Skip to main content
  • Research article
  • Open access
  • Published:

Biomechanical comparative finite element analysis between a conventional proximal interphalangeal joint flexible hinge implant and a novel implant design using a rolling contact joint mechanism

Abstract

Background

The rolling contact joint (RCJ) mechanism is a system of constraint that allows two circular bodies connected with flexible straps to roll relative to one another without slipping. This study aims to compare the biomechanical characteristics between the conventional proximal interphalangeal joint (PIPJ) flexible hinge (FH) implant and the novel PIPJ implant adopting a RCJ mechanism during PIPJ range of motion using finite element (FE) analysis.

Methods

The three-dimensional (3D) surface shape of a conventional PIPJ FH implant was obtained using a 3D laser surface scanning system. The configuration and parameters of the novel PIPJ implant were adapted from a previous study. The two implants were assumed to have the same material characteristics and each implant was composed of a hyperelastic material, silicone elastomers. The configuration data for both implants were imported to a computer-aided design program to generate 3D geometrical surface and hyperelastic models of both implants. The hyperelastic models of both implants were imported into a structural engineering software to produce the FE mesh and to perform FE analysis. The FE analysis modeled the changes of mechanics during flexion–extension motion between 0° and 90° of two PIPJ implants. The mean and maximum values of von-Mises stress and strain as well as the total moment reaction based on the range of motion of the PIPJs were calculated. The mean values within the PIPJ’s functional range of motion of the mean and maxinum von-Mises stress and strain and the total moment reaction were also determined.

Results

The maximum values for the von-Mises stress, and strain, as well as the total moment reactions of the conventional PIPJ FH and novel PIPJ implants were all at 90° of PIPJ flexion. The maximum value of each biomechanical property for the novel PIPJ implant was considerably lower compared with that of the conventional PIPJ FH implant. The mean values within the PIPJ’s functional range of motion of the maximum von-Mises stress and strain for the novel PIPJ implant was approximately 6.43- and 6.46-fold lower compared with that of the conventional PIPJ FH implant, respectively. The mean value within a PIPJ’s functional range of motion of the total moment reaction of the novel PIPJ implant was approximately 49.6-fold lower compared with that of the conventional PIPJ FH implant.

Conclusions

The novel PIPJ implant with an RCJ mechanism may offer improved biomechanical performance compared with conventional PIPJ FH implant.

Introduction

Following the introduction of the Swanson® finger joint implant (Wright Medical Technology, Inc., Arlington, TN) in the 1960s, various flexible hinge (FH) implants have been developed [1]. Newly introduced typical FH implants include the NeuFlex® silicone implant (Depuy, Warwaw, IN) and the Avanta® silicone implant (Avanta Orthopaedice, San Diego, CA) [2, 3]. Materials used in these implant are continuously improving, and the designs have gradually been modified to mimic human body biomechanics [4, 5]. Although FH implants are a lineage of hand implants, their biomechanics have not significantly changed from those of the original Swanson silicone implant [1]. In addition, the FH implants have a high probability of implant failure within a decade of implantation. [6, 7] Because proximal interphalangeal joint (PIPJ) arthroplasty using FH implant is reported to be performed in individuals around the age of 60 [8, 9], considering the average human lifespan, a minimum of two revision surgeries may be required after implantation. Furthermore, improvement in the range of motion is not significant compared with that before the operation [7, 10]. Thus, there is a need for new implants that offers greater longevity and considerably improved range of motion.

The rolling contact joint (RCJ) mechanism is a system of constraint that allows two circular bodies connected with flexible straps to roll relative to one another at the contact surface without slipping [11]. The authors have designed a novel PIPJ implant that mimics the human anatomy and biomechanical properties of PIPJ based on this mechanism [12]. This novel implant offers a greater range of motion compared with FH implants and provides sufficient stability via straps [13]. Furthermore, the novel RCJ implant allows flexion with minimal moment and has a wide cross-sectional area that can withstand relatively high compressive forces [12, 14]. Therefore, the PIPJ implant using the RCJ mechanism may be a good replacement for FH implants.

