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Article

Polycrystalline Diamond as a Potential Material for the Hard-on-Hard Bearing of Total Hip Prosthesis: Von Mises Stress Analysis

by
Muhammad Imam Ammarullah
1,2,*,
Rachmad Hartono
1,
Toto Supriyono
1,2,
Gatot Santoso
1,2,
S. Sugiharto
1,2 and
Muki Satya Permana
1,2
1
Department of Mechanical Engineering, Faculty of Engineering, Universitas Pasundan, Bandung 40153, West Java, Indonesia
2
Biomechanics and Biomedics Engineering Research Centre, Universitas Pasundan, Bandung 40153, West Java, Indonesia
*
Author to whom correspondence should be addressed.
Biomedicines 2023, 11(3), 951; https://doi.org/10.3390/biomedicines11030951
Submission received: 13 February 2023 / Revised: 14 March 2023 / Accepted: 14 March 2023 / Published: 20 March 2023
(This article belongs to the Section Biomedical Engineering and Materials)

Abstract

:
Due to polymeric wear debris causing osteolysis from polymer, metal ions causing metallosis from metal, and brittle characteristic causing fracture failure from ceramic in the application on bearing of total hip prosthesis requires the availability of new material options as a solution to these problems. Polycrystalline diamond (PCD) has the potential to become the selected material for hard-on-hard bearing in view of its advantages in terms of mechanical properties and biocompatibility. The present study contributes to confirming the potential of PCD to replace metals and ceramics for hard-on-hard bearing through von Mises stress investigations. A computational simulation using a 2D axisymmetric finite element model of hard-on-hard bearing under gait loading has been performed. The percentage of maximum von Mises stress to respective yield strength from PCD-on-PCD is the lowest at 2.47%, with CoCrMo (cobalt chromium molybdenum)-on-CoCrMo at 10.79%, and Al2O3 (aluminium oxide)-on-Al2O3 at 13.49%. This confirms that the use of PCD as a hard-on-hard bearing material is the safest option compared to the investigated metal and ceramic hard-on-hard bearings from the mechanical perspective.

1. Introduction

Over the last few decades, polymer, metal, and ceramic have been the available material options for application consideration in the bearing of total hip prosthesis [1,2,3]. Each material has its advantages, polymer is capable of effective damping due to impact loads from unexpected activities [4]; metals are suitable for active younger users with high-level intensity [4]; ceramic has a smooth surface with a low coefficient of friction [5]. However, there are several serious problems found in the use of these three materials from a clinical standpoint. For example, polymer produces polymeric wear debris, which trigger osteolysis [6]; metal can release metal ions that enter the body tissues, causing metallosis [7]; ceramic has a disadvantage of fracture failure [8].
The problems of the three previous available material options have prompted the availability of new materials for the bearing of total hip prosthesis as the solution to the conditions faced in material selection. From this condition, polycrystalline diamond (PCD) has been proposed as the new option for bearing material. PCD is a material consisting of several diamond crystals arranged together [9]. Several characteristics such as its excellent hardness [10], extreme wear resistance [11], low coefficient of friction [12], superior toughness [13], and good biocompatibility [14] make it a potential material for bearing applications in a total hip prostheses. Another advantage of PCD is its good dimensional stability and resistance to deformation and mechanical damage [15].
It is necessary to ensure the safety of the bearing in a total hip prosthesis when used to accommodate the various activities conducted by the implant users to reach long-term service life. Ensuring medical implant safety can be achieved clinically or experimentally, but both of these require a relatively long time and are not cheap, making computational simulation-based studies a rational option [16,17,18]. Von Mises stress is an indicator for measuring material failure [19] that has been observed in computational simulation studies on the bearing of total hip prosthesis. When von Mises stress occurs in the bearing to accommodate the implant user’s activities, the user has exceeded the yield strength of the bearing material; this causes failure due to the loss of its elastic properties, and it cannot return to its original form [20], as shown in Figure 1. Changes in the bearing caused by the loss of its elastic properties can affect several problems in total hip prosthesis ranging between triggering dislocations, poor lubrication conditions, and non-smooth articulations. If these conditions have occurred, the replacement with new bearings through revision surgery is unavoidable which is detrimental to the implant user, both from health [21] and economic [22] perspectives.
A computational study of the von Mises stress on the bearings of total hip prosthesis via finite element method has been previously reported by Saputra et al. [24] by who studied different combinations of bearing materials, both hard-on-hard and hard-on-soft such as Al2O3 (aluminium oxide)-on-Al2O3, Al2O3-on-SS 316L (stainless steel 316L), CoCr (cobalt chromium)-on-CoCr, CoCr-on-SS 316L, and SS 316L-on-UHMWPE (ultra-high molecular weight polyethylene). Furthermore, Kalayarasan et al. [25] also analyzed the von Mises stress on CoCr-on-UHWMPE, CoCr-on-CoCr, CoCr-on-CoCrMo (cobalt chromium molybdenum), and CoCr-on-Al2O3 bearings. With more focus on hard-on-soft bearings, a similar investigation was carried out by Shankar et al. [26] through a SS 316L-on-UHMWPE, CoCr-on-UHMWPE, CoCrMo-on-UHMWPE, and Titanium-on-UHMWPE bearings investigation. Previous research conducted on von Mises stress on the bearing of total hip prosthesis has not focused on exploring hard-on-hard bearings, nor has PCD-on-PCD been involved in von Mises stress analysis. This research gap needs to be filled by investigating the von Mises stress of PCD-on-PCD bearing in comparison with other hard-on-hard bearings, such as metal-on-metal and ceramic-on-ceramic to ascertain the potential application of PCD in hard-on-hard bearing.
The present computational study aims to assess the safety of PCD as potential material for hard-on-hard bearings to replace metal and ceramic materials. This is achieved by evaluating the von Mises stress in metal-on-metal, ceramic-on-ceramic, and PCD-on-PCD bearings, and then comparing it to the respective yield strength of the bearing materials. The finite element model of hard-on-hard bearings is established for understanding the bearing safety based on the mechanical perspective.

