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. Author manuscript; available in PMC: 2011 Jan 1.
Published in final edited form as: Clin Oral Implants Res. 2010 Jan;21(1):1–12. doi: 10.1111/j.1600-0501.2009.01826.x

Evaluation of Functional Dynamics during Osseointegration and Regeneration Associated with Oral Implants: A Review

Po-Chun Chang 1,2, Niklaus P Lang 3, William V Giannobile 1,2,4
PMCID: PMC2808201  NIHMSID: NIHMS152426  PMID: 20070743

Abstract

Objectives

The aim of this paper is to review current investigations on functional assessments of osseointegration and assess correlations to the peri-implant structure.

Material and methods

The literature was electronically searched for studies of promoting dental implant osseointegration, functional assessments of implant stability, and finite element (FE) analyses in the field of implant dentistry, and any references regarding biological events during osseointegration were also cited as background information.

Results

Osseointegration involves a cascade of protein and cell apposition, vascular invasion, de novo bone formation and maturation to achieve the primary and secondary dental implant stability. This process may be accelerated by alteration of the implant surface roughness, developing a biomimetric interface, or local delivery of growth-promoting factors. The current available preclinical and clinical biomechanical assessments demonstrated a variety of correlations to the peri-implant structural parameters, and functionally integrated peri-implant structure through FE optimization can offer strong correlation to the interfacial biomechanics.

Conclusions

The progression of osseointegration may be accelerated by alteration of the implant interface as well as growth factor applications, and functional integration of peri-implant structure may be feasible to predict the implant function during osseointegration. More research in this field is still needed.

Keywords: finite element analysis, growth factor, bone-implant interactions

Introduction

Osseointegration, which histologically is defined as “direct bone-to-implant contact”, is believed to provide rigid fixation of a dental implant within the alveolar bone and may promote the long-term success of dental implants (Franchi et al., 2005, Joos et al., 2006). The processes of osseointegration involve an initial interlocking between alveolar bone and the implant body (primary implant stability), and later, biological fixation through continuous bone apposition (contact osteogenesis) and remodeling toward the implant (secondary implant stability) (Berglundh et al., 2003).

Stiffness of the tissue-implant interface and implant-supporting tissues are considered as the main determinant factors in osseointegration (Ramp and Jeffcoat, 2001, Turkyilmaz et al., 2008). While the structure and heterogeneity of mineralization affects the stiffness of bone (Hoffler et al., 2000), Johansson et al. (Johansson et al., 1998) demonstrated that biomechanical testing may be a more suitable indicator to evaluate the dynamic changes of osseointegration than any single structural parameter. However, biomechanical testing, such as push-out and pull-out measurements, is destructive and only available for preclinical use (Berzins et al., 1997). Therefore, the clinical value of non-destructive measurements, such as resonance frequency analysis (RFA) or damping characteristics (Periotest® technique), are still limited due to the lower resolution and higher variability during examinations (Aparicio et al., 2006). Thus, it is still of interest to develop effective approaches to functionally assess osseointegration for the evaluation of peri-implant wound healing and prognosis of implant therapy.

By reviewing the sequences of osseointegration and current efforts on promoting osseointegration, this paper is concentrated on the scientific significance of preclinical biomechanical testing and has characterized the state-of-the-art clinical functional assessments as well as the model analysis. According to the development of modern medical imaging techniques and mechanical modeling, the relationship between structural and biomechanical parameters were also described.

Timing of Osseointegration

While it has been demonstrated that excessive mobility may cause fibrous tissue formation and lead to failure of osseointegration (Huiskes et al., 1997, Lioubavina-Hack et al., 2006), in order to limit the micromotion and achieve primary stability of the implant, a slightly undersized osteotomy is usually prepared for press-fitting of the implant. However, a ~60 micrometer gap between the implant and host bone has been noted under microscopic investigations (Colnot et al., 2007, Futami et al., 2000), and depending on the extent of injury to the host bone, this gap may later extend to 100-500 micrometers (Eriksson et al., 1984). Therefore, this gap is filled with blood and forms a water layer incorporated with hydrated ions on the implant surfaces immediately after implant placement (Berglundh et al., 2003, Park and Davies, 2000). The small proteins adsorbed on the surface are subsequently replaced by larger proteins based on the ‘Vroman effect’. Although different implant surface properties may affect the composition and conformational states of the binding proteins, the biological aggregates on the surface interact with the cell extensions, cell membrane, membrane-bound proteins or receptors, and initial cell attachment eventually establishes on the implant surface (Kasemo and Gold, 1999). The interface area is first occupied by red blood cells, inflammatory cells, and degenerating cellular elements, then is gradually replaced with spindle-shaped or flattened cells, concurrent with initiation of osteolysis on the host bone surface until day 3 (Futami et al., 2000). Osteoblasts begin to attach and deposit collagen matrix at this stage (Meyer et al., 2004).

