Neves Et Al. - 2023 - Socket Shield Technique Stress Distribution Analysis
Neves Et Al. - 2023 - Socket Shield Technique Stress Distribution Analysis
Neves Et Al. - 2023 - Socket Shield Technique Stress Distribution Analysis
Private Practice,
Goiânia, GO, Brazil,
Abstract:
1
Department of
Oral Rehabilitation, Background: To analyze through finite element analysis the stress distribution in peri‑implant bone tissues,
implants, and prosthetic components induced by the socket shield (SS) technique in comparison to other
School of Dentistry,
techniques used to treat tooth loss. Materials and Methods: A three‑dimensional model of a superior central
Evangelical University incisor crown supported by implant was modeled and three different placement conditions were simulated:
of Goias, Anápolis, SS – 2.0‑mm‑thick root dentin fragment positioned between the alveolar buccal wall and implant; heterologous
GO, 2Department of bone graft (HBG) – bovine bone graft positioned the alveolar buccal wall and implant; and control (C) – implant
Restorative Dentistry, fully placed in bone tissue of a healed alveolus. The model was restricted at the lateral surfaces of the bone
School of Dentistry, tissue and the following loads were simulated: Both oblique (45°) loads of 100 N on the lingual surface of the
Federal University of crown (maximal habitual intercuspation) and 25.5 N on the incisal edge of the crown (tooth contact during
Goiás, Goiânia, GO, mandibular protrusion) were simultaneously applied. Tensile stress, shear stress, compression, and displacement
were analyzed in the cortical bone, trabecular bone, dentin root fragment, and bone graft; while equivalent von
3
Department of Oral
Mises stresses were quantified in the implant and prosthetic components. Results: Stress values of SS and
Rehabilitation, School HBG in the bone tissues were higher than C, while slight differences within models were observed for dentin
of Dentistry, Federal root fragment, bone graft, implant, and prosthetic components. Conclusions: The SS technique presented the
University of Goiás, highest stress concentration in the peri‑implant tissues.
Goiânia, GO, Brazil Key words:
The work belongs to Alveolar ridge, finite element analysis, implant placement
the Department of Oral
Rehabilitation, School
of Dentistry, Federal INTRODUCTION root, extraction of the lingual root fragment,
University of Goiás, maintenance of the residual buccal root portion
Goiânia, GO, Brazil
of the buccal bone plate is based on the maintenance of the computer‑aided design software (SolidWorks Premium
periodontal ligament and part of the root. 2011, 3Dtech‑Solidworks, Concord, MA, USA); next, 3D
models with 15‑mm‑high trabecular bone surrounded by a
Another positive factor associated with the SS technique is the uniform 2‑mm‑thick layer of cortical bone (corresponding to
maintenance of the interdental papillae, which is influenced type III bone tissue typically found in the anterior maxilla)
by the condition of the peri‑implant tissues. Cherel and were generated. [32] In addition, a Ø4.0 mm × 13.0 mm
Etienne,[7] Kan and Rungcharassaeng[20] and Tan et al.[21] have cylindrical body implant with conical apex and Morse
shown that a small root fragment kept in the coronal portion
Downloaded from http://journals.lww.com/jisp by BhDMf5ePHKav1zEoum1tQfN4a+kJLhEZgbsIHo4XMi0hCywCX1AW
regarding the safe use of the SS technique are still lacking.[22] porcelain) and a 50‑μm‑thick resin cement layer (Panavia
F, Kuraray, Okayama, Japan) were also modeled. Different
Buccal bone losses due to vertical fractures or periodontitis implant placement conditions were simulated [Figure 1]:
and root caries are contraindications for the SS technique.[22,23] SS: 2‑mm‑thick root dentin fragment with 0.25‑mm‑thick
Late migration and internal or external exposure of the root periodontal ligament positioned between the alveolar buccal
fragment figure as among the adverse reactions that cause wall and implant; heterologous bone graft (HBG): filling of
inflammation of epithelial tissue.[24] A current systematic review the gap between alveolar buccal wall and implant with a
on the SS technique reported histologic evidence of rapid bone bovine bone graft (Bio‑Oss, Geistlich, Wolhusen, Switzerland);
loss, failure of osseointegration, the formation of cementum,
Control (C): implant fully placed in bone tissue of a healed
periodontal ligament, or fibrous tissue on implant surfaces in
alveolus.