2. Materials and Methods

2.1. The Parameter in Finite Element Simulation of Hard-on-Hard Bearings

In the present study, the geometry of a hard-on-hard bearing of total hip prosthesis, both for femoral head and acetabular cup component, use common geometry adopted in the bearings of total hip prosthesis [27], presented in Table 1. The hard materials investigated in the present study, include CoCrMo, Al2O3, and PCD, which are used in both acetabular cup and femoral head components, forming metal-on-metal (CoCrMo-on-CoCrMo), ceramic-on-ceramic (Al2O3-on-Al2O3), and diamond-on-diamond (PCD-on-PCD) bearings. The Young’s modulus, Poisson’s ratio, and coefficient of friction from the hard-on-hard bearings in the present computational simulation are shown in Table 2. assuming that they become homogeneous, isotropic, and linear elastic [28]. The Young’s modulus and Poisson’s ration is an input parameter used to describe the mechanical properties of hard materials during the computational simulation process [29]. In addition, the coefficient of friction is an input parameter used to describe the asperity between femoral head and acetabular cup contact surfaces [30].

2.2. Finite Element Model of Hard-on-Hard Bearings

The computational simulation of the von Mises stress of the hard-on-hard bearings was conducted using ABAQUS CAE version 6.14-1 (Dassault Systèmes, Vélizy-Villacoublay, France) with the consideration of two main components, namely acetabular cup and femoral head to simplify the modelling as shown in Figure 2. The finite element model of the hard-on-hard bearings adopts a 2D axisymmetric, as previous researched by Saputra et al. [24]. The definition of contact is configured of the contact surface of femoral head as master surface, while the contact surface of acetabular cup as slave surface. The finite element model was discretized with 5500 four-node axisymmetric elements (CA4X), with 2000 CAX4 elements for the acetabular cup component, and the remaining elements being used for the femoral head component. These were obtained through element convergence studies before the von Mises stress analysis was conducted (described in Section 3.1. Convergence Study). For the boundary conditions, gait loading was applied to the lower section of femoral head, with only femoral head being allowed to move vertically concentric to acetabular cup, and acetabular cup was immobilized [33]. In addition, the presence of synovial fluid lubrication during contact is ignored; only dry contact occurs. However, the effect of lubrication and surface roughness is incorporated into the coefficient of friction parameter [34].
Figure 2. Component consideration and finite element model of hard-on-hard bearings.
Figure 2. Component consideration and finite element model of hard-on-hard bearings.
Biomedicines 11 00951 g002
Figure 3. Gait loading simulated on the hard-on-hard bearing of total hip prosthesis [35].
Figure 3. Gait loading simulated on the hard-on-hard bearing of total hip prosthesis [35].
Biomedicines 11 00951 g003

2.3. Gait Loading

With the rationalization that users of a total hip prosthesis perform most common of their activities by walking normally, the loading conditions in the present computational simulation of hard-on-hard bearings of total hip prosthesis simulate normal walking activity [36]. The gait loading in the current study, as shown in Figure 3 only considers the vertical force without the range of motion as was conducted by Jamari et al. [35]. This is because the finite element model of hard-on-hard bearings currently uses 2D axisymmetric, making it impossible to adopt triaxial motion during gait loading [37]. For the convenience of the computational simulation procedures, the gait loading is divided into 32 phases as referred from previous study [27,34,38] consisting of two main groups, namely the stance phase (60% of gait loading) and the swing phase (40% of gait loading) [39]. Peak loading occurs in the 7th phase (stance phase) of 2326.09 N [35].

3. Results and Discussion

3.1. Convergence Study

The number of elements used for the von Mises stress investigation of the hard-on-hard bearings of total hip prosthesis was selected based on the convergence studies of six identical models with different elements, including coarse elements (small number of elements) and fine elements (large number of elements) presented in Figure 4. It aims to select hard-on-hard bearing models with an optimal number of elements, which does not use too many elements in order to not burden the computational load, whilst still being able to provide accurate von Mises stress results [40]. The convergence study was conducted by analyzing the highest von Mises stress (at the 7th phase of gait loading) on the CoCrMo-on-CoCrMo bearings. The 4th model has been chosen from the convergence study with the number of 5500 CAX4 elements (2000 CAX4 elements for acetabular cup and 3500 CAX4 elements for femoral head), as is explained in Figure 3. This is because the von Mises stress obtained from the 4th model is 55.8 MPa with a difference of 0.79 MPa (under 2%) compared to 6th model, and had the highest number of elements.

3.2. Validation of von Mises Stress Results

The current von Mises stress results from the computational simulation of hard-on-hard bearings of total hip prosthesis need to be validated to ensure the accuracy of the results obtained in previous studies under identical conditions and parameters [41]. The highest von Mises stress (in the 7th phase of the gait loading) for the CoCrMo-on-CoCrMo bearing was validated by the previous research by Saputra et al. [24] presented in Figure 5. The difference of the highest von Mises stress result from both of them is 4.9 MPa indicating a difference of around 8.78%. The von Mises stress results in the current study have been validated due to differences in the acceptable range, which is under 10% [35].