Early bone formation is not evident until days 5-7 (Berglundh et al., 2003, Colnot et al., 2007) and is consistent with the sequence of appositional matrix deposition and calcification from the lamina limitans of host bone onto the implant surface (Marco et al., 2005). Most of the interfacial zone is occupied by provisional matrix rich in collagen fibrils and vasculature, and woven bone can be observed around the vascular areas by day seven (Berglundh et al., 2003). Through continuous deposition, trabecular bone fills the initial gap and arranges in a three-dimensional network at day 14 (Franchi et al., 2005). The do novo formation of primary bone spongiosa offers not only a biological fixation to ensure secondary implant stability (Ferguson et al., 2006) but also a biological scaffold for cell attachment and bone deposition (Franchi et al., 2005). After 28 days, delineated bone marrow space and thickened bone trabeculae with parallel-fibered and lamellar bone can be found within the interfacial area. After 8 to 12 weeks, the interfacial area appears histologically to be completely replaced by mature lamellar bone in direct contact with titanium (Berglundh et al., 2003).

Implant Surface Alteration to Accelerate Osseointegration

The chemical composition or charges of the implant interface on the implant surface were shown to affect initial cell attachment (Kasemo and Gold, 1999). This has aroused great interest on implant surface modification as a way to accelerate the rate of osseointegration (Junker et al., 2009, Wennerberg and Albrektsson, 2009).

Surface Roughness

Depending on the scale of the features and based on the proposal of Wennerberg and Albrektsson (Wennerberg and Albrektsson, 2009), surface roughness can be divided into four categories (Lang and Jepsen, 2009):

  • Smooth surfaces: Sa value < 0.5 μm (e.g. polished abutment surface)

  • Minimally rough surfaces: Sa value 0.5 to < 1.0 μm (e.g. turned implants)

  • Moderately rough surfaces: Sa value 1.0 to < 2.0 μm (e.g. most commonly used types)

  • Rough surfaces: Sa value ≥ 2.0 μm (e.g. plasma sprayed surfaces).

Moderate roughness and roughness is associated with implant geometry, such as screw structure, and macroporous surface treatments. Previous studies demonstrated that this type of roughness allowed for bone ongrowth and provided mechanical interlocking shortly after implant placement (Berglundh et al., 2003, Franchi et al., 2005). Higher BIC and removal torque force suggested enhanced secondary stability compared to smooth and minimally rough implants (Buser et al., 1991, Wennerberg et al., 1996).

There are two main theories regarding the influence of implant surface microtopography on peri-implant tissue formation – 1) the surface energy and 2) the distortional strain. The smaller grain size on the surface results in higher surface energy, which is more favorable for cell adherence (Kilpadi and Lemons, 1994, Kim et al., 2008). Bowers and colleagues (Bowers et al., 1992) first demonstrated that the moderate roughness with sandblasted and acid-etching treatments significantly promoted cell attachment. Anselme and Bigerelle (Anselme and Bigerelle, 2005) later investigated long-term osteoblast adherence and behavior in vitro and demonstrated that a low amplitude of the surface roughness induced cell spreading more intimately than the rougher one. Therefore, the microtopography of the implant surface also influences differentiation events by providing the distortional signals. While osteoblastic cells show a cuboidal shape with polarized nuclei, the inactive bone-lining cells tended to have a flattened morphology without polarization (Kieswetter et al., 1996). Later studies further demonstrated that minor distortional strain and low compressive hydrostatic stress on mesenchymal stem cells were most likely for promoting osteogenic differentiation, whereas excessive distortional strain resulted in fibrogenesis as well as chondrogenesis, due to significant hydrostatic pressure (Andreykiv et al., 2008). Based on the mesenchymal cell size of about 5 to 12 μm in length, surface microtopographic pits with a 4 μm diameter and 1.5 μm depth are thought to be optimal for cells to attach and subsequently differentiate on the implant surface (Hansson and Norton, 1999, Schwartz et al., 1999).

Based on the large proportion of grain boundaries increasing surface energy, significant enhancement of cell attachment, proliferation, viability, spreading, and early osteogenic differentiation on these nano-/ultrafine-grained structures has been demonstrated in several investigations (Misra et al., 2009, Puckett et al., 2008, Brett et al., 2004). However, reproducible surface roughness on a nanoscale level is difficult to achieve, thus optimal surface nanotopography for rapid osseointegration is still not achievable (Le Guehennec et al., 2007).

Surface Coating and Biomimetic Approaches

Another category of implant surface modification is to coat the implant with layers of bioactive materials. One approach is to coat the titanium surface of implants with calcium phosphates, mainly composed of hydroxyapatite (HA), by plasma-spraying. The calcium phosphates are released to the peri-implant area after implantation and precipitated biological apatites, which serve as matrices for subsequent osteogenic cell attachment and growth (Junker et al., 2009, Le Guehennec et al., 2007). Compared to a titanium surface without coating, osteogenic cells attach, proliferate, and differentiate on the HA-coated surface (Knabe et al., 2004), and result in superior initial rates of osseointegration in vivo (Geurs et al., 2002). However, the delamination of the coating and particle release from the implant surface causes long-term failure in some studies (Chang et al., 1999, Lee et al., 2000a). To prevent this, recent investigations have focused on depositing HA onto the implant surface through biomimetic approaches, such as electrodeposition or immersion in SBF (Le Guehennec et al., 2007).

