ability of multiple processing cycles, allowing flexibility in the production process [
14]. The ability to shape and reshape components during production translates into shortened production cycle times [
15], a crucial aspect in today’s dynamic industrial environment. Additionally, thermoplastics enable easy structural modification, facilitating the customization of composites for specific applications [
3,
6]. Thermoplastic composites are widely utilized in a variety of applications, including plates which can be utilized in structural components, automotive parts, and aerospace applications [
16]; bars and rods where their products can be used in construction and sporting goods [
17,
18]; sheets, which can be used in the manufacturing of lightweight enclosures, panels, and other components where thermal and electrical insulation properties are also desired [
19]; tubes and pipes in the oil and gas, automotive, and aerospace industries [
20,
21]; and cores and honeycomb structures to create core materials for sandwich structures and laminates, which are essential in aerospace and automotive applications, such as aircraft wings and body panels [
21,
22]. Thermoplastic composites are increasingly used in marine engineering as a substitute for steel rods, offering enhanced performance and durability in a challenging environment [
23]. In addition, adhesively bonded carbon fiber-reinforced polymer systems have shown great promise for strengthening damaged steel structures [
24].
For thermosetting composites, certain limitations seem to advocate for the use of thermoplastic composites [
25,
26]. The curing processes employed in thermosetting composites are typically more time-consuming and require precision, leading to extended production times [
26]. Recycling composites containing thermosetting materials and reinforcing fibers face unique challenges associated with comprehensive component recovery [
5]. Another significant drawback of thermoset composites is their brittleness, resulting from their highly cross-linked structure, which leads to low fracture toughness and limited energy absorption capacity, significantly restricting their durability and performance in load-bearing applications [
27,
28,
29,
30]. Furthermore, thermoset resins have low durability, which results in a reduced resistance to cyclic loading and environmental factors, leading to premature material failure [
31,
32,
33]. Consequently, thermoplastic fiber-reinforced composites emerge as an attractive solution, eliminating some of these challenges and offering more flexible and efficient solutions for the mechanical engineering industry [
6,
18].
The production of thermoplastic fiber-reinforced composites involves the use of various polymers, each possessing unique thermal and mechanical properties. In engineering, polymers such as polyamides (PAs) [
6,
13,
34,
35,
36,
37], polypropylene (PP) [
38], acrylonitrile-butadiene-styrene (ABS) [
35], polycarbonate (PC), polyetheretherketone (PEEK), polyetherimide (PEI) [
5,
6,
8,
39], polysulfone (PES), polyethene (PE) [
6], polyphenylene sulfide (PPS), and polybutylene terephthalate (PBT) [
40] hold particular significance. The reinforcement of thermoplastics involves the application of various forms of reinforcements, primarily carbon, glass, or aramid fibers [
8,
15,
26,
34,
41,
42], influencing the final composite properties. Among the popular forms of polymer reinforcement are single fibers [
43], fabrics [
7,
15,
26,
34], mats, and tapes [
38,
44]. Single fibers are utilized to achieve specific mechanical properties in defined directions [
18]. Their precise arrangement can be controlled to optimize the composite structure for particular loads [
4,
35]. On the other hand, the use of fabrics allows for the flexible shaping of geometric forms, and the fabric structure facilitates even fiber distribution, affecting the excellent mechanical strength and stiffness of the composite. On the other hand, the use of fabrics allows for the flexible shaping of geometric forms, and the fabric structure facilitates even fiber distribution, affecting the excellent mechanical strength and stiffness of the composite [
6,
25].
Carbon fiber-reinforced thermoplastics (CFRTPs) [
45,
46], have been the subject of intensive scientific research due to their exceptional properties and potential engineering applications. CFRTPs combine the flexibility of thermoplastics with the exceptional strength and lightness of carbon fibers [
6,
45], making them an attractive alternative to traditional construction materials [
3,
6]. An essential feature of CFRTPs is their recyclability, including the recovery of carbon fibers [
47].