3.3. Von Mises Stress Investigation

Figure 6a presents a comparison of the maximum von Mises stresses during each phase of gait loading divided into 32 phases for three types of hard-on-hard bearings consisting of CoCrMo-on-CoCrMo, Al2O3-on-Al2O3, and PCD-on-PCD. The value of the von Mises stress changes in each phase due to the difference in the resultant force applied, where the highest von Mises stress is in the 7th phase as this phase has a peak gait loading, and vice versa for the lowest von Mises stress found in the 30th phase because of the lowest gait loading. The comparison of the lowest, average, and highest von Mises stress for the studied hard-on-hard bearings is presented in Figure 6b.
The distribution contour of the von Mises stress from hard-on-hard bearings is shown in Figure 7. Five representative phases were selected out of the 32 gait loading phases to present the von Mises stress contour of the hard-on-hard bearings in the current study referring to the previous report by Ammarullah et al. [42] consisting of 1st (initial of gait loading), 7th (peak of gait loading), 16th (mid of gait loading), 30th (lowest of gait loading), and 32nd (end of gait loading) phases. It can be seen that the intensity and distribution of the von Mises stress contour will increase and widen as the von Mises stress value increases on the hard-on-hard bearings. As the overall von Mises stress of PCD-on-PCD is the highest compared to CoCrMo-on-CoCrMo and Al2O3-on-Al2O3, the intensity and contour distribution are the highest and widest. The von Mises stress distribution contour in the selected phases shows a similar pattern to the contours found in the center of contact area between acetabular cup and femoral head. This is because the current computational simulation model does not consider the range of motion and only forces that move vertically, so the movement of the femoral head will be concentric on the acetabular cup.
The von Mises stress on the hard-on-hard bearings is studied further by looking at the profile in acetabular cup thickness. This was conducted by observing the von Mises stress on a data retrieval line set on the acetabular cup thickness in the direction y as shown in Figure 8a. Meanwhile, the von Mises stress profile of the acetabular cup thickness at the peak loading and selected phases is described in Figure 8b and Figure 8c respectively. The study of the relationship between von Mises stress and acetabular cup thickness is vital to do because the highest von Mises stress is not located at the bearing interface, but in the bulk area, where it has a risk of losing its elastic properties first [38]. Recognizing the areas, in which the material’s elastic properties are most likely to be lost first contributes to avoiding future surface damage to the bearing of total hip prosthesis.
The maximum value of the von Mises stress (in the 7th phase of gait loading) for the three hard-on-hard bearings is shown in Table 3, where from highest to lowest it belongs to CoCrMo-on-CoCrMo, Al2O3-on-Al2O3, and PCD -on-PCD. The von Mises stress increased by 55.8 MPa (158.06%) when CoCrMo-on-CoCrMo was compared to PCD-on-PCD and increased by 66.24 MPa (84.64%) when Al2O3-on-Al2O3 was compared to PCD-on-PCD. The significant increase in the von Mises stress value of PCD-on-PCD compared to the other hard-on-hard bearings is due to the high hardness of the PCD material [43], indicated by the mechanical properties from Young’s modulus of 900 GPa [32], which is high in comparison to that of CoCrMo of 210 GPa [27] and Al2O3 of 375 GPa [31].
The present computational simulation results confirm that the von Mises stress of all the hard-on-hard bearings are still below the yield strength as presented in Table 3. This shows that explains in real conditions, the hard-on-hard bearings will not failure due to undergoing plastic deformation during walking activities conducted by the implant users. Therefore, even under the peak of gait loading (7th phase), the material of the hard-on-hard bearings retains its elastic properties and can return to its original shape after being subjected to a gait loading. However, the safest hard-on-hard bearings, from the mechanical perspective is PCD-on-PCD because the maximum von Mises stress value is only 2.47% of the PCD’s yield strength. Although the von Mises stress value of PCD-on-PCD is the highest compared to the metals and ceramic hard-on-hard bearings used in the current study, the Yield strength of PCD is very high at 5849.7 MPa [44] making the percentage of the maximum von Mises stress to the yield strength very small. In terms of the safest bearings after PCD-on-PCD, CoCrMo-on-CoCrMo and Al2O3-on-Al2O3 had the percentage of maximum von Mises stress to respective yield strength, at 10.79% for CoCrMo-on-CoCrMo and 13.49% for Al2O3-on-Al2O3. The ceramic-on-ceramic bearings were the most unsafe hard-on-hard bearings from a mechanical perspective. The explanation is rational because of the brittle nature of the ceramic, which puts this bearing at risk of failure due to fracture when subjected to high loads [45].

3.4. Challenges and Opportunities on PCD-on-PCD bearing

There are three common materials available that were previously widely used in the bearings of total hip prostheses; metals [46], ceramics [47], and polymers [48]. These materials would generally be fabricated with conventional machining [49]. However, it is not possible to fabricate PCD with conventional machining that requires electrical discharge machining (EDM) [50] or laser machining [51] due to the high level of fabrication difficulty as it has superior hardness compared to metals, ceramics, and polymers [52]. Fabrication methods using EDM and laser machining are very expensive and require sophisticated fabrication equipment when compared to conventional machining; this renders PCD far less affordable compared to metals, ceramics, and polymers [53]. This is exacerbated by the availability of the material; PCD requires diamond crystal as a raw material, which is difficult to obtain, as well as bearing expensive and not widely available in the commercial market. This situation is very different when compared to metals, ceramics, and polymers whose raw materials are easy to obtain, relatively cheaper, and widely available in the commercial market. The widespread use of PCD-on-PCD bearings in total hip prostheses quite difficult at present, especially in developing countries due to low purchasing power for expensive medical devices and the availability of qualified sophisticated fabrication equipment. However, with the development of technology, PCD-on-PCD bearings will potentially become widely available in the future, especially considering all the advantages of PCD materials compared to metals, ceramics, and polymers, with PCD-on-PCD providing a higher performance compared to the other available bearings, both hard-on-hard (metal-on-metal and ceramic-on-ceramic) [54] and hard-on-soft (metal-on-polymer and ceramic-on-polymer) [55]. The explanation is also supported by the current results of the von Mises stress investigation, which shows that PCD-on-PCD is the safest bearing from a mechanical standpoint compared to CoCrMo-on-CoCrMo and Al2O3-on-Al2O3.