Implant surfaces may be also coated with biomolecules, such as bio-adhesive motifs or growth factors, to enhance osseointegration. The RGD sequence from fibronectin is the most commonly used bio-adhesive motif, which binds adhesion receptors and promotes cell adhesion (Shakesheff et al., 1998). RGD-functionalized, tissue-engineered constructs have shown improvement during early bone ingrowth and matrix mineralization in vivo (Alsberg et al., 2001, Lütolf et al., 2003). However, RGD immobilization on titanium implant surfaces has not improved bone-implant contact nor osteoblast differentiation (Schliephake et al., 2002, Tosatti et al., 2004), presumably due to neglecting the conformation-dependent effects and absence of crucial modulatory domains from the native fibronectin, thus diminishing the RGD signals through non-specific adsorption of plasma protein and interactions with inflammatory components (Garcia and Reyes, 2005).

Growth Factor Delivery to Accelerate Osseointegration

The rate of osseointegration is dependent on the commitment, replication, and differentiation of osteoprogenitor cells, and on interfacial tissue maturation (Brunski et al., 2000, Marie, 2003). Since growth factors, such as BMP and platelet-derived growth factor (PDGF), enhance osteogenesis and were suggested to regenerate the periodontal and dentoalveolar tissues (Ramseier et al., 2006, Taba et al., 2005), several of those biomolecules were also introduced to accelerate peri-implant wound healing and osseointegration (Table 1).

Table 1.

The Modes of Growth Factor Delivery for Promoting Dental Implant Osseointegration

Growth Factor Mechanisms Delivery Mode Reference
BMPs (−2 & −7) Osteogenic lineage differentiation Recombinant protein (Barboza et al., 2004, Bianchi et al., 2004, Brandao et al., 2002, Cochran et al., 1999, Nevins et al., 1996)
Gene delivery (Dunn et al., 2005)
PDGF-BB Mitogenesis and chemotaxis of mesenchymal and
osteogenic cells populations
Recombinant protein (Lee et al., 2000b, Nevins et al., 2005)
Gene delivery (Jin et al., 2004, Chang et al., 2009a)
TGF-β Mitogenesis of osteoblasts Recombinant protein (Ng et al., 2008, Xu et al., 2008)
IGFs (−1 & −2) Collagen matrix production and stabilization,
mitogenesis
Recombinant protein (Giustina et al., 2008)
FGF-2 Mitogenesis and anti-apoptosis of osteoprogenitor cells Recombinant protein (Kitamura et al., 2008, Marie, 2003)
PDGF-BB/IGF-1 Combinational effects of dual growth factors Recombinant protein (Becker et al., 1992, Stefani et al., 2000)
BMP-2/VEGF Combinational effects of dual growth factors Recombinant protein (Huang et al., 2005, Patel et al., 2008)
BMP-2/FGF-2 Combinational effects of dual growth factors Recombinant protein (Lan et al., 2006)
BMP-2/TGF-β Combinational effects of dual growth factors Recombinant protein (Sumner et al., 2006)

Abbreviations: BMP: bone morphogenetic protein; PDGF: platelet-derived growth factor; TGF: transforming growth factor; IGF: insulin-like growth factor, FGF: fibroblast growth factor; VEGF: vascular-endothelial growth factor

Bone Morphogenetic Proteins (BMPs)

Belonging to the transforming growth factor-beta (TGF-β) superfamily, BMPs have been proven to drive the multipotent cells into an osteogenic lineage and promote extracellular matrix formation through the Smad signaling pathway (Chen et al., 2004). Among all of the BMPs isoforms, BMP-2 and BMP-7 are the most commonly investigated. BMP can induce ectopic and periosteal bone formation in vivo (Chang et al., 2007, Hak et al., 2006). Within the dental field, BMP has been shown to promote tooth extraction socket healing, peri-implant wound healing, and sinus floor and alveolar ridge augmentation in preclinical studies (Barboza et al., 2004, Brandao et al., 2002, Cochran et al., 1999, Nevins et al., 1996, Dunn et al., 2005, Nakashima and Reddi, 2003). Some investigations have also reported that BMP exhibits superior short- but not long-term effects over controls (Jones et al., 2006, Jovanovic et al., 2007, Matin et al., 2001). In clinical trials, BMP tended to accelerate extraction socket and alveolar ridge augmentation compared to collagen vehicle alone within the period of 4-6 months (Bianchi et al., 2004, Howell et al., 1997). However, no significant difference could be found between BMP application and bone grafting in the treatment of sinus floor and alveolar ridge augmentation (Boyne et al., 2005, Jung et al., 2003).