proximity to the root fragmented.[25]
The files (.iges) were exported to FEA software developed for
To prevent loss and achieve the long‑term clinical success of
stress analysis (Ansys Workbench 13.0, Swanson Analysis
dental implants, it is essential to understand the biomechanical
Inc., Houston, PA, USA), in which meshes were refined and
behavior between bone tissue and implant and the influence of
submitted to a convergence analysis of 5% to confirm the
stress distribution around implants.[26] Three‑dimensional (3D)
accuracy and to ensure the comparability of results.[33,34] The
finite element analysis (FEA) is an efficient technique to
mesh consisted of 0.6 mm tetrahedral solid elements and
evaluate the extent of micromotions and peri‑implant bone
strain distribution.[27] As an appropriate numerical method respective nodes [Table 1], while the contact surfaces between
for analyzing complex biological structures, FEA has been the structures were set as bonded. The model was restricted
widely used to evaluate the effect of several parameters in the at the lateral surfaces of the bone tissue (x‑, y‑and z‑axis) and
peri‑implant region (e.g., implant geometry, prosthesis design, the following loads were simulated: a constant force of 100 N
stress, and strain distribution).[28] obliquely (45°) applied on the lingual surface of the crown
(1.5 mm² area) to simulate maximal habitual intercuspation and
The quality of adjacent bone tissue influences both stress 25.5 N applied on the incisal edge of the crown (perpendicular
distribution and biomechanical behavior of implants; hence, to the implant long axis) with the aim to simulate the tooth
the success or failure of dental implants is dependent on how contact during mandibular protrusion. [35] The software
stresses are transferred to the surrounding bone tissues.[26,29] performed a joint analysis of the two loads simultaneously
The stress distribution induced by the SS technique should be applied [Figure 2].
investigated by considering critical parameters such as bone
anatomy and density, implant positioning, and different loads. Table 1: The number of structures, nodes, and elements
To date, there are no studies in the literature regarding stress in each model
patterns on both implant‑prosthesis complex and peri‑implant Models Structures Nodes Elements
bone to support the use and to predict the long‑term
SS 12 242,172 136,386
performance of SS technique.[22,30,31] Therefore, this study HBG 10 227,795 129,427
analyzed through FEA the stress distribution in peri‑implant Control 9 210,159 119,853
bone tissues, implants, and prosthetic components induced SS – Socket shield; HBG – Heterologous bone graft
by the SS technique in comparison to other techniques used
to treat tooth loss.
Journal of Indian Society of Periodontology - Volume 27, Issue 4, July-August 2023 393
Neves, et al.: Stress distribution analysis
Both cortical and trabecular bone tissues were assumed as bone tissues, dentin, and bone graft; while the equivalent von
homogeneous and anisotropic with linear elasticity; while Mises stresses were quantified in the implant and prosthetic
implant, bone graft, root dentine, prosthetic abutment, zirconia, components) and qualitatively analyzed (visual comparison of
feldspathic porcelain, and resin cement were considered images with color gradients and standardized scales).
homogeneous and isotropic with linear elasticity. The x‑,
y‑and z‑axis of the materials correspond to the coordinates of RESULTS
the system. The Young’s Modulus and Poisson’s ratio of each
Downloaded from http://journals.lww.com/jisp by BhDMf5ePHKav1zEoum1tQfN4a+kJLhEZgbsIHo4XMi0hCywCX1AW
material are described in Tables 2 and 3. Quantitative results observed in the different structures
are described in Table 4. The tensile stress values of SS and
The results were both quantitatively (tensile stress, shear, HBG in the cortical bone were higher (approximately 170%)
compression, and displacement were assessed in the peri‑implant than C. Similarly, SS and HBG presented shear stress values
around 80% higher than the C; however, compression and
nYQp/IlQrHD3i3D0OdRyi7TvSFl4Cf3VC1y0abggQZXdtwnfKZBYtws= on 07/05/2023
Table 2: Mechanical properties of cortical and trabecular displacement values in the cortical bone were similar among
bone tissues in accordance with Huang et al.[33] and Lan the models.
et al.[36]
Considering the trabecular bone, tensile, shear, and
Young’s Shear Poisson’s
compression stress values observed in SS and HBG were
modulus (MPa) modulus (MPa) ratio
higher (approximately 200%) than C, while displacement
Cortical
remained similar among the models.