3.5. Limitations of the Current Computational Research

Regarding the limitation of the current computational research, some crucial remarks must be made. From the perspective of the adopted gait loading, the loading only adopts acting forces, not the range of motion, which limits the movement only in the vertical direction. The simplification does not perfectly reflect the realistic situation in which the implant user performs walking activity [56]. From the coefficient of friction, the used constant value is chosen. However, the coefficient of friction changes over time when contact occurs between femoral head and acetabular cup, representing changes in the lubrication condition, surface roughness, and wear [57]. Additionally, the present finite element modelling only employs a 2D form to investigate von Mises stress on hard-on-hard bearings, which are less accurate than 3D models. It was conducted to reduce the amount of calculation time needed [58]. Next, only femoral head and acetabular cup components are taken into account. In contrast, considering other components, such as pelvic bone and acetabular shell, results in a more realistic modelling scenario [59]. In terms of the materials assumption, the present finite element model assumes a purely elastic material, without considering plastic behavior on CoCrMo, Al2O3, and PCD. An elasto-plastic model needs to be considered in a bearing investigation of total hip prosthesis in order to present a more realistic modelling as established by Teoh et al. [60]. Lastly, the current von Mises stress investigation does not validate the elevant experimental testing, but only validate the with previous similar von Mises stress results performed by Saputra et al. [24]. Future study must solve these drawbacks as the present limitations can undoubtedly influence the computational simulation outcomes.

4. Conclusions

Finite element simulation has been performed on CoCrMo-on-CoCrMo, Al2O3-on-Al2O3, and PCD-on-PCD bearings of total hip prosthesis to investigate the von Mises stress using a 2D axisymmetric model. The von Mises stress outcomes in the current study show the highest value in the 7th phase of gait loading for metal, ceramic, and diamond hard-on-hard bearings. PCD-on-PCD shows the highest maximum von Mises stress compared to the other investigated hard-on-hard bearings. However, when the maximum von Mises stress is compared with the respective yield strength, PCD-on-PCD is the lowest. The result confirms that PCD as a potential material for hard-on-hard bearings is the safest material from a mechanical point of view compared to CoCrMo and Al2O3, thus implying PCD-on-PCD as a promising hard-on-hard bearing in the future. It is also supported by the superior biocompatibility of PCD making the application of the material safe for the human body from a biomedical perspective.

Author Contributions

Conceptualization, M.I.A.; methodology, M.I.A.; software, M.I.A.; validation, M.I.A.; formal analysis, M.I.A.; investigation, M.I.A.; resources, M.I.A.; data curation, M.I.A.; writing—original draft preparation, M.I.A.; writing—review and editing, R.H., T.S., G.S., S.S. and M.S.P.; visualization, M.I.A.; supervision, R.H., T.S., G.S., S.S. and M.S.P.; project administration, M.I.A.; funding acquisition, M.I.A. All authors have read and agreed to the published version of the manuscript.

Funding

The research was funded by the Grant research program Faculty of Engineering, Universitas Pasundan fiscal year 2022/2023 Number: 049/Unpas-FT.D/G/I/2023.

Institutional Review Board Statement

Not applicable.

Informed Consent Statement

Not applicable.

Data Availability Statement

The data presented in this study are available on request from the corresponding author.

Acknowledgments

M.I.A. and G.S. gratefully thank Yusman Taufik and Yonik Meilawati for their assistance and direction in the Scientific Article Writing Workshop held in Bandung, 23 January 2023 by the Center for Scientific Research and Publication, Faculty of Engineering, Universitas Pasundan.

Conflicts of Interest

The authors declare no conflict of interest.