Platelet-Derived Growth Factors (PDGFs)

PDGF is a potent mitogen and chemotactic factor for cells of mesenchymal origin, including periodontal ligament (PDL) cells and osteoblasts (Graves et al., 1994). PDGF can also regulate the expression of vascular endothelial growth factor (VEGF) to promote angiogenesis and is reported as an essential hormone in the healing process of soft tissue and bone (Hollinger et al., 2008). PDGF exists as a dimer form (-AA, -AB, -BB, -CC, and -DD) and signals through binding to tyrosine kinase receptors, termed PDGF receptors alpha and beta (Seifert et al., 1989), with PDGF-BB the most widely used isoform of PDGF based on its capability to bind to all known PDGF receptor isotypes (Hollinger et al., 2008).

PDGF plays an indirect role in osteogenesis by recruiting and expanding the osteogenic cell populations, and subsequent differentiation of those cells is achieved by BMPs (Chaudhary and Hruska, 2001, Cho et al., 2002). In vivo investigations also indicate that applying PDGF to denuded tooth root surfaces increase proliferation of PDL cells, osteoblasts, and perivascular cells, and accelerate alveolar bone regeneration (Giannobile et al., 1996, Park et al., 1995, Wang et al., 1994). A multicenter clinical trial validated PDGF-BB is capable of promoting periodontal defect regeneration (Nevins et al., 2005). Furthermore, a significant amount of in vivo bone regeneration was also noted in a ‘pure’ orthopaedic environment such as the calvarial or femoral critical-sized osteomtomy using a combination of calcium phosphate graft and PDGF (Lee et al., 2000b, Nash et al., 1994). Combination of PDGF and insulin-like growth factor-1 (IGF-1) had shown to stimulate bone regeneration around the press-fit titanium implants (Becker et al., 1992, Lynch et al., 1991). Recently Chang et al. demonstrated the PDGF protein or gene delivery was capable of accelerating oral implant osseointegration in vivo as well as improving biomechanical properties (Chang et al., 2009a).

On the other hand, the possible inhibitory effects to osteogenesis have also been documented. Kono and colleague reported that PDGF treatment negatively regulates osteogenic differentiation (Kono et al., 2007), and Tokunaga et al demonstrated that specifically the PDGF receptor beta had a determinable effect on mesenchymal cell differentiation (Tokunaga et al., 2008). Therefore, the bidirectional effect on osteogenesis is associated with the expression profile of PDGF, with pulse PDGF application stimulating osteogenesis while continuous PDGF exposure elicits an inhibitory effect (Hsieh and Graves, 1998).

Other Growth Factors and Combinations

Besides BMP and PDGF, there are several growth factors being investigated for accelerating osteogenesis, such as transforming growth factor-beta (TGF-β), insulin-like growth factor (IGF), and fibroblast growth factor (FGF) (Andrades et al., 1999, Mukherjee and Rotwein, 2009). TGF-β has been proposed as an osteoinductive factor based on its ability to promote proliferation of osteoblasts (Macdonald et al., 2007). However, studies also demonstrate that TGF-β enhances chondrogenesis rather than osteogenesis in MSCs (Ng et al., 2008, Xu et al., 2008). IGF-1 and IGF-2 regulate the bone formation process through increasing type I collagen synthesis, decreasing collagen degradation, modestly enhancing mitogenesis, and stabilizing α-catenin, a key regulator in Wnt pathway of osteogenic differentiation (Giustina et al., 2008). FGF-2 promotes mitogenesis and reduces apoptosis of osteoprogenitor cells, which increases the population of functional osteoblasts, but induces apoptosis in more differentiated osteoblasts, thus limiting the early increase of mature cells in the osteoblast pool (Marie, 2003). A recent clinical investigation demonstrated that FGF-2 significantly increased the alveolar bone height after 36 weeks in patients with periodontitis suggesting that FGF-2 could be a potential stimulator for bone regeneration (Kitamura et al., 2008).

The process of osteogenesis is regulated through several growth factors, and cross-talk most likely exists among them (Marie, 2003, Singhatanadgit et al., 2006). Thus, combination of growth factors is a viable approach to amplify osteogenesis. The first approach was proposed based on the synergistic effects on wound healing using a combination of PDGF-BB and IGF-1 (Lynch et al., 1989a). This combination exhibited greater alveolar bone and cementum regeneration than single growth factor application (Giannobile et al., 1996, Lynch et al., 1989b), and promoted initial dental implant osseointegration in later investigations (Becker et al., 1992, Lynch et al., 1991, Stefani et al., 2000). The combination of angiogenic (ie., VEGF) and osteogenic growth factors (ie., BMP) promoted bone regeneration (Huang et al., 2005, Patel et al., 2008), and dual delivery of BMP/TGF-β or BMP/FGF also enhanced osseointegration in vivo (Lan et al., 2006, Sumner et al., 2006). However, application should be controlled by sequential release profile of the growth factors in order to maximize the beneficial effects of combinatorial delivery (Kempen et al., 2009).