All FH implants, including the Swanson® finger joint implant, are composed of silicone elastomers with properties of hyperelastic materials [1], which exhibit nonlinear elastic deformation [15]. They exhibit a very large elastic deformation with very little to no plastic deformation before failure. Many materials, including rubber, silicone elastomers, and foam, also exhibit this behavior. Because of the complex mechanical behavior of hyperelastic materials, various models have been formulated to study their dynamics. [16]

Finite element (FE) analysis simulates physical phenomena using numerical mathematical techniques by transforming continuous variables or functions into a discrete form [17]. FE analysis is a key analytical tool in mechanical engineering as well as other fields. As the scope of applications for FE analysis in clinical practice has become diversified along with the progression of FE analysis simulation software, several achievements using FE analysis in biomechanical studies have been realized. The distribution of stress, strain, and deformation can be simulated, and the analysis of solid objects as well as nonlinear materials may be conducted by FE analysis. In the field of orthopedic surgery, FE analysis is frequently used to design orthopedic implants and to evaluate their biomechanical properties. [18]

Several FE analysis studies comparing the Swanson® finger joint implant and the NeuFlex® silicone implant have been published [19,20,21], however, they studied implants in the metacarpophalangeal joint, not the PIPJ, and were published over 12 years ago. As a result, may have lower numerical analysis speed and higher computational cost of FE analysis compared with current studies using latest engineering simulation programs [22]. Furthermore, studies comparing FH implants and the novel RCJ implant have not been conducted. Therefore, in this study, we compared the biomechanical characteristics during PIPJ range of motion exercise between the conventional PIPJ FH implant and the novel PIPJ RCJ implant using FE analysis.

Materials and methods

Configuration and parameters of conventional FH and novel PIPJ implants

A Swanson® silicone finger joint implant (Flexspan® size No. 2) was used to evaluate the biomechanical properties of a conventional PIPJ FH implant [23]. A 3D laser surface scanning system [HandySCAN 3D™|SILVER, Creaform Inc., Lévis, QC, (accuracy: 0.03 mm)] was used to obtain the surface shape of the conventional PIPJ FH implant. Figure1a, b shows the dimensions and configurations of the Swanson® silicone finger joint and novel PIPJ implants, respectively. The configuration and parameters of the novel PIPJ implant were adapted from a previous study [12]. This design allows motion around 1 degree of freedom (1-DOF), consisting of PIPJ flexion or extension in the sagittal plane, and includes two components: the middle phalangeal component and proximal phalangeal component. Each component has one stem and one head with a circular joint surface. The components are linked by three flexible straps with equal widths (Fig. 1b). Of these, two straps are symmetrically located in relation to the third strap, which is located at the center. The width of each strap is 2.5 mm, and the thickness is 1 mm. The width of the implant head is 8.1 mm. The PIPJ in the previous study [12] was manufactured using rigid materials for the head and stem as well as flexible woven materials for the straps. The proposed novel PIPJ implant in the present study was fabricated by one silicone material using a molding process, which reduces production cost and provides more flexibility (Additional file 1). To conduct an FE analysis under equal conditions of mechanical dimensions between the two implants, the width, length, and fillet of the two stems of each implant were set similarly. Furthermore, to disregard the interaction between the implant and bone, such as micromotion, and to focus on the simulation of the hinge and straps during flexion and extension motions, we defined the analysis range only up to the junction between the stem and the implant head and excluded the portion of the stem inserted into the medullary canal [24].

Fig. 1
figure 1

A) The dimensions and configurations of the Swanson® silicone finger joint implant. B) The dimensions and configurations of the novel PIPJ implant using RCJ mechanism

This study was an experimental study and did not include human participants or human derived materials. Thus, approval of an institutional review board was not required.

Determination of material characteristics of conventional FH and novel RCJ implants

The two implants were assumed to have the same material characteristics. Each implant was composed of a silicone elastomer, such as Flexspan®, which was assumed to exhibit nearly incompressible hyperelastic behavior. Based on the results of previous study [19], the Arruda–Boyce material model, which closely represents the material properties of conventional PIPJ FH implant, was used. Therefore, the shear modulus μ, limiting network stretch λ, and Poisson’s ratio ν were established at 1 MPa, 4.66, and 0.45, respectively. The thermal expansion coefficient was set to 2.63 × 106 (K−1, at 300 K) [25]. The detailed mechanical characteristics are listed in Table 1.