References

  1. Cui, Z.; Tian, Y.X.; Yue, W.; Yang, L.; Li, Q. Tribo-Biological Deposits on the Articulating Surfaces of Metal-on-Polyethylene Total Hip Implants Retrieved from Patients. Sci. Rep. 2016, 6, 28376. [Google Scholar] [CrossRef] [PubMed]
  2. Bhawe, A.K.; Shah, K.M.; Somani, S.; Shenoy, B.S.; Bhat, N.S.; Zuber, M.; Chethan, K.N. Static Structural Analysis of the Effect of Change in Femoral Head Sizes Used in Total Hip Arthroplasty Using Finite Element Method. Cogent Eng. 2022, 9, 2027080. [Google Scholar] [CrossRef]
  3. Welles, T.S.; Ahn, J. Investigation of the Effects of Electrochemical Reactions on Complex Metal Tribocorrosion within the Human Body. Heliyon 2021, 7, e07023. [Google Scholar] [CrossRef] [PubMed]
  4. Szarek, A.; Postawa, P.; Stachowiak, T.; Paszta, P.; Redutko, J.; Mordal, K.; Kalwik, A.; Łukomska-Szarek, J.; Gzik, M.; Joszko, K.; et al. The Analysis of Polyethylene Hip Joint Endoprostheses Strength Parameters Changes after Use inside the Human Body. Materials 2021, 14, 7091. [Google Scholar] [CrossRef]
  5. Zhang, Y.; Yang, W.; Yu, S.; Wang, L.; Ma, X.; Gao, W.; Lan, N.; Shao, W.; Chen, J. Microstructure and Properties in Simulated Seawater of Copper-Doped Micro-Arc Coatings on TC4 Alloy. Coatings 2022, 12, 883. [Google Scholar] [CrossRef]
  6. Fouly, A.; Alnaser, I.A.; Assaifan, A.K.; Abdo, H.S. Evaluating the Performance of 3D-Printed PLA Reinforced with Date Pit Particles for Its Suitability as an Acetabular Liner in Artificial Hip Joints. Polymers 2022, 14, 3321. [Google Scholar] [CrossRef]
  7. Senra, M.R.; Marques, M.d.F.V.; Monteiro, S.N. Poly (Ether-Ether-Ketone) for Biomedical Applications: From Enhancing Bioactivity to Reinforced-Bioactive Composites—An Overview. Polymers 2023, 15, 373. [Google Scholar] [CrossRef]
  8. Lombard, C.; Gillet, P.; Germain, E.; Boubaker, F.; Blum, A.; Gondim Teixeira, P.A.; Gillet, R. Imaging in Hip Arthroplasty Management Part 2: Postoperative Diagnostic Imaging Strategy. J. Clin. Med. 2022, 11, 4416. [Google Scholar] [CrossRef]
  9. Li, G.; Rahim, M.Z.; Ding, S.; Sun, S.; Mo, J. Experimental Study on Quality of PCD Tools Machined by Different Electric Discharge Grinding Processes. Cogent Eng. 2016, 3, 1228234. [Google Scholar] [CrossRef]
  10. Zhao, K.; Zhao, J.; Wei, X.; Guan, X.; Deng, C.; Dai, B.; Zhu, J. Bottom-Up Cu Filling of High-Aspect-Ratio through-Diamond Vias for 3D Integration in Thermal Management. Micromachines 2023, 14, 290. [Google Scholar] [CrossRef]
  11. Guignard, J.; Prakasam, M.; Largeteau, A. A Review of Binderless Polycrystalline Diamonds: Focus on the High-Pressure–High-Temperature Sintering Process. Materials 2022, 15, 2198. [Google Scholar] [CrossRef] [PubMed]
  12. Yan, X.; Dong, S.; Li, X.; Zhao, Z.; Dong, S.; An, L. Optimization of Machining Parameters for Milling Zirconia Ceramics by Polycrystalline Diamond Tool. Materials 2021, 15, 208. [Google Scholar] [CrossRef] [PubMed]
  13. Zhan, G.; Xu, J.; He, D. Applications of Polycrystalline Diamond (PCD) Materials in Oil and Gas Industry. In Applications and Use of Diamond; IntechOpen: London, UK, 2022. [Google Scholar] [CrossRef]
  14. Ramírez, G.; Gonzalez Castro, J.M.; Orrit-Prat, J.; Bonet, R.; Cuadrado, N.; Vilaseca, M.; Carreras, L.; Caro, J. Super-Hard DLC Coatings as an Alternative to Polycrystalline Diamond for Cutting Tools: Predictive Analysis of Aluminium Alloy Surface Quality. Lubricants 2022, 10, 135. [Google Scholar] [CrossRef]
  15. Li, Q.; Zhan, G.; Li, D.; He, D.; Moellendick, T.E.; Gooneratne, C.P.; Alalsayednassir, A.G. Ultrastrong Catalyst-Free Polycrystalline Diamond. Sci. Rep. 2020, 10, 22020. [Google Scholar] [CrossRef] [PubMed]
  16. Alabdah, F.; Alshammari, A.; Hidalgo-Bastida, A.; Cooper, G. A Review of Conventional and Novel Treatments for Osteoporotic Hip Replacements. Bioengineering 2023, 10, 161. [Google Scholar] [CrossRef] [PubMed]
  17. Putra, R.U.; Basri, H.; Prakoso, A.T.; Chandra, H.; Ammarullah, M.I.; Akbar, I.; Syahrom, A.; Kamarul, T. Level of Activity Changes Increases the Fatigue Life of the Porous Magnesium Scaffold, as Observed in Dynamic Immersion Tests, over Time. Sustainability 2023, 15, 823. [Google Scholar] [CrossRef]
  18. Prakoso, A.T.; Basri, H.; Adanta, D.; Yani, I.; Ammarullah, M.I.; Akbar, I.; Ghazali, F.A.; Syahrom, A.; Kamarul, T. The Effect of Tortuosity on Permeability of Porous Scaffold. Biomedicines 2023, 11, 427. [Google Scholar] [CrossRef]
  19. Budynas, R.G.; Nisbett, J.K. Shigley’s Mechanical Engineering Design, 10th ed.; McGraw-Hill Education: New York, NY, USA, 2015. [Google Scholar]
  20. Kharmanda, G.; Gowid, S.; Mahdi, E.; Shokry, A. Efficient System Reliability-Based Design Optimization Study for Replaced Hip Prosthesis Using New Optimized Anisotropic Bone Formulations. Materials 2020, 13, 362. [Google Scholar] [CrossRef] [Green Version]