Various approaches to the production of thermoplastic composites exhibit specific features tailored to different requirements and technological conditions. Examples of these methods include conventional and automated molding, as well as manual processes [
6]. Among the most popular methods are injection molding [
4,
6,
22]; vacuum bagging and oven curing [
2,
3,
4,
26,
38]; compression molding and hot pressing [
6,
46]; lay-up, rotational molding, pultrusion, and extrusion methods [
6]; and autoclave processing [
2,
3,
4,
6,
26,
38,
48].
The research process on thermoplastic composites concerning their mechanical properties significantly benefits from molding technology as a prototyping stage before mass production. The use of molding allows for controlled and flexible small-batch production, enabling in-depth studies on various aspects of the composite structure. Molding facilitates the controlled testing of different material configurations, production processes, and forming parameters, allowing the precise adjustment of the mechanical properties of the composite to specific requirements. Additionally, it eases experimental research and analysis. Optimization at the laboratory research stage is foundational for subsequent production, eliminating potential problems and facilitating technology adaptation to a specific application. In industries where mechanical properties are crucial for the final product’s quality, initial research on thermoplastic composites through pressing is an essential step. Consequently, it enables the introduction of innovative materials to the market, harnessing the full potential of modern composite manufacturing technologies.
Despite significant research interest in carbon fiber-reinforced thermoplastics, there is a lack of literature on research results related to the production and analysis of mechanical properties of CFRTPs based on the polybutylene terephthalate (PBT) polymer. PBT is one of the most commonly used engineering polymers in the automotive and transportation industries, mainly due to its excellent dimensional stability and processing advantages [
49,
50]. This is the case despite slightly inferior mechanical properties, thermal stability, and wear resistance compared to other engineering polymers such as polyamide and polyoxymethylene [
51]. The effective reinforcement of PBT with carbon fiber would allow for an even more attractive construction material, especially regarding its application in metal–polymer composites.
The aim of the research presented in this article was to develop an original technology and analyze the mechanical properties of a single-layer test composite, intended for the construction of thermoplastic metal laminates reinforced with carbon fibers, using an innovative composite based on the PBT polymer. The produced PBT-based composites were compared with the widely described PA6-based CFRTP composite in the literature. The analysis also examined the impact of strain inhomogeneity induced by the composite’s structure on its global mechanical properties. A key novelty of this study is the creation of a carbon fiber-reinforced composite through a pressing process, as well as an extensive analysis of strain distribution within the material. To further investigate the mechanical properties, cyclic tests with gradually increasing strain values were conducted to analyze the modulus of elasticity of the polymer materials and composites. These tests aimed to assess the durability of the materials and their ability to maintain mechanical properties under various loading conditions.
4. Discussion
4.1. Comparative Analysis of Mechanical Properties of Composites
The comparison of stress–strain curves for PA6 and PBT polymers, with and without carbon fiber reinforcement, is shown in
Figure 9 for a loading rate v = 10 mm/min (
Figure 9a,b) and v = 1 mm/min (
Figure 9c,d). As expected, in all cases, the strength of the carbon fiber-reinforced samples noticeably increased, with a simultaneous decrease in elongation.
In the case of samples with a 0/90° fiber arrangement, the stress–strain relationship was dominated by the mechanical properties of carbon fibers. The maximum elongation in this case is close to the strain at failure for the carbon fiber, which is 1.5%. Samples with a 45° fiber arrangement exhibit higher relative elongation but, at the same time, lower strength, which is a result of a different load transfer mechanism. While in samples with a 0/90° fiber arrangement, the load is transferred in a parallel system through the carbon fabric and the polymeric matrix, in samples with a 45° fiber arrangement, a mixed parallel serial loading character of the fibers occurs. This, on one hand, increases the material’s ability to deform, but on the other hand, strengthens the composite to a lesser extent.
Quantitative comparison of the impact of reinforcing PA6 and PBT with carbon fabric is presented in
Table 10. It shows an increase in the strength of PA6-CF-0/90° samples by approximately 136% to 178% (depending on the loading speed) compared to PA6.
A similar effect was achieved with PBT, where the strength increased by approximately 92% for v = 10 mm/min to about 145% for v = 1 mm/min.
Significantly lower increases in strength were noted in the case of the 45° fiber arrangement. In the case of PA6, regardless of the loading speed, the strength increased by about 76–78. For PBT, the strength increased by about 40% for v = 10 mm/min and about 42% for v = 1 mm/min.