Table 1 Material properties of the silicone elastomer used in the present study

Finite element modeling process of each implant

Configuration data of the conventional PIPJ FH and novel PIPJ implants were imported into the NX computer-aided design program (version 8.5, Siemens, Munich, Germany) to generate 3D geometrical surface and hyperelastic models of both implants. The hyperelastic models of both implants were imported into structural engineering software (Ansys Mechanical 2022 R1; Ansys, Inc., Canonsburg, PA) to produce the FE mesh and to perform FE analysis.

The FE mesh models of the conventional PIPJ FH and novel PIPJ implants have 34,474 and 240,962 nodes, respectively. 3D tetrahedron element was used for FE modeling and the average element sizes were set as 0.5 mm and 0.3 mm for the PIPJ FH and novel PIPJ implants, respectively. The mesh sensitivity analyses verified that the FE analysis models in this study have converged to a solution (Additional file 2). The FE mesh models for the heads, hinge and straps without stems were produced as shown in Fig. 2.

Fig. 2
figure 2

A, B) The side and perspective views of the mesh for the conventional PIPJ FC implant. C, D) The side and perspective views for the mesh of the novel PIPJ implant using the RCJ mechanism

Boundary and loading conditions

The FE analysis modeled the changes of mechanics during the flexion–extension motion of two PIPJ implants. We determined the flexion–extension motion of the PIPJ within the joint range of motion between 0° and 90° incrementally, with reference to the joint range of motion of a normal PIPJ [26]. Because of the difference in the basic design of both implants, the conventional PIPJ FH implant exhibits a 0° flexion position, whereas the novel PIPJ implant exhibits a 30° flexion position when unloaded.

For design comparison, the proximal phalangeal stems of both implants were constrained to zero displacement using the multi–point constraint with rigid behavior. The rotational motion to flexion and extension direction was imposed to the middle phalangeal stems of both implants (Table 2). Rotation in the other directions was constrained; however, the 3-dimensional translational motions were not. Under these conditions, FE solutions were calculated for the von-Mises stress and strain as well as the moment reaction of both implants.

Table 2 Loading steps for each implant

Based on the above boundary and loading conditions, the mean values within a total modeled volume and the maximum value of the von-Mises stress and strain of the two implants were analyzed with respect to the PIPJ range of motion from 0° to 90°. The total moment reactions, the sum of the moment reactions of the x, y, and z axes, were also calculated within the same PIPJ range of motions. In addition, within the PIPJ’s functional range of motion between 27° to 86°, [26] the mean values of the mean and maximum values of von-Mises stress and strain as well as the mean value of total moment reactions were also compared. The novel PIPJ implant has a 30° prebending, causing a change in the sign of the moment reaction around the 30°. Therefore, the mean value of the total moment reaction was calculated as the sum of the absolute values of the total moment reaction within the PIPJ’s functional range of motion.

Results

von-Mises stress of the two implants

The maximum and mean values of von-Mises stress were 1.26 MPa and 3.99 × 10−1 MPa, respectively, at 90° for the conventional PIPJ FH implant and 2.97 × 10−1 MPa and 2.09 × 10−2 MPa at 90° for the novel PIPJ implant (Figs. 3, 4, 5, Additional file 3). The mean values within the PIPJ’s functional range of motion (27°–86°) of the maximum and mean values for von-Mises stress of the conventional PIPJ FH implant were 7.76 × 10−1 MPa and 2.53 × 10−1 MPa, respectively, and those of the novel PIPJ implant were 1.21 × 10−1 MPa and 0.90 × 10−2 MPa. The mean value within the PIPJ’s functional range of motion for the maximum and mean values for von-Mises stress of the novel PIPJ implant was approximately 6.43- and 28.1-fold lower, respectively, compared with that of the conventional PIPJ FH implant (Table 3).