Preclinical Biomechanical Assessments for Osseointegration

Tensional Test

The interfacial tensile strength was originally measured by detaching the implant plate from the supporting bone (Kitsugi et al., 1996) (Table 2). Brånemark later modified this technique by applying the lateral load to the cylindrical fixture (Brånemark et al., 1998) (Fig 1a). However, they also addressed the difficulties of translating the test results to any area-independent mechanical properties.

Table 2.

Current Biomechanical Assessments for Dental Implant Osseointegration

Methodology Destructive Clinical use Property
Investigated
Parameters Reference
Tensional test Yes No Lateral resistance Maximal lateral load (Brånemark et al., 1998,
Kitsugi et al., 1996)
Push-out/Pull-out Yes No Interfacial shear Maximal force
Interfacial stiffness
(Berzins et al., 1997,
Brunski et al., 2000)
Removal Torque Yes No Interfacial shear Loosening torque
Torque load
(Johansson et al., 1998,
Meredith et al., 1997)
Cutting Resistance/Insertional
Torque
No Yes Interfacial shear Peak insertional torque
Torque load
(Friberg et al., 1995,
O’Sullivan et al., 2000)
Periotest No Yes Damping Periostest value (PTV) (Aparicio et al., 2006,
Schulte and Lukas, 1993)
Resonance Frequency Analysis No Yes Vibration/Damping Implant stability quotient
(ISQ)
(Friberg et al., 1999,
Meredith et al., 1997,
Turkyilmaz et al., 2009)

Figure 1. Biomechanical assessments for oral implant osseointegration.

Figure 1

(a) tensional test, (b) push-out test, (c) pull-out test, (d) insertional/removal torque test, (e) Periotest, and (e) resonance frequency analysis (RFA).

Push-out/Pull-out Test

The ‘push-out’ or ‘pull-out’ test is the most commonly used approach to investigate the healing capabilities within the bone-implant interface (Brunski et al., 2000, Kempen et al., 2009). In the typical push-out or pull-out test, a cylinder-type implant is placed transcortically or intramedullarly in bone structures and then removed by applying a force parallel to the interface (Fig 1b-c). The maximum load capability (or failure load) is defined as the maximum force on the force-displacement plot, and the interfacial stiffness is visualized as the slope of a tangent approximately at the linear region of the force-displacement curve prior to breakpoint (Brunski et al., 2000, Lütolf et al., 2003) (Table 2). Therefore, the general loading capacity of the interface (or interfacial shear strength) can be measured by dividing the maximum force by the area of implant in contact with the host bone (Berzins et al., 1997). However, the push-out and pull-out tests are only applicable for non-threaded cylinder type implants, whereas most of clinically available fixtures are of threaded design, and their interfacial failures are solely dependent on shear stress without any consideration for either tensile or compressive stresses (Brunski et al., 2000).

Removal Torque

The removal torque refers to the torsional force necessary for unscrewing the fixture (Fig 1d) and was first investigated by Johansson and coworkers (Johansson et al., 1998). The removal torque value was recorded using a torque manometer calibrated in Newton-centimeters (Ncm). This technique primarily focuses on interfacial shear properties (Table 2). However, the results may be affected by implant geometry and topography (Meredith et al., 1997, Yeo et al., 2008).

Combination of Push-out/pull-out and Removal Torque

This combinational trial was introduced by Brånemark and colleagues by applying torsional force until reaching the maximum torque and then pulling the implant out (Brånemark et al., 1998). In this investigation, the removal torque was related to the interfacial bonding capability, and the pull-out strength was related to the shear properties from the implant-supporting structure.

Clinical Biomechanical Assessments for Osseointegration

Cutting Resistance/Insertional Torque

The cutting resistance refers to the energy required in cutting of a unit volume of bone (Friberg et al., 1995) while the insertional torque occurs during the fixture tightening procedure (Ueda et al., 1991). Both of these measurements consider the lateral compression force and friction at the interface during implant insertion and are mainly influenced by the tolerance of the fixture thread design (O’Sullivan et al., 2000). Many researchers also used the peak insertional torque value, which is generated during the last fixture tightening step, as an indicator of primary implant stability (Table 2). A positive correlation between insertional and removal torque is evident however, any relationship between the cutting resistance and the peak insertional torque is still unclear (Molly, 2006).

Periotest®

Significant deformation of the bone-implant unit is not measurable for most clinical situations. To overcome this limitation, damping characteristics, or the dynamic tissue recovery processes after loading, have been recommended for noninvasive assessment of osseointegration (Aparicio et al., 2006). A Periotest® (Siemens, Bensheim, Germany) was originally designed to assess the damping characteristics of the periodontal ligament (PDL) by calculating the contact time between the test subject and the percussion rod (Figure 1e) and are reported as Periotest value (PTV) (Schulte and Lukas, 1993) (Table 2).