Considering the research results, it is important to note that the obtained increases in strength are a result of only a few percent of carbon fibers in the cross-sectional area of the sample, which is discussed in more detail in the later part of the chapter.
The influence of carbon fiber fabric reinforcement on the tensile modulus of PA6 and PBT exhibited a similar character, with its quantitative description presented in
Table 11. A significantly greater impact on the change in stiffness occurred for the 0/90° configuration, amounting to approximately 360% for PA6 and about 165% for PBT, while for the 45° arrangement, the relative increase in stiffness was 65% for PA6 and 55% for PBT.
The cyclic loading applied in the tensile modulus studies also allowed for the determination of the degree of stiffness degradation of the composites and polymer materials. The analysis was conducted for a strain range up to 2%, with results shown in
Figure 10. The trend of tensile modulus changes exhibits a similar character for both polymers, although it is somewhat more pronounced for composites based on PA6. The modulus value decreases progressively with the implementation of successive strain levels, with the largest drop occurring at 2% strain. For carbon fiber-reinforced polymers in the 45° configuration, the reduction reached approximately 50% for PBT and 60% for PA6.
Considering the lack of literature on the use of PBT in CFRTP composites [
11,
56,
57,
58,
59,
60,
61,
62,
63,
64,
65,
66,
67], it was significant to compare the mechanical properties of the developed PBT-CF composite with the better-known and described PA6-CF composite. For this purpose, tensile stress–strain curves were plotted for unreinforced material and samples were taken for both the 0/90° and 45° fiber arrangements (
Figure 11). In each of the analyzed cases, the mechanical properties of PBT-CF achieved higher values than PA6-CF. This applies to both loading speeds, but both the tensile strength and stiffness of the PBT-CF composite samples noticeably achieve higher values at a speed of 1 mm/min.
The results of a quantitative comparison of the differences in the mechanical properties of PBT-CF and PA6-CF composites are presented in
Table 12. The tensile strength of PBT-CF for v = 1 mm/min is higher by approximately 25% compared to the tensile strength of the PA6-CF composite for the 0/90° arrangement and by about 15% for the 45° arrangement. In the case of a speed of v = 10 mm/min, the difference is less pronounced, amounting to about 12% for the 0/90° arrangement and 8% for the 45° arrangement.
Also, in the case of the modulus of elasticity, the comparison results favor PBT-CF, where the stiffness increase reaches values ranging from 55 to 65%. Only in the case of the CF 0/90° configuration does the initial stiffness of the composites exhibit a similar value.
Taking into consideration the intended use of the investigated composites, the analysis also involved the value of the strength/weight ratio (SWR) described by the relationship and the elasticity/weight ratio (EWR):
The calculated values have been included in
Table 13.
Comparison of the data from
Table 12 allows us to observe similar values of SWR for both composites. Substantial differences arise in the case of the EWR indicator, where the composite with PBT achieves about a 20% increase compared to the PA6 composite.
4.2. Strain Distribution
In the test samples, based on the displacement distributions measured by digital image correlation (during the tensile test), the strain distributions in the direction of the loading axis ε
y and in the direction transverse to the loading axis ε
x, were determined according to the relationships:
In the samples PA6 and PBT (base materials) and PA6-CF45° and PBT-CF45° (fabric-reinforced polymers in a 45° fiber arrangement), the strain distributions are generally uniform, as shown in the examples in
Figure 12. For easier comparison of the determined strain distributions, the same color scale was used for all samples. As expected, the strains ε
y have positive values over the entire measured area and the strains ε
x are compressive strains. However, for specimens with a 0/90° fiber arrangement in a polymer matrix, there is a significant change in the strain distribution caused by their axial loading.
As shown in
Figure 13, the strain distributions in specimens with a 0/90° fiber system are more complex in nature. For both ε
y and ε
x strains, their values vary along the length of the specimen in a quasi-sinusoidal manner. As expected, they have positive values in the case of ε
y deformations. Less obvious is the nature of the transverse deformations ε
x. For both PA6-CF and PBT-CF specimens, their values indicate the simultaneous presence of compression and tension areas in the specimens. From the comparison of the strain maps with the structure of the fiber bundles in the fabric, it is evident that the strain concentration is related to the arrangement of warps and wefts. Furthermore, strains of the same nature (tensile or compressive) are arranged obliquely with a specific spacing related to the arrangement of the bundles.