Fig. 3
figure 3

The distribution of von-Mises stress for the conventional PIPJ FH implant at 0°, 30°, 45°, 60°, and 90° of PIPJ flexion

Fig. 4
figure 4

The distribution of von-Mises stress for the novel PIPJ implant at 0°, 30°, 45°, 60°, and 90° of PIPJ flexion

Fig. 5
figure 5

A) Line plot depicting the variation of maximum von-Mises stress for the two implants based on the PIPJ flexion angle. B) Line plot depicting the variation of mean von-Mises stress for the two implants based on the PIPJ flexion angle

Table 3 The mean values within the PIPJ’s functional range of motion (27° to 86°) for the mean and maximum values of the von-Mises stress and strain as well as the mean value of the total moment reactions

von-Mises strain of the two implants

The maximum and mean values of von-Mises strain were 3.96 × 10−1 and 1.30 × 10−1 at 90°, respectively, for the conventional PIPJ FH implant, and 9.33 × 10−2 and 0.70 × 10−2 at 90° for the novel PIPJ implant (Figs. 6, 7, 8, Additional file 4). The mean values within the PIPJ’s functional range of motion for the maximum and mean values of von-Mises strain for the conventional PIPJ FH implant were 2.49 × 10−1 and 8.29 × 10−2, respectively, and those of the novel PIPJ implant were 3.85 × 10−2 and 0.30 × 10−2. The mean value within the PIPJ’s functional range of motion for the maximum and mean values of von-Mises strain for the novel PIPJ implant was approximately 6.47- and 27.6-fold lower, respectively, compared with that of the conventional PIPJ FH implant (Table 3).

Fig. 6
figure 6

The distribution of von-Mises strain for the conventional PIPJ FH implant at 0°, 30°, 45°, 60°, and 90° of PIPJ flexion

Fig. 7
figure 7

The distribution of von-Mises strain for the novel PIPJ implant at 0°, 30°, 45°, 60°, and 90° of PIPJ flexion

Fig. 8
figure 8

A) Line plot depicting the variation of maximum von-Mises strain for the two implants based on the PIPJ flexion angle. B) Line plot depicting the variation of the mean von-Mises strain of the two implants based on the PIPJ flexion angle

Moment reaction of the two implants

The maximum value of the total moment reaction of the conventional PIPJ FH implant was 8.484 mNm at 90° compared with that of the novel PIPJ implant was 0.2793 mNm at 90° (Fig. 9, Additional file 5). The mean values within a PIPJ’s functional range of motion of the total moment reaction for the conventional PIPJ FH implant and the novel PIPJ implant were 5.4887 mNm and 0.1106 mNm, respectively. The mean value within a PIPJ’s functional range of motion of the total moment reaction for the conventional PIPJ FH implant was approximately 49.6-fold higher compared with that of the novel PIPJ implant (Table 3).

Fig. 9
figure 9

Line plot depicting the variation of the total moment reaction for the two implants based on the PIPJ flexion angle

Discussion

PIPJ FH implants have been widely used as the primary option for PIPJ replacement arthroplasty for several decades; [27] however, they are unable to completely restore the complex and delicate functions of the finger [28]. In addition, metal implants are unconstrained surface replacement implants that offer several advantages, such as a better range of motion. However, because metal implants have critical disadvantages, such as implant loosening and dislocation, they are not widely used as a PIPJ FH implant [29]. Therefore, there is need for a new flexible constrained type of implant that can overcome the limitations of conventional PIPJ FH and unconstrained metal implants.

The proposed novel PIPJ implant allows flexion motions with small stress and moments because of the RCJ formed by the three straps and two circular joint surfaces of the heads. In the RCJ motion, the flexion occurs primarily at the straps and deformation of the stems and heads is substantially small. These straps with a small thickness and wide width can be readily flexed without high stress and simultaneously provide enough stability against loosening and dislocation. The results of the FE analysis for von-Mises stress indicated that the stress distribution for the conventional PIPJ FH implant was concentrated on the hinge region and the cross-sectional plane of the stem during the range of motion. Whereas the novel PIPJ implant using the RCJ mechanism exhibited a relatively even distribution of stress along the strap, with stress concentration observed at the point where the central strap attached to the implant hand. The mean value within PIPJ’s functional range of motion of the mean and maximum value for von-Mises stress of the novel PIPJ implant was approximately 27.6- and 6.43-fold lower compared with that of the conventional PIPJ FH implant. Furthermore, the von-Mises strain distribution of the two implants based on the PIPJ's range of motion, exhibited nearly similar results as the von-Mises stress distribution. These results indicate that cumulative stress generated during repetitive range of motion exercises may be dispersed through the strap, thereby potentially reducing the possibility of fatigue fractures occurring at the link area. Thus, hinge fractures, a critical complication of conventional PIPJ FH implant [1, 27], can be reduced using the novel PIPJ as an alternative. This suggests that the novel PIPJ implant may potentially yield better results in terms of implant longevity compared with the conventional PIPJ FH implant.