Ex 12.600 Gxy 4.850 Vxy 0.30
Ey 12.600 Gyz 5.700 Vyz 0.39
Ez 19.400 Gxz 5.700 Vxz 0.39 The root dentin simulated in SS induced tensile stress values (32
Trabecular MPa) slightly higher than the biomaterial simulated in the HBG
Ex 1.150 Gxy 6.800 Vxy 0.001 (28 MPa), while shear stress values were very similar (12.5 and
Ey 2.100 Gyz 4.340 Vyz 0.32 11.2 MPa, respectively). Compression stress values in dentin were
Ez 1.150 Gxz 6.800 Vxz 0.05
higher in comparison to the simulated bone graft (50 and 30 MPa,
MPa – Megapascal respectively). Regardless of the experimental model, the values
of equivalent von Mises stress in implant, screw, and prosthetic
Table 3: Young’s modulus and Poisson’s ratio of all abutment showed slight variation (<10%).
materials modeled
Materials Young’s Poisson’s Reference The qualitative evaluations of the models are shown in
modulus (GPa) ratio Figures 3‑6. In SS and HBG, the maximum principal stress
Feldspathic porcelain 70 0.19 Coelho et al.[37] points were observed at the interface between lingual cortical
Zirconia 205 0.22 Coelho et al.[37] bone and implant coronal area, while the maximum stress in
Resin cement 18.3 0.33 Li et al.[38] the C was found at the interface between the buccal alveolar
Titanium (implants 110 0.33 Cruz et al.[39] ridge and implant platform/coronal threads. Regarding the
and components) screws in all models, the stresses were concentrated on the
Dentin 20 0.31 Dejak and
buccal face and at the level of the implant platform. Similarly,
Mlotkowski[40]
Periodontal ligament 0.05 0.45 Rees and the prosthetic abutments of all models presented maximum
Jacobsen[41] principal stresses in the region in contact with the implant
Bovine bone graft 11 0.30 Fanuscu et al.[42] platform; therefore, the internal aspect of the Morse taper
GPa – Gigapascal connection showed the maximum stresses concentrated in
the implants.
DISCUSSION
Figure 3: Cross‑sectional view of the stress distribution in cortical bone for each
Figure 2: Side view of A: bone tissue as fixed support, B: oblique 100 N and C: model (red arrows indicate maximum principal stress points). Max: Maximum, SS:
25.5 N loads perpendicularly applied to the implant long axis. N: Newton Socket shield; HBG: Heterologous bone graft; C: Control
394 Journal of Indian Society of Periodontology - Volume 27, Issue 4, July-August 2023
Neves, et al.: Stress distribution analysis
Shear (MPa)
Cortical bone 42 37 21
Figure 4: Tensile stress distribution in SS and HBG models (red arrows indicate Trabecular bone 6.5 4.4 1.6
maximum principal stress points). MPa: Megapascal; Min: Minimum; Max: Dentin/graft 11.6 11.2 ‑
Maximum, SS: Socket shield, HBG: Heterologous bone graft Compression (MPa)
nYQp/IlQrHD3i3D0OdRyi7TvSFl4Cf3VC1y0abggQZXdtwnfKZBYtws= on 07/05/2023
Cortical bone 68 69 57
Trabecular bone 17 17 9.2
Dentin/graft 50 30 ‑
Displacement (µm)
Cortical bone 18 16 13
Trabecular bone 15 13 12
Dentin/graft 24 21 ‑
von Mises (MPa)
Implant 413 428 409
Screw 380 389 358
Abutment 1006 985 997
SS – Socket shield; HBG – Heterologous bone graft; Mpa – Megapascal;
µm – Micrometer
Journal of Indian Society of Periodontology - Volume 27, Issue 4, July-August 2023 395
Neves, et al.: Stress distribution analysis
both SS and HBG were characterized by maximum stresses the shield and bone would be in between the implant and the
concentrated at the interface between lingual cortical bone dentin shield.[54] In order to avoid unreal stress accumulation
and implant coronal area; this result is expected since the in a thin bone layer in this FEA analysis, the authors preferred
oblique load tends to compress the buccal aspect of the to simulate the condition of contact between the implant
implant‑supported crown and to induce tension on the palatal and dentin shield. Considering the limitations related to
aspect of the implant. these constraints of a computer simulation, it is possible to
conclude that the implant placement technique influences the
Despite the satisfactory results of the SS technique, a recent
Downloaded from http://journals.lww.com/jisp by BhDMf5ePHKav1zEoum1tQfN4a+kJLhEZgbsIHo4XMi0hCywCX1AW
396 Journal of Indian Society of Periodontology - Volume 27, Issue 4, July-August 2023
Neves, et al.: Stress distribution analysis
13. Lindhe J, Cecchinato D, Donati M, Tomasi C, Liljenberg B. Ridge and volumetric data after 5 years. Clin Oral Implants Res
preservation with the use of deproteinized bovine bone mineral. 2017;28:1450‑8.
