Expand this Topic clickable element to expand a topic
Skip to content
Optica Publishing Group

Joint blood flow is more sensitive to inflammatory arthritis than oxyhemoglobin, deoxyhemoglobin, and oxygen saturation

Open Access Open Access

Abstract

Joint hypoxia plays a central role in the progression and perpetuation of rheumatoid arthritis (RA). Thus, optical techniques that can measure surrogate markers of hypoxia such as blood flow, oxyhemoglobin, deoxyhemoglobin, and oxygen saturation are being developed to monitor RA. The purpose of the current study was to compare the sensitivity of these physiological parameters to arthritis. Experiments were conducted in a rabbit model of RA and the results revealed that joint blood flow was the most sensitive to arthritis and could detect a statistically significant difference (p<0.05, power = 0.8) between inflamed and healthy joints with a sample size of only four subjects. Considering that this a quantitative technique, the high sensitivity to arthritis suggests that joint perfusion has the potential to become a potent tool for monitoring disease progression and treatment response in RA.

© 2016 Optical Society of America

1. Introduction

Rheumatoid arthritis (RA) is a chronic inflammatory arthropathy afflicting about 1% of the population [1]. The disease is associated with pain [2,3], reduced quality of life [4], and progressive joint damage that can lead to loss of productivity and profound disability [5–8]. However, recent evidence has shown that the devastating effects of RA can be prevented, or at least significantly reduced, by early diagnostic and adequate treatment of the underlying inflammation [9,10].

RA is typically diagnosed by clinical examination, patient self-assessment, and laboratory tests, which can be supplemented with diagnostic imaging (magnetic resonance imaging, MRI; ultrasonography, US; X-ray radiography) for improved accuracy [11–14]. This multipronged approach has proven to be highly effective in diagnosing RA [12]. Nevertheless, RA treatment remains challenging, despite the advent of potent anti-rheumatic therapies such as biologic drugs [15,16], because of the lack of adequate monitoring tools. The current practice is to use the same tools for both diagnostic and treatment monitoring [17]. This is a major hindrance because, while the aforementioned methods are appropriate for one-time use (e.g., for diagnostic), they are not suitable for longitudinal assessment of joint inflammation in response to treatment. Specifically, clinical examination based on joint counts‒the cornerstone of RA treatment monitoring in clinical trials‒is too time consuming and as such, is seldom used in clinical practice [18]. As well, the high inter-operator variability of US and the high cost of MRI preclude their wide clinical adaptation [13,19], while laboratory tests and X-ray radiography do not have enough sensitivity to monitor treatment [20]. There is clearly a need for safe, fast, and inexpensive methods that can objectively assess treatment response with a sensitivity that rivals clinical examination and diagnostic imaging.

It is well established that joint hypoxia plays a pivotal role in the progression and perpetuation of RA [21–23]. Since hypoxia affects both tissue blood content and oxygenation [22,24], near-infrared optical methods‒diffuse optical spectroscopy (DOS) and tomography (DOT), and photoacoustic tomography (PAT)‒that are sensitive to these physiological parameters are being developed to supplement/replace clinical assessment and radiology for RA monitoring [25–34]. These emerging techniques, DOS in particular, have the potential to overcome most of the limitations of current RA monitoring methods since they are safe, relatively inexpensive, and have the potential to quickly and objectively assess RA inflammation at the individual joint level [34,35]. Early applications were limited to measuring joint optical properties at a single wavelength and applying classification algorithms to distinguish inflamed from healthy joints [36–38]. Improved sensitivity was later achieved by measuring joint absorption at multiple wavelengths to estimate oxyhemoglobin (HbO2) and deoxyhemoglobin (Hb) content, and oxygen saturation (StO2) [28,39].

Although several reports have confirmed the capacity of the latter approach to distinguish inflamed from healthy joints (i.e., diagnosis), treatment monitoring will likely require the ability to detect subtler changes than the difference between healthy and arthritic joints. Since hypoxia is also a potent signal for blood flow (BF) [40,41], which is tightly regulated to meet tissue demand, concomitant measurement of perfusion and oxygenation could provide improved sensitivity to joint hypoxia and, consequently, to RA inflammation. Towards the goal of developing a DOS technique for RA treatment monitoring, the aim of the current study was to compare the sensitivity of BF, HbO2, Hb, and StO2 to joint inflammation. Joint BF, Hb, HbO2, and StO2 were measured in a rabbit model of inflammatory mono-arthritis before and after induction of arthritis using a multi-wavelength time-resolved DOS system.

2. Methods

2.1 Instrumentation

The light source of the time-resolved DOS (TR-DOS) system consisted of a laser driver (PDL 828, PicoQuant, Germany) and three cooled pulsed diode lasers (LDH Series, PicoQuant, Germany) emitting at 760, 802, and 830 nm. The repetition rate was set to 80 MHz and the power output of each laser was attenuated by two variable neutral density filters (NDC-50-4M, Thorlabs, Newton, NJ) before being coupled into a trifurcated multimode fiber optic bundle (N.A. = 0.22, core 400 µm, 4.7 mm outer diameter; Fiberoptics Technology, Pomfret, CT) which delivered the light to the knee. Light transmitted through the knee joint was collected by a 2-m fiber optic bundle (N.A. = 0.22, core 200 µm, and 3.6 mm active area; FiberTech Optica, Kitchner, ON, Canada) whose distal end was secured in front of an electromechanical shutter (SM05, Thorlabs) coupled to a cooled photomultiplier tube (PMT; PMA hybrid 50, PicoQuant, Germany). The PMT was connected to a time-correlated single photon counting (TCSPC) module (HydraHarp 400, PicoQuant, Germany) to generate temporal-point-spread functions (TPSFs) from the collected photons. The instrument response function (IRF) was also measured using our previously described method [42,43].