Among the similarities between the stress and strain distribution, one difference was observed at the position of the stress and strain points in the FE analysis result for the PIPJ FH implant. While the maximum stress point was at the cross-sectional plane of the stem, the maximum strain point was at the inside of the hinge. It is because the cross-sectional plane was constrained not to deform by the boundary condition of FE analysis. Thus, the plane exhibited large stress without maximum strain. This plane matched the position where the stem is inserted in the medullary canal, a similar constraint restricting deformation occurs, and implant failure occurs [30,31,32]. However, the precise contact model between the stem and the medullary canal was excluded in the present FE analysis. Therefore, further analysis is warranted.

The results of FE analysis for the moment reaction indicated that the mean value within a PIPJ’s functional range of motion of the total moment reaction for the novel PIPJ implant was approximately 49.6-fold lower compared with that of the conventional PIPJ FH implant. The maximum value of the total moment reaction for the novel PIPJ implant at 90° was 30.38-fold lower compared with that of the conventional PIPJ FH implant. For conventional PIPJ FH implants to achieve small maximum and mean reaction moments similar to those of novel PIPJ implants, the height of the cross-sectional area of the hinge should be approximately 3.7- or 3.1-fold smaller, because the bending moment shows a cube relationship with the height of the cross-sectional area. However, it is inadequate because the small cross-sectional area decreases strength against the large compressive force necessary for grasping or pinching objects. In contrast, the novel PIPJ implant can withstand a large compressive force because of the large cross-sectional area formed by compressed straps between two heads. These results indicate that the elastic rebound strain of the novel PIPJ implant had considerably lower values compared the conventional PIPJ FH implant. Therefore, the novel PIPJ implant inserted with PIPJ can be moved with less driving force compared with the PIPJ with the conventional PIPJ FH implant. Moreover, it also suggests an advantage at achieving a larger range of motion of the PIPJ. Therefore, the novel PIPJ implant using RCJ mechanism may be considered as a valuable alternative to address the issue of limited recovery of range of motion after finger joint replacement arthroplasty. In addition, by enabling a smoother and more natural movement of the hand, it may also contribute to improved hand function. However, the analysis of the aforementioned results may have not contributed to determining implants with optimal physiological conditions for optimal performance.

Several medical-grade silicone elastomers have been used to evaluate small, flexible joint implants [33, 34]. Silicone elastomer is a rubber-like material that exhibits hyperelastic behavior, characterized by large nonlinear reversible elastic deformation [15, 16]. Various hyperelastic material models have been proposed to mimic the characteristics of hyperelastic materials [16]. In this study, the Arruda-Boyce hyperelastic material model was selected to solve the FE model. It is a micromechanical model that describes the deformation behavior of polymeric materials [35]. The Arruda-Boyce model has slower model calculation speed compared with the Neo-Hookian model, but effectively describes strains over 300% [19, 36, 37]. Therefore, it is considered a suitable model for this study, which analyzed silicone elastomers and exhibited large strains during the range of motion process.

This study had several limitations. First, fatigue-type stress, which evaluates the effect of repetitive motions in the daily life on implants, and critical loading could not be simulated in this study. Second, the material properties used in this study are different from those of the real PIPJ FH implant. Therefore, the results from the present study may differ from laboratory tests performed with PIPJ FH implants. Third, because the mechanical loading applied to the PIPJ may vary depending on race, gender, occupation, and lifestyles, various mechanical loading conditions such as traction-compression or varus–valgus loading should be considered. Fourth, the variation in the FE analysis results because of temperature changes was not considered. The strain energy density function of the Arruda-Boyce hyperelastic material model used in the FE analysis of this study was affected by temperature changes. Finally, since this study focused on a comparative analysis of flexible implants with hyperelastic material properties, a comparison between the novel RCJ implant and implants made of different materials, such as pyrocarbon or surface replacement implants, was not conducted.

Conclusions

To best of our knowledge, this is the first study to compare the biomechanical characteristics of the conventional PIPJ FH implant with a novel PIPJ implant using the RCJ mechanism. The novel PIPJ implant using the RCJ mechanism exhibited a better force distribution and lower moment reaction during range of motion compared with the conventional PIPJ FH implant and may exhibit acceptable longevity. Future studies on the FE analysis, including various loading conditions, and the experimental validation of the FE analysis may help accelerate the clinical application of RCJ mechanism implants in total PIPJ arthroplasty.