Clin Oral Implants Res 2014;25:786‑90. 32. Almeida EO, Freitas Júnior AC, Rocha EP, Pessoa RS, Gupta N,
14. Negri B, Zuhr O, Fickl S, Ciurana XR, Navarro Martínez JM, Tovar N, et al. Critical aspects for mechanical simulation in dental
Blanco VM. Socket seal surgery: Clinical uses in implant dentistry implantology. In: Moratal D, editor. Finite Element Analysis: From
and guided bone regeneration procedures for single tooth Biomedical Applications to Industrial Developments. London:
replacement in the esthetic zone. Quintessence Int 2016;47:123‑39. InTechopen; 2012. p. 81‑106.
15. Hürzeler MB, Zuhr O, Schupbach P, Rebele SF, Emmanouilidis N, 33. Huang HL, Chang CH, Hsu JT, Fallgatter AM, Ko CC. Comparison
Downloaded from http://journals.lww.com/jisp by BhDMf5ePHKav1zEoum1tQfN4a+kJLhEZgbsIHo4XMi0hCywCX1AW
Fickl S. The socket‑shield technique: A proof‑of‑principle report. of implant body designs and threaded designs of dental implants:
J Clin Periodontol 2010;37:855‑62. A 3‑dimensional finite element analysis. Int J Oral Maxillofac
16. Gluckman H, Salama M, Du Toit J. Partial extraction Implants 2007;22:551‑62.
therapies (PET) Part 1: Maintaining alveolar ridge contour at 34. Sotto‑Maior BS, Rocha EP, de Almeida EO, Freitas‑Júnior AC,
pontic and immediate implant sites. Int J Periodontics Restorative Anchieta RB, Del Bel Cury AA. Influence of high insertion torque
nYQp/IlQrHD3i3D0OdRyi7TvSFl4Cf3VC1y0abggQZXdtwnfKZBYtws= on 07/05/2023
Journal of Indian Society of Periodontology - Volume 27, Issue 4, July-August 2023 397
Neves, et al.: Stress distribution analysis
Del Bel Cury AA, Sotto‑Maior BS. Biomechanical behavior of 52. Abraha H, Philip JM. The effect of loading condition on
the dental implant macrodesign. Int J Oral Maxillofac Implants peri‑implant bone stress in regular and narrow diameter implants:
2017;32:264‑70. A three‑dimensional finite element analysis. Drug Invent Today
50. Pessoa RS, Sousa RM, Pereira LM, Neves FD, Bezerra FJ, 2018;10:1243‑5.
Jaecques SV, et al. Bone remodeling around implants with 53. Santiago Junior JF, Verri FR, Almeida DA, de Souza Batista VE,
external hexagon and morse‑taper connections: A randomized,
Lemos CA, Pellizzer EP. Finite element analysis on influence of
controlled, split‑mouth, clinical trial. Clin Implant Dent Relat Res
2017;19:97‑110. implant surface treatments, connection and bone types. Mater Sci
Eng C Mater Biol Appl 2016;63:292‑300.
Downloaded from http://journals.lww.com/jisp by BhDMf5ePHKav1zEoum1tQfN4a+kJLhEZgbsIHo4XMi0hCywCX1AW
398 Journal of Indian Society of Periodontology - Volume 27, Issue 4, July-August 2023