  21. Safali, S.; Berk, T.; Makelov, B.; Acar, M.A.; Gueorguiev, B.; Pape, H.-C. The Possibilities of Personalized 3D Printed Implants—A Case Series Study. Medicina 2023, 59, 249. [Google Scholar] [CrossRef]
  22. Reinbacher, P.; Hecker, A.; Friesenbichler, J.; Smolle, M.; Leitner, L.; Klim, S.; Draschl, A.; Colovic, D.; Brunnader, K.; Leithner, A.; et al. Simultaneous Bilateral Total Hip Arthroplasty with Straight-Stems and Short-Stems: Does the Short One Do a Better Job? J. Clin. Med. 2023, 12, 1028. [Google Scholar] [CrossRef]
  23. Lin, C.-Y.; Kang, J.-H. Mechanical Properties of Compact Bone Defined by the Stress-Strain Curve Measured Using Uniaxial Tensile Test: A Concise Review and Practical Guide. Materials 2021, 14, 4224. [Google Scholar] [CrossRef] [PubMed]
  24. Saputra, E.; Anwar, I.B.; Jamari, J.; van der Heide, E. Reducing Contact Stress of the Surface by Modifying Different Hardness of Femoral Head and Cup in Hip Prosthesis. Front. Mech. Eng. 2021, 7, 631940. [Google Scholar] [CrossRef]
  25. Kalayarasan, M.; Prakash, L.; Shankar, S. Material Selection of Acetabular Component in Human Hip Prosthesis Using Finite Element Concepts. Int. J. Exp. Comput. Biomech. 2013, 2, 118. [Google Scholar] [CrossRef]
  26. Shankar, S.; Prakash, L.; Kalayarasan, M. Finite Element Analysis of Different Contact Bearing Couples for Human Hip Prosthesis. Int. J. Biomed. Eng. Technol. 2013, 11, 66–80. [Google Scholar] [CrossRef]
  27. Jamari, J.; Ammarullah, M.I.; Santoso, G.; Sugiharto, S.; Supriyono, T.; van der Heide, E. In Silico Contact Pressure of Metal-on-Metal Total Hip Implant with Different Materials Subjected to Gait Loading. Metals 2022, 12, 1241. [Google Scholar] [CrossRef]
  28. Ammarullah, M.I.; Afif, I.Y.; Maula, M.I.; Winarni, T.I.; Tauviqirrahman, M.; Jamari, J. Tresca Stress Evaluation of Metal-on-UHMWPE Total Hip Arthroplasty during Peak Loading from Normal Walking Activity. Mater. Today Proc. 2022, 63, S143–S146. [Google Scholar] [CrossRef]
  29. Lostado Lorza, R.; Somovilla Gomez, F.; Corral Bobadilla, M.; Íñiguez Macedo, S.; Rodríguez San Miguel, A.; Fernández Martínez, E.; Rubio Sampedro, M.; Pérez Sala, Á.; Cristóbal, R.P.; Larráyoz, I.M. Comparative Analysis of Healthy and Cam-Type Femoroacetabular Impingement (FAI) Human Hip Joints Using the Finite Element Method. Appl. Sci. 2021, 11, 11101. [Google Scholar] [CrossRef]
  30. Alnaser, I.A.; Abdo, H.S.; Abdo, M.S.; Alkalla, M.; Fouly, A. Effect of Synthesized Titanium Dioxide Nanofibers Weight Fraction on the Tribological Characteristics of Magnesium Nanocomposites Used in Biomedical Applications. Nanomaterials 2023, 13, 294. [Google Scholar] [CrossRef]
  31. Ammarullah, M.I.; Santoso, G.; Sugiharto, S.; Supriyono, T.; Wibowo, D.B.; Kurdi, O.; Tauviqirrahman, M.; Jamari, J. Minimizing Risk of Failure from Ceramic-on-Ceramic Total Hip Prosthesis by Selecting Ceramic Materials Based on Tresca Stress. Sustain. 2022, 14, 3413. [Google Scholar] [CrossRef]
  32. Feng, Z.; Field, J.E. The Friction of Diamond Sliding on Diamond. J. Phys. D Appl. Phys. 1992, 25, A33–A37. [Google Scholar] [CrossRef]
  33. Sonntag, R.; Reinders, J.; Rieger, J.S.; Heitzmann, D.W.W.; Kretzer, J.P. Hard-on-Hard Lubrication in the Artificial Hip under Dynamic Loading Conditions. PLoS ONE 2013, 8, e71622. [Google Scholar] [CrossRef] [PubMed] [Green Version]
  34. Jamari, J.; Ammarullah, M.I.; Saad, A.P.M.; Syahrom, A.; Uddin, M.; van der Heide, E.; Basri, H. The Effect of Bottom Profile Dimples on the Femoral Head on Wear in Metal-on-Metal Total Hip Arthroplasty. J. Funct. Biomater. 2021, 12, 38. [Google Scholar] [CrossRef] [PubMed]
  35. Jamari, J.; Ammarullah, M.I.; Santoso, G.; Sugiharto, S.; Supriyono, T.; Prakoso, A.T.; Basri, H.; van der Heide, E. Computational Contact Pressure Prediction of CoCrMo, SS 316L and Ti6Al4V Femoral Head against UHMWPE Acetabular Cup under Gait Cycle. J. Funct. Biomater. 2022, 13, 64. [Google Scholar] [CrossRef] [PubMed]
  36. Jamari, J.; Ammarullah, M.I.; Santoso, G.; Sugiharto, S.; Supriyono, T.; Permana, M.S.; Winarni, T.I.; van der Heide, E. Adopted Walking Condition for Computational Simulation Approach on Bearing of Hip Joint Prosthesis: Review over the Past 30 Years. Heliyon 2022, 8, e12050. [Google Scholar] [CrossRef]
  37. Joshi, T.; Sharma, R.; Mittal, V.K.; Gupta, V.; Krishan, G. Dynamic Analysis of Hip Prosthesis Using Different Biocompatible Alloys. ASME Open J. Eng. 2022, 1, 011001. [Google Scholar] [CrossRef]
  38. Ammarullah, M.I.; Afif, I.Y.; Maula, M.I.; Winarni, T.I.; Tauviqirrahman, M.; Akbar, I.; Basri, H.; Van Der Heide, E.; Jamari, J. Tresca Stress Simulation of Metal-on-Metal Total Hip Arthroplasty during Normal Walking Activity. Materials 2021, 14, 7554. [Google Scholar] [CrossRef] [PubMed]