Availability of data and materials

The datasets used and analyzed during the current study area available from the corresponding author on reasonable request.

Abbreviations

PIPJ:

Proximal interphalangeal joint

FH:

Flexible hinge

RCJ:

Rolling contact joint

FE:

Finite element

3D:

Three-dimensional

References

  1. Yamamoto M, Chung KC. Implant arthroplasty: selection of exposure and implant. Hand Clin. 2018;34(2):195–205.

    Article  PubMed  Google Scholar 

  2. Joyce TI, Unsworth A. NeuFlex metacarpophalangeal prostheses tested in vitro. Proc Inst Mech Eng H. 2005;219(2):105–10.

    Article  CAS  PubMed  Google Scholar 

  3. Proubasta IR, Lamas CG, Natera L, Millan A. Silicone proximal interphalangeal joint arthroplasty for primary osteoarthritis using a volar approach. J Hand Surg Am. 2014;39(6):1075–81.

    Article  PubMed  Google Scholar 

  4. Namdari S, Weiss AP. Anatomically neutral silicone small joint arthroplasty for osteoarthritis. J Hand Surg Am. 2009;34(2):292–300.

    Article  PubMed  Google Scholar 

  5. Delaney R, Trail IA, Nuttall D. A comparative study of outcome between the Neuflex and Swanson metacarpophalangeal joint replacements. J Hand Surg Br. 2005;30(1):3–7.

    Article  CAS  PubMed  Google Scholar 

  6. Herren DB, Keuchel T, Marks M, Schindele S. Revision arthroplasty for failed silicone proximal interphalangeal joint arthroplasty: indications and 8-year results. J Hand Surg Am. 2014;39(3):462–6.

    Article  PubMed  Google Scholar 

  7. Aversano FJ, Calfee RP. Salvaging a failed proximal interphalangeal joint implant. Hand Clin. 2018;34(2):217–27.

    Article  PubMed  Google Scholar 

  8. Wagner ER, Robinson WA, Houdek MT, Moran SL, Rizzo M. Proximal interphalangeal joint arthroplasty in young patients. J Am Acad Orthop Surg. 2019;27(12):444–50.

    Article  PubMed  Google Scholar 

  9. Pellegrini VD Jr, Burton RI. Osteoarthritis of the proximal interphalangeal joint of the hand: arthroplasty or fusion? J Hand Surg Am. 1990;15(2):194–209.

    Article  PubMed  Google Scholar 

  10. Minamikawa Y, Imaeda T, Amadio PC, Linscheid RL, Cooney WP, An KN. Lateral stability of proximal interphalangeal joint replacement. J Hand Surg Am. 1994;19(6):1050–4.

    Article  CAS  PubMed  Google Scholar 

  11. Nelson TG, Herder JL. Developable compliant-aided rolling-contact mechanisms. Mech Mach Theory. 2018;126:225–42.

    Article  Google Scholar 

  12. Hong SW, Yoon J, Kim YJ, Gong HS. Novel implant design of the proximal interphalangeal joint using an optimized rolling contact joint mechanism. J Orthop Surg Res. 2019;14(1):212.

    Article  PubMed  PubMed Central  Google Scholar 

  13. Slocum AH Jr, Cervantes TM, Seldin EB, Varanasi KK. Analysis and design of rolling-contact joints for evaluating bone plate performance. Med Eng Phys. 2012;34(7):1009–18.

    Article  PubMed  Google Scholar 

  14. Kim S, In H, Song J, Cho K. Force characteristics of rolling contact joint for compact structure. In: 2016 6th IEEE International conference on biomedical robotics and biomechatronics (BioRob); pp 26–29 June 2016, 2016; Singapore.

  15. Khaniki HB, Ghayesh MH, Chin R, Amabili M. A review on the nonlinear dynamics of hyperelastic structures. Nonlinear Dyn. 2022;110(2):963–94.

    Article  Google Scholar 

  16. Melly SK, Liu L, Liu Y, Leng J. A review on material models for isotropic hyperelasticity. Int J Mech Syst Dyn. 2021;1(1):71–88.