The main limitation of the Periotest® is a lack of sensitivity in evaluating osseointegration, whereby the range of PTV in osseointegrated implants falls to a narrow zone (−5 to +5) within a wide scale (−8 to +50) (Olive and Aparicio, 1990). This could be accounted for by physical differences between periodontium and the bone-implant interface, because bone is much stiffer and does not allow for significant deformation as compared to the soft tissue of the periodontium (Meredith et al., 1997). Moreover, results may also be influenced by the position and direction of the percussion rod (Schulte and Lukas, 1992).

Resonance Frequency Analysis (RFA)

RFA was first introduced by Meredith and co-workers (Meredith et al., 1997). An L-shaped transducer connected to the implant was utilized to provide a high frequency mechanical vibration and record the frequency and amplitude of the signal received (Fig 1f). The resonance frequency was thus defined as the peak of the frequency-amplitude plot and converted to a value representing stiffness of the bone-implant interface. Currently, Osstell® (Integration Diagnostic AB, Goteborg, Sweden), a commercialized product utilizing the concept of RFA, has translated the resonance frequency ranging from 3000 to 8500 Hz as the implant stability quotient (ISQ) of 0 to 100 (Atsumi et al., 2007) (Table 2).

While moderate to strong correlation is found between cutting resonance and ISQ value upon implant placement (Friberg et al., 1999, Turkyilmaz et al., 2008), and because of the noninvasive nature of the measurement, RFA has been widely used for clinically assessing osseointegration, as well as for prognostic evaluation (Aparicio et al., 2006, Meredith et al., 1997, Oates et al., 2009). However, the latter aspect still has to be questioned (Aparicio et al., 2006).

Relevance of the Peri-Implant Structure to Interfacial Biomechanics

Considering that intrinsic properties of the peri-implant bone may affect the stiffness of bone-implant interface (Bischof et al., 2004, Brunski, 1992), a number of studies have been initiated to provide insights of correlation between peri-implant structure and implant stability (Tables 3 and 4).

Table 3.

Correlation between Biomechanical Testing and Peri-Implant Structures (Primary Stability)

Methodology Model Structure
Assessment
Structural
Parameters
Correlation Reference (s)
PO Canine Histology CBT r=0.44 * (Salmoria et al., 2008)
IT Human cadaver CT (3D) BMD r=0.690 * (Turkyilmaz et al., 2009)
RFA Human cadaver CT (3D) BMD r=0.557 * (Turkyilmaz et al., 2009)
IT Human cadaver Micro-CT (3D) Tb.Th
Tb.N
Tb.Sp
r=0.825 *
r=0.718 *
r=−0.795 *
(Akça et al., 2006)
RFA Human cadaver Micro-CT (3D) Tb.Th
Tb.N
Tb.Sp
N.S. for any of parameter (Akça et al., 2006)
IT Human cadaver CT (3D) BMD r2=0.81 * (Homolka et al., 2002)
IT Human CT (3D) BMD r=0.10-0.83 * (Turkyilmaz et al., 2007)
RFA Human CT (3D) BMD r=0.34-0.91 * (Turkyilmaz et al., 2007)
IT Human cadaver CT (3D) BMD r=0.86 * (Beer et al., 2003)
IT Human CT (3D) BMD (ID<4 mm)
BMD (ID>4 mm)
r=0.33-0.59 *
r=0.05-0.29
(Turkyilmaz et al., 2006)
RT Human cadaver Calipers CBT
TBT
p<0.05 *
N.S.
(Niimi et al., 1997)
*

p<0.05

Abbreviations: IT: insertional torque; PO: pull-out; PS: push-out; RFA: resonance frequency analysis; CT: computed tomography; CBT: cortical bone thickness; BIC: bone-implant contact; BVD: bone-volume density; BMD: bone mineral density; BV/TV: bone volume/total volume; ID: implant diameter; TBT: total bone thickness; Tb.Th: trabecular thickness; Tb.N: trabecular number; Tb.Sp: trabecular separation; Conn.D: connectivity density; N.S.: no significant difference (p>0.05)

Table 4.

Correlation between Biomechanical Testing and Peri-Implant Structures (Secondary Stability)