  39. Bumbard, K.B.; Herrington, H.; Goh, C.-H.; Ibrahim, A. Incorporation of Torsion Springs in a Knee Exoskeleton for Stance Phase Correction of Crouch Gait. Appl. Sci. 2022, 12, 7034. [Google Scholar] [CrossRef]
  40. Naghavi, S.A.; Lin, C.; Sun, C.; Tamaddon, M.; Basiouny, M.; Garcia-Souto, P.; Taylor, S.; Hua, J.; Li, D.; Wang, L.; et al. Stress Shielding and Bone Resorption of Press-Fit Polyether–Ether–Ketone (PEEK) Hip Prosthesis: A Sawbone Model Study. Polymers 2022, 14, 4600. [Google Scholar] [CrossRef] [PubMed]
  41. Alkentar, R.; Máté, F.; Mankovits, T. Investigation of the Performance of Ti6Al4V Lattice Structures Designed for Biomedical Implants Using the Finite Element Method. Materials 2022, 15, 6335. [Google Scholar] [CrossRef]
  42. Ammarullah, M.I.; Santoso, G.; Sugiharto, S.; Supriyono, T.; Kurdi, O.; Tauviqirrahman, M.; Winarni, T.I.; Jamari, J. Tresca Stress Study of CoCrMo-on-CoCrMo Bearings Based on Body Mass Index Using 2D Computational Model. J. Tribol. 2022, 33, 31–38. [Google Scholar]
  43. Ducobu, F.; Mélice, E.; Rivière-Lorphèvre, E.; Beuscart, T.; Aizpuru, O.; Granjon, A.; Flores, P.; Soriano, D.; Cuesta, M.; Arrazola, P.-J. Sensitivity Analysis of Various Geometries of PCD and Cemented Tungsten Carbide Cutting Tools during the Milling of GFRP Composite. Polymers 2022, 14, 1524. [Google Scholar] [CrossRef] [PubMed]
  44. Abdul-Rani, A.M.; Sidid, A.A.B.C.; Ab Adzis, A.H. Study on the Effect of Diamond Grain Size on Wear of Polycrystalline Diamond Compact Cutter. IOP Conf. Ser. Mater. Sci. Eng. 2018, 328, 012004. [Google Scholar] [CrossRef]
  45. Yao, Q.; Chen, Y.; Wang, Z.; Qi, H. Evaluations on Ceramic Fracture Toughness Measurement by Edge Chipping. Coatings 2022, 12, 1146. [Google Scholar] [CrossRef]
  46. Basri, H.; Syahrom, A.; Prakoso, A.T.; Wicaksono, D.; Amarullah, M.I.; Ramadhoni, T.S.; Nugraha, R.D. The Analysis of Dimple Geometry on Artificial Hip Joint to the Performance of Lubrication. J. Phys. Conf. Ser. 2019, 1198, 042012. [Google Scholar] [CrossRef]
  47. Rafikova, G.; Piatnitskaia, S.; Shapovalova, E.; Chugunov, S.; Kireev, V.; Ialiukhova, D.; Bilyalov, A.; Pavlov, V.; Kzhyshkowska, J. Interaction of Ceramic Implant Materials with Immune System. Int. J. Mol. Sci. 2023, 24, 4200. [Google Scholar] [CrossRef]
  48. Tauviqirrahman, M.; Ammarullah, M.I.; Jamari, J.; Saputra, E.; Winarni, T.I.; Kurniawan, F.D.; Shiddiq, S.A.; van der Heide, E. Analysis of Contact Pressure in a 3D Model of Dual-Mobility Hip Joint Prosthesis under a Gait Cycle. Sci. Rep. 2023, 13, 3564. [Google Scholar] [CrossRef]
  49. Vodilka, A.; Koroľ, M.; Kočiško, M.; Zajac, J. Adjusting Surface Models of Cellular Structures for Making Physical Models Using FDM Technology. Polymers 2023, 15, 1198. [Google Scholar] [CrossRef]
  50. Lee, P.A.; Kim, B.H. A Study of Microdrilling of Fused Silica Using EDMed PCD Tools. Appl. Sci. 2022, 12, 11166. [Google Scholar] [CrossRef]
  51. Cui, J.; Fang, X.; Dong, X.; Mei, X.; Xu, K.; Fan, Z.; Sun, Z.; Wang, W. Fabrication of PCD Skiving Cutter by UV Nanosecond Laser. Materials 2021, 14, 4027. [Google Scholar] [CrossRef]
  52. Soliman, M.M.; Chowdhury, M.E.H.; Islam, M.T.; Musharavati, F.; Nabil, M.; Hafizh, M.; Khandakar, A.; Mahmud, S.; Nezhad, E.Z.; Shuzan, M.N.I.; et al. A Review of Biomaterials and Associated Performance Metrics Analysis in Pre-Clinical Finite Element Model and in Implementation Stages for Total Hip Implant System. Polymers 2022, 14, 4308. [Google Scholar] [CrossRef]
  53. Zhang, B.; Du, Y.; Liu, H.; Xin, L.; Yang, Y.; Li, L. Experimental Study on High-Speed Milling of SiCf/SiC Composites with PCD and CVD Diamond Tools. Materials 2021, 14, 3470. [Google Scholar] [CrossRef] [PubMed]
  54. Cannella, A.; Greco, T.; Polichetti, C.; De Martino, I.; Mascio, A.; Maccauro, G.; Perisano, C. A Rare Case of Adverse Reaction to Metal Debris in a Ceramic-on-Ceramic Total Hip Replacement. J. Funct. Biomater. 2022, 13, 145. [Google Scholar] [CrossRef] [PubMed]
  55. Rufaqua, R.; Vrbka, M.; Hemzal, D.; Choudhury, D.; Rebenda, D.; Křupka, I.; Hartl, M. Analysis of Chemisorbed Tribo-Film for Ceramic-on-Ceramic Hip Joint Prostheses by Raman Spectroscopy. J. Funct. Biomater. 2021, 12, 29. [Google Scholar] [CrossRef] [PubMed]
  56. Wysocki, M.A.; Lewis, S.A.; Doyle, S.T. Developing Patient-Specific Statistical Reconstructions of Healthy Anatomical Structures to Improve Patient Outcomes. Bioengineering 2023, 10, 123. [Google Scholar] [CrossRef]
  57. Kolev, M.; Drenchev, L.; Petkov, V.; Dimitrova, R. Production and Tribological Characterization of Advanced Open-Cell AlSi10Mg-Al2O3 Composites. Metals 2023, 13, 131. [Google Scholar] [CrossRef]
  58. Soloviev, D.; Maslov, L.; Zhmaylo, M. Acetabular Implant Finite Element Simulation with Customised Estimate of Bone Properties. Materials 2023, 16, 398. [Google Scholar] [CrossRef]