    Article  Google Scholar 

  17. Welch-Phillips A, Gibbons D, Ahern DP, Butler JS. What is finite element analysis? Clin Spine Surg. 2020;33(8):323–4.

    Article  PubMed  Google Scholar 

  18. Pfeiffer FM. The use of finite element analysis to enhance research and clinical practice in orthopedics. J Knee Surg. 2016;29(2):149–58.

    Article  PubMed  Google Scholar 

  19. Biddis EA, Bogoch ER, Meguid SA. Three-dimensional finite element analysis of prosthetic finger joint implants. Int J Mech Mater Des. 2005;1(4):317–28.

    Article  Google Scholar 

  20. Hussein AI, Stranart JC, Meguid SA, Bogoch ER. Biomechanical validation of finite element models for two silicone metacarpophalangeal joint implants. J Biomech Eng. 2011;133(2): 024501.

    Article  CAS  PubMed  Google Scholar 

  21. Podnos E, Becker E, Klawitter J, Strzepa P. FEA analysis of silicone MCP implant. J Biomech. 2006;39(7):1217–26.

    Article  CAS  PubMed  Google Scholar 

  22. Liu WK, Li S, Park HS. Eighty years of the finite element method: birth, evolution, and future. Arch Computat Methods Eng. 2022;29(6):4431–53.

    Article  Google Scholar 

  23. Swanson AB. Flexible implant arthroplasty for arthritic finger joints: rationale, technique, and results of treatment. J Bone Joint Surg Am. 1972;54(3):435–55.

    Article  CAS  PubMed  Google Scholar 

  24. Completo A, Semitela A, Fonseca F, Nascimento A. The silicone metacarpophalangeal joint arthroplasty: an in-vitro analysis. Clin Biomech (Bristol, Avon). 2023;110: 106120.

    Article  CAS  PubMed  Google Scholar 

  25. Watanabe H, Yamada N, Okaji M. Linear thermal expansion coefficient of silicon from 293 to 1000 K. Int J Thermophys. 2004;25(1):221–36.

    Article  CAS  Google Scholar 

  26. Bain GI, Polites N, Higgs BG, Heptinstall RJ, McGrath AM. The functional range of motion of the finger joints. J Hand Surg Eur. 2015;40(4):406–11.

    Article  CAS  Google Scholar 

  27. Yamamoto M, Malay S, Fujihara Y, Zhong L, Chung KC. A systematic review of different implants and approaches for proximal interphalangeal joint arthroplasty. Plast Reconstr Surg. 2017;139(5):1139e–51e.

    Article  CAS  PubMed  PubMed Central  Google Scholar 

  28. Swanson AB, Maupin BK, Gajjar NV, Swanson GD. Flexible implant arthroplasty in the proximal interphalangeal joint of the hand. J Hand Surg Am. 1985;10(6 Pt 1):796–805.

    Article  CAS  PubMed  Google Scholar 

  29. Daecke W, Kaszap B, Martini AK, Hagena FW, Rieck B, Jung M. A prospective, randomized comparison of 3 types of proximal interphalangeal joint arthroplasty. J Hand Surg Am. 2012;37(9):1770–9.

    Article  CAS  PubMed  Google Scholar 

  30. Takigawa S, Meletiou S, Sauerbier M, Cooney WP. Long-term assessment of Swanson implant arthroplasty in the proximal interphalangeal joint of the hand. J Hand Surg Am. 2004;29(5):785–95.

    Article  PubMed  Google Scholar 

  31. Skie M, Gove N, Ciocanel D. Intraoperative fracture of a pyrocarbon PIP total joint-a case report. Hand (N Y). 2007;2(3):90–3.

    Article  PubMed  Google Scholar 

  32. Alnaimat FA, Owida HA, Al Sharah A, Alhaj M, Hassan M. Silicone and pyrocarbon artificial finger joints. Appl Bionics Biomech. 2021;2021:5534796.

    Article  CAS  PubMed  PubMed Central  Google Scholar 

  33. Mahomed A. Properties of elastomers for small-joint replacements [Ph.D.]. Birmingham: School of Metallurgy and Materials, University of Birmingham; 2009.