Methodology Model Structure Assessment Structural Parameters Correlation Reference (s)
IT Human CT (2D) CBT r=0.320* (Motoyoshi et al., 2007)
PO Canine Histology CBT N.S. (Salmoria et al., 2008)
RFA Human Histology BIC p=0.016 * (Scarano et al., 2006)
RFA Canine Histology BIC
BVD
r=0.128, p=0.264
r=0.206, p=0.072
(Schliephake et al., 2002)
Periotest Canine Radiography BIC r=0.38 * (Sykaras et al., 2004)
Periotest Canine Histology & radiography BIC (His)
BIC (Rad)
BVD (His)
r2=0.72 *
r2=0.88 *
r2=0.80 *
(Ramp and Jeffcoat, 2001)
RFA Porcine Histology BIC r=0.221 * (Ito et al., 2008)
RT Rodent Histology BIC
TBT
r=0.78-0.84 *
r=0.68-0.76 *
(Brånemark et al., 1997)
PO Rodent Histology TBT r=0.87 * (Brånemark et al., 1997)
PO Rodent Micro-CT (3D) BIC
BV/TV
Tb.Th
Tb.N
Conn.D
r2=0.52 (FL)* 0.24 (IS)*
r2=0.72 (FL)* 0.43 (IS)*
r2=0.60 (FL)* 0.31 (IS)*
r2=0.47 (FL)* 0.32 (IS)*
r2=0.37 (FL)* 0.28 (IS)*
(Gabet et al., 2006)
PS Rodent Micro-CT (3D) & FE optimization BV
BMC
BMD
FBAM
FCAM
r= 0.67 (OA)* 0.34 (OS)*
r= 0.70 (OA)* 0.71 (OS)*
r= 0.61 (OA)* 0.62 (OS)*
r= 0.96 (OA)* 0.84 (OS)*
r= 0.74 (OA)* 0.95 (OS)*
(Chang et al., 2009b)
*

p<0.05

**

highest correlation coefficient for each parameter

Abbreviations: IT: insertional torque; PO: pull-out; PS: push-out; RFA: resonance frequency analysis; CT: computed tomography; CBT: cortical bone thickness; BIC: bone-implant contact; BV: bone volume; BVD: bone-volume density; BMC: bone mineral content; BMD: bone mineral density; BV/TV: bone volume/total volume; FBAM: functional bone apparent modulus; FCAM: functional composite tissue apparent modulus; ID: implant diameter; FL: failure load; IS: interfacial stiffness; OS: implant placing in osteotomy hole with osseous defect situation (0.6×1 mm circumferential); OA: implant placing in osteotomy-alone without any surrounding defect situation; TBT: total bone thickness; Tb.Th: trabecular thickness; Tb.N: trabecular number; Tb.Sp: trabecular separation; Conn.D: connectivity density; N.S.: no significant difference (p>0.05)

Correlations between Primary Implant Stability and Peri-Implant Structures

Considering that intrinsic properties of the peri-implant bone may affect the stiffness of bone-implant interface (Bischof et al., 2004, Brunski et al., 2000), a number of studies have undertaken to provide insight into the correlation between peri-implant structure and implant stability (Tables 3 and 4).

Correlations between Primary Implant Stability and Peri-Implant Structures

The relationship between the primary implant stability and peri-implant structures was first reported by Niimi and colleagues (Niimi et al., 1997). These authors applied torque to implants within the fibulae, iliac crest, and scapula of human cadavers and found that the removal torque value was significantly correlated to cortical bone thickness but was not associated with the trabecular bone area based on histological sections. This same correlation was also observed in a later investigation using implant pull out methods from dog mandibulae (Salmoria et al., 2008).

Primary implant stability may also be correlated to the bone mineral density (BMD) by analyzing and interpreting three-dimensional (3D) computed tomography (CT) images (Homolka et al., 2002, Turkyilmaz et al., 2008), and is strongly correlated with increasing implant diameter (Turkyilmaz et al., 2008). Akça and coworkers also found significant correlation between the trabecular bone structure and the insertional torque value (Akça et al., 2006). However, most of these investigations also revealed that the insertional torque value tended to be more sensitive to the peri-implant structure than the ISQ value (Table 3).

Correlations between Secondary Implant Stability and Peri-Implant Structures

An early preclinical study demonstrated a similar tendency of change in removal torque value and bone-implant contact over a period of time (Johansson et al., 1998), demonstrating that results could be influenced by implant topography or metal biocompatibility (Johansson et al., 1998, Wennerberg and Albrektsson, 2009). However, a relationship between the amount of bone within the threaded area and the removal torque value was not made clear from these approaches (Wennerberg et al., 1996). Because of the inability to perform biomechanical testing and structural analysis on the same specimens due to, at that time, a lack of reliable clinical biomechanical assessments or more definitive imaging techniques, careful review of those results appears to be necessary.

Measuring specimens during and after implant removal, Brånemark and co-workers demonstrated that the total bone thickness (TBT) 50 μm from the interface and bone implant contact area (BIC) were significantly correlated to the maximal and breakpoint torque, and the TBT also strongly correlated to the subsequent pull-out force (Brånemark et al., 1998). The correlation between insertional torque value and cortical bone thickness was recently reported (Motoyoshi et al., 2007). However, the opposite result was found from a study on dog mandibles, where the pull-out force was correlated to primary implant stability, but this correlation became non-significant in the latter healing stages (Salmoria et al., 2008).