This character of deformation is related to the specificity of the TWILL 2 × 2 weave of the carbon fiber fabric used. The deformation distributions obtained are consistent in their form with the results of experimental and numerical studies of the epoxy-carbon composite described in the paper [
68]. According to its authors, the highest deformation occurs at the intersections of weft and warp yarns. The reason the localized deformation occurs in the resin-rich region is because the modulus there is much lower than in the fiber zone. In the case of transverse deformation, its concentrations are localized in the matrix areas. According to the authors, this is because warp yarns play the dominant role in load transfer, while the contribution of weft yarns is negligible. For this reason, the transverse deformations in the warp yarns are much smaller than those in the weft yarns.
While the cyclic character of the deformations in the specimens can be explained in this way, it does not fully answer the question regarding the occurrence of significant tensile deformations in the transverse direction, which are equal in magnitude to compressive deformations.
Analysis of the strain maps in the CF-0/90° composite specimens reveals another peculiar feature of the composite. The areas of the specimens with the highest values of positive transverse strain (εx) overlap with the highest longitudinal strain (εy). Such properties are characteristic of the group of materials referred to as metamaterials, but in the case of the composites analyzed they are only local and do not translate into their global properties, including, above all, the Poisson’s number.
4.3. Poisson’s Ratio
Application of flat samples and the method of digital image correlation enabled the determination of Poisson’s ratio ν for all the analyzed cases on the base of the determined strains εx (in the direction transverse to the direction of loading) and εy (along the direction of loading) during loading.
As noted in the previous chapter, inhomogeneities in strain distributions can affect local Poisson’s number values. This is shown in
Figure 14, using the example of strain results in the zones with the smallest and largest strains in the PA6-CF-0/90° sample.
For this reason, in order to assess the influence of strain inhomogeneity on the global Poisson’s number values, the Poisson’s number values were determined by averaging the strains from the entire surface of the specimens subjected to DIC measurement (
Figure 15). The Poisson’s number values determined from these vary with the level of loading, as illustrated in
Figure 16, using specimens CF-45° and CF-0/90°.
For low loads, the Poison’s ratio values of the PA6-CF and PBT-CF samples do not differ from their values for the matrix material, which are around 0.4 (0.38–0.45 for PA6 and 0.39–0.41 for PBT). However, as the load increases, the Poisson’s ratio changes, but in a different way for samples CF-45° and CF-0/90°. Arranging the carbon fabric at an angle of 45° with respect to the load direction results in a strong and rapid increase in Poisson’s ratio, while the Poisson’s ratio value decreases uniformly when the fabric is arranged longitudinally. The decrease in the Poisson’s ratio value may be due to the warp yarns gradually approaching each other, and thus, reducing the influence of the warp on the transverse strain value.
At the same time, it can be noted that the type of matrix material did not significantly affect the Poisson’s ratio values of the composites tested.
The observed values of Poisson’s ratio in the studies, which significantly exceed the range accepted for homogeneous, isotropic, and elastic materials (from 0 to 0.5), are corroborated by other research, including those described in the publication [
69].
According to the authors, this is particularly significant for heterogeneous materials due to the specificity of their structure, which is often the case with woven fabrics. Consequently, the transverse strain during stretching is less than the longitudinal strain, which is not observed in the case of a less dense 2/2 bias sample. In the described studies, the values of Poisson’s ratio ranged from 0.07 to 0.78 in the warp direction and from 0.46 to 1.39 in the weft direction, depending on the samples considered. For strains outside the principal axes, the obtained Poisson’s ratio reached values as high as 3.9. The authors attribute this to the specific structure of the woven fabric. When the woven fabric is stretched in a direction outside the principal axis, the mutually perpendicular yarn systems rotate relative to one another, leading to the closure of the porous structure. This results in a reduction in the material’s volume under tensile stress, causing very high transverse strain relative to the tensile strain, and consequently, high values of Poisson’s ratio.