  34. Pylios T, Shepherd DE. Wear of medical grade silicone rubber against titanium and ultrahigh molecular weight polyethylene. J Biomed Mater Res B Appl Biomater. 2008;84(2):520–3.

    Article  CAS  PubMed  Google Scholar 

  35. Arruda EM, Boyce MC. A three-dimensional constitutive model for the large stretch behavior of rubber elastic materials. J Mech Phys Sol. 1993;41(2):389–412.

    Article  CAS  Google Scholar 

  36. Mansouri MR, Darijani H. Constitutive modeling of isotropic hyperelastic materials in an exponential framework using a self-contained approach. Int J Solids Struct. 2014;51(25–26):4316–26.

    Article  CAS  Google Scholar 

  37. Arruda EM, Boyce MC. Constitutive models of rubber elasticity: a review. Rub Chem Tech. 2000;73(3):504–23.

    Article  Google Scholar 

Download references

Acknowledgements

None declared.

Funding

This research was supported by the Kangbuk Samsung Hospital Medical Research Fund (2021 Basic Research Project) and the National Research Foundation of Korea (NRF) grant funded by the Korea government (MSIT) (No. RS-2022-00165960). The funders had no role in the study design, data collection, analysis, interpretation, and writing the manuscript.

Author information

Authors and Affiliations

Authors

Contributions

S.W.H., H.B., and Y.K. designed the study. S.W.H. and H.B. acquisition of data. S.W.H., H.B. and Y.K. analysis and interpretation of data. S.W.H., Y.K. prepared and edited manuscript. All authors read and approved the final manuscript.

Corresponding author

Correspondence to Seok Woo Hong.

Ethics declarations

Ethical approval and consent to participate

This was an observational study that did not handle human participants or human-derived materials. Thus, approval from the institutional review board was not required.

Consent for publication

Not applicable.

Competing interests

The authors declared no potential competing of interests with respect to the research, authorship, and/or publication of this article.

Additional information

Publisher's Note

Springer Nature remains neutral with regard to jurisdictional claims in published maps and institutional affiliations.

Supplementary Information

Additional file 1:

 A) The fabricated novel Rolling Contact Joint (RCJ) implant and four components of molding. B) The actual model of RCJ implant made via molding process and its motion during flexion–extension. C) The actual model of RCJ implant made via 3D printing and its motion during flexion–extension.

Additional file 2:

Results of mesh sensitivity test under 15° flexion of proximal interphalangeal joint. A) Von-Mises stress of conventional FH implant. B) Von-Mises strain of conventional FH implant. C) Von-Mises stress of novel RCJ implant. D) Von-Mises strain of novel RCJ implant.

Additional file 3:

The mean values and maximum values of the von-Mises stress for the two implants based on the degrees of PIPJ range of motion

Additional file 4:

The mean values and maximum values of the von-Mises strain for the two implants based on the degrees of PIPJ range of motion

Additional file 5:

The total moment reactions for the two implants based on the degrees of PIPJ range of motion

Rights and permissions

Open Access This article is licensed under a Creative Commons Attribution 4.0 International License, which permits use, sharing, adaptation, distribution and reproduction in any medium or format, as long as you give appropriate credit to the original author(s) and the source, provide a link to the Creative Commons licence, and indicate if changes were made. The images or other third party material in this article are included in the article's Creative Commons licence, unless indicated otherwise in a credit line to the material. If material is not included in the article's Creative Commons licence and your intended use is not permitted by statutory regulation or exceeds the permitted use, you will need to obtain permission directly from the copyright holder. To view a copy of this licence, visit http://creativecommons.org/licenses/by/4.0/. The Creative Commons Public Domain Dedication waiver (http://creativecommons.org/publicdomain/zero/1.0/) applies to the data made available in this article, unless otherwise stated in a credit line to the data.

Reprints and permissions

About this article

Check for updates. Verify currency and authenticity via CrossMark

Cite this article

Kim, YJ., Bae, Ha. & Hong, S.W. Biomechanical comparative finite element analysis between a conventional proximal interphalangeal joint flexible hinge implant and a novel implant design using a rolling contact joint mechanism. J Orthop Surg Res 18, 976 (2023). https://doi.org/10.1186/s13018-023-04477-y

Download citation

  • Received:

  • Accepted:

  • Published:

  • DOI: https://doi.org/10.1186/s13018-023-04477-y

Keywords