  59. González-bravo, C.; Ortega, M.A.; Buján, J.; de la Torre, B.; Barrios, L. Wear Risk Prevention and Reduction in Total Hip Arthroplasty. A Personalized Study Comparing Cement and Cementless Fixation Techniques Employing Finite Element Analysis. J. Pers. Med. 2021, 11, 780. [Google Scholar] [CrossRef]
  60. Teoh, S.H.; Chan, W.H.; Thampuran, R. An Elasto-Plastic Finite Element Model for Polyethylene Wear in Total Hip Arthroplasty. J. Biomech. 2002, 35, 323–330. [Google Scholar] [CrossRef]
Figure 1. Stress-strain curve [23]. Bearing of total hip prosthesis is indicated to be safe when the von Mises stress does not exceed the yield strength, which indicates that it is still in the elastic region of stress-strain curve.
Figure 1. Stress-strain curve [23]. Bearing of total hip prosthesis is indicated to be safe when the von Mises stress does not exceed the yield strength, which indicates that it is still in the elastic region of stress-strain curve.
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Figure 4. Convergence study of CoCrMo-on-CoCrMo bearing from von Mises stress result.
Figure 4. Convergence study of CoCrMo-on-CoCrMo bearing from von Mises stress result.
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Figure 5. Present von Mises stress result validation of CoCrMo-on-CoCrMo bearing of total hip prosthesis with similar previous von Mises stress investigation performed by Saputra et al. [24].
Figure 5. Present von Mises stress result validation of CoCrMo-on-CoCrMo bearing of total hip prosthesis with similar previous von Mises stress investigation performed by Saputra et al. [24].
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Figure 6. Von Mises stress of hard-on-hard bearings: (a) maximum value in full 32 phases of gait loading and (b) lowest, average, and highest value.
Figure 6. Von Mises stress of hard-on-hard bearings: (a) maximum value in full 32 phases of gait loading and (b) lowest, average, and highest value.
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Figure 7. Contour of von Mises stress of hard-on-hard bearings during representative phases.
Figure 7. Contour of von Mises stress of hard-on-hard bearings during representative phases.
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Figure 8. Von Mises stress profile as a function of acetabular cup thickness on hard-on-hard bearings: (a) Data retrieval line set, (b) profile at peak loading, and (c) profile at selected phases.
Figure 8. Von Mises stress profile as a function of acetabular cup thickness on hard-on-hard bearings: (a) Data retrieval line set, (b) profile at peak loading, and (c) profile at selected phases.
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Table 1. Geometry of hard-on-hard bearings.
Table 1. Geometry of hard-on-hard bearings.
ParameterSize (mm)
Radius of femoral head14
Radial clearance0.05
Thickness of acetabular cup5
Table 2. Young’s modulus, Poisson’s ratio, and coefficient of friction from hard-on-hard bearings.
Table 2. Young’s modulus, Poisson’s ratio, and coefficient of friction from hard-on-hard bearings.
Hard-on-Hard BearingYoung’s Modulus (GPA)Poisson’s ratio (-)Coefficient of Friction (-)Reference
CoCrMo-on-CoCrMo2100.30.2 [27]
Al2O3-on-Al2O33750.30.1 [31]
PCD-on-PCD9000.10.1 [32]
Table 3. Percentage of maximum von Mises stress to respective yield strength from hard-on-hard bearings.
Table 3. Percentage of maximum von Mises stress to respective yield strength from hard-on-hard bearings.
Hard-on-Hard BearingMaximum von Mises Stress (MPa)Yield Strength (MPa)Percentage of Maximum von Mises Stress to Respective Yield Strength (%)
CoCrMo-on-CoCrMo55.8517 [25]10.79
Al2O3-on-Al2O378.26580 [26]13.49
PCD-on-PCD144.55849.7 [44]2.47
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MDPI and ACS Style

Ammarullah, M.I.; Hartono, R.; Supriyono, T.; Santoso, G.; Sugiharto, S.; Permana, M.S. Polycrystalline Diamond as a Potential Material for the Hard-on-Hard Bearing of Total Hip Prosthesis: Von Mises Stress Analysis. Biomedicines 2023, 11, 951. https://doi.org/10.3390/biomedicines11030951

AMA Style

Ammarullah MI, Hartono R, Supriyono T, Santoso G, Sugiharto S, Permana MS. Polycrystalline Diamond as a Potential Material for the Hard-on-Hard Bearing of Total Hip Prosthesis: Von Mises Stress Analysis. Biomedicines. 2023; 11(3):951. https://doi.org/10.3390/biomedicines11030951

Chicago/Turabian Style

Ammarullah, Muhammad Imam, Rachmad Hartono, Toto Supriyono, Gatot Santoso, S. Sugiharto, and Muki Satya Permana. 2023. "Polycrystalline Diamond as a Potential Material for the Hard-on-Hard Bearing of Total Hip Prosthesis: Von Mises Stress Analysis" Biomedicines 11, no. 3: 951. https://doi.org/10.3390/biomedicines11030951

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