Using non-destructive biomechanical assessments (ie., Periotest®, RFA) on dog mandibles, a high correlation was found between the mechanical impedance from the Periotest® and BIC as well as bone density from histology and radiography at 3 months post-implantation (Ramp and Jeffcoat, 2001). Significant correlations between PTV and BIC based on histology were also found (Sykaras et al., 2004). However, using a different treatment modality such as the pull-out test, the PTV was not sensitive to the osseous wound repair (Sykaras et al., 2004). Significant, but weak correlations between ISQ values and BIC were shown in some reports (Itoh et al., 2003, Scarano et al., 2006), whereas others failed to demonstrate such correlations (Schliephake et al., 2002). Moreover, recent investigations utilizing micro-CT technology also demonstrated a variety of moderate to strong correlations between the structural parameters (ie, BIC, bone volume, trabecular bone thickness, trabecular number, and connectivity density) and pull-out results, and different treatment strategies resulted in similar a correlation between the biomechanical and structural properties (Gabet et al., 2006).

Model Analysis for Osseointegration

Finite Element (FE) Analysis

FE analysis had been extensively used as a tool of functional assessments in the field of implant density over the past 2 decades (Geng et al., 2001). The FE model was built based on the pre-determined geometry of tissue and implant, material properties, and boundary conditions. Through applying the loading situation and numerical iteration, the functional performance of dental implant system could be expressed as specific values or gradient distribution of stress and strain in the model (Van Staden et al., 2006). Thus, FE analysis had been utilized to investigate the functional influence the implant geometry (Himmlova et al., 2004), material properties of implant (Yang and Xiang, 2007), quality of implant-supporting tissue (Petrie and Williams, 2007, Sevimay et al., 2005), fixture-prosthesis connection (Akça et al., 2003), and the loading condition (Mellal et al., 2004, Natali et al., 2006).

The bone-implant interface was considered as the boundary condition, and usually assigned as the pre-determined situation in FE model. Thus, the interfacial biomechanics have not been directly assessed from FE analysis (Van Staden et al., 2006). Therefore, in most of the FE model, the assignment of material properties was based on the theoretical value or references, and a simplified model following reasonable assumptions was usually suggested to reduce the complexity of iteration and assure the numerical convergence. The numerical artifacts may somewhat influence the accuracy of evaluations (Ladd and Kinney, 1998). Thus, the results from FE analyses should be carefully interpreted, and the experimental validation should be necessary if possible.

Functional Apparent Moduli

Homogenization of the mechanical properties to calculate the effective stiffness of bone was first introduced by Hollister and colleagues (Hollister et al., 1994). They acquired three-dimensional trabecular bone architecture from micro-CT imaging and investigated the stress and strain distribution of the elements under simulated loading conditions to calculate the effective Young’s modulus of the bulk specimen. The effective modulus revealed significant agreement with experimental results. Utilizing the concept of homogenization, later investigations by heterogeneous micro-elastic properties assignments demonstrated that the non-uniform mineral density and trabecular architecture could influence the effective tissue modulus (Morgan et al., 2004, Renders et al., 2008, van der Linden et al., 2001).

According to the unavailability of functionally evaluating peri-implant tissue, our group utilized the homogenization theory to calculate the effective stiffness of peri-implant tissue under loading from dental implant (Fig 2), whereas the functional bone apparent modulus (FBAM) represented the effective modulus of bone architecture, and functional composite tissue modulus (FCAM) for effective modulus of whole tissue within the wound (Chang et al., 2009b). Compared with individual structural parameters, the results indicated that the bone repair in early stage was to provide significant resistance to support the dental implant rather than fill the wound space or maturation. A much stronger correlation to interfacial biomechanics than all the other structural parameters was also noted (Table 4).

Figure 2. The in vivo finite element homogenization procedures for functional apparent moduli.

Figure 2

(a) The cylinder implant was pushed out (following the direction of the red arrow) from the jaw bone, and (b) the load-displacement relationship was recorded for calculating the interfacial stiffness (dash line, referred to the slope of the curve before the yielding point). (c) The three-dimensional (3-D) peri-implant structure was identified after removing the implant. (d) The finite element model was developed from projecting the peri-implant structure and interfacial information (microscopic model, upper panel) with the suspension boundary condition (pink marks on the peri-implant tissue border). In the optimizing model (lower panels), the peri-implant layer of interest was homogenized (yellow peri-implant regions), and the effective stiffness was calculated from the numerical approximation (to the microscopic model) under the implant loading condition (light blue arrows). Abbreviations: TI: titanium implant; PI: peri-implant tissue; Gr: granulation tissue in peri-implant area; FBAM: functional bone apparent modulus; FCAM: functional composite tissue apparent modulus

Conclusions

Although several approaches are available to assess implant stability (at the implant or surrounding host bone regions), limitations still exist to date, and no definite link between the function and peri-implant structure can be established. Functional apparent modulus through FE optimization is feasible to evaluate peri-implant osseous wound repair as well as interfacial biomechanics. Hence, integration of peri-implant structure may be necessary to predict the interfacial properties. However, further confirmation through preclinical and clinical models is still needed for investigating the mechanism involved in osseointegration and bone regeneration associated with oral implants.

Acknowledgments

Funding: This study was supported by the AO Foundation Switzerland and NIH/NIDCR DE 13397.

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