2.2 Animal model and experimental procedure

Experiments were conducted on adult male New Zealand white rabbits, using an established animal model of inflammatory mono-arthritis [44,45]. Joint inflammation was induced in the right knee by repeated intra-articular injection of 0.1 mL of a saline solution containing 2% λ-carrageenan at five to seven-day intervals over a four- to six-week period. This model has been shown to produce an inflammatory response similar to human rheumatoid arthritis inflammation [44]. The left knee was injected with 0.1 mL of saline for control. Inflammatory reaction was monitored regularly by visual inspection and palpation.

For each animal two baseline TR-DOS measurements were acquired; one set of data (BF, HbO2, Hb, and StO2) were obtained 3-5 days before the first λ-carrageenan injection and an additional set was acquired right before the first injection. Thereafter, five sets of measurements (separated by 5-7 days) were acquired during the inflammation period. Measurements were acquired with the emission and detection probes positioned transversely across the knee joint as shown in Fig. 1. The typical width of the knee-joint was 20 mm at baseline but could increase to up to 25 mm in the inflamed knees. The probes were secured on the knee with help of a probe-holder, which was maintained in place by a strong and flexible support (dark blue in Fig. 1). The probe-holder was positioned on top of the knee cap, which was used as anatomical landmark to ensure repeatability of the positioning of probes. First, three sets of TPSFs, one set for each laser wavelength, were collected on one knee (randomly). The probes were then removed and placed on the other knee and a new set of TPSFs were acquired. These measurements were used to obtain the joint absorption coefficients (at the three laser wavelengths), which were subsequently employed to compute Hb, HbO2, and StO2. Following these measurements, two sets of dynamic contrast-enhanced (DCE) measurements were acquired; one set of two measurements per knee. Each DCE measurement involved the injection of the optical contrast agent indocyanine green (ICG) into an ear vein and continuous acquisition of TPSFs with the 802 nm laser for about 250s. The TPSFs were later fit with a theoretical model to estimate the time-dependent concentration of the contrast agent in the knee. Concomitant to the TPSFs measurements, the arterial concentration of ICG was also measured using a dye-densitometer (DDG 2001, Nihon Kohden, Japan) placed on a front paw. It is worth noting that this approach enables to noninvasively measure the arterial concentration of the tracer without the need for a femoral line. All procedures were carried out while the animals were anesthetized with 3% isoflurane and according to the guidelines of the local ethic committee.

 figure: Fig. 1

Fig. 1 Positioning of the optical probes on the rabbit knee.

Download Full Size | PDF

2.3 Data analysis

The TR-DOS measurements were analyzed by fitting the TPSFs with the IRF convolved with a theoretical model of light propagation in tissue:

minμa,μs'(TPSFIRFTheoreticalModel)
where µa is the absorption coefficient and µs' is the reduced scattering coefficient of the knee. Light propagation in highly scattering and low absorbing media such as tissue can be described using the diffusion approximation to the radiative transfer equation, subject to the measurement geometry and boundary conditions [46]. In the following, we discuss the choice of the measurement geometry and boundary conditions used in the data analysis.

The typical size of a rabbit knee joint was ~20mm × 40mm × L, where L is the length of the leg. Thus, the area of the knee joint was approximated as a parallelepiped of 20 mm width, 40 mm height and length L−typically longer than 160 mm, which can be considered optically infinite. Since the DCE-DOS measurements involved acquiring a large number of TPSFs (about 600), we investigated the possibility of analyzing the data using an infinite slab theoretical model to reduce the computational burden [47]. Time-resolved data of a parallelepiped (20mm × 40mm × 160mm) with linearly increasing µa (0.01-0.08 mm−1) and a fixed µs' (1 mm−1) were simulated using NIRFAST [48]. The simulated data were analyzed using the infinite slab theoretical model and the recovered optical properties (µa and µs') were compared to the input values to assess the validity of the approach.

For the in vivo data, Hb, HbO2, and StO2 were determined from the three absorption coefficients (one at each laser wavelength) measured before ICG injection. Using the extinction coefficients of oxygenated and deoxygenated hemoglobin at the laser wavelengths, and assuming a water concentration of 70% in the joint, the concentrations of Hb and HbO2 were estimated following the method described in [49], Ijichi et al. StO2 was subsequently computed using the following relation:

StO2=HbO2HbO2+Hb
Furthermore, the ICG concentration in the knee was determined in three steps:
  • 1. Each TPSF was fit using Eq. (1), in which the knee joint was modeled as an infinite slab, to obtain µa.
  • 2. The mean absorption coefficient measured during the first 10 s, before injection of ICG, was used as the initial absorption coefficient (µa0) and subsequently subtracted from all µa to obtain the absorption change due to the passage of the bolus of contrast agent through the knee.
  • 3. The absorption changes were converted into ICG concentration in the knee using the following equation:
    Q(t)=[μa(t)μa0(t)]ln(10)×εICG
where εICG is the extinction coefficient of ICG at 802 nm (i.e., 18.6/mM/mm) [50].

Q(t), the time-dependent ICG concentration in the knee, is related to the arterial concentration of ICG, Ca(t), by the following equation [51]:

Q(t)=Ca(t)FR(t)
where F is the blood flow and R(t) is the impulse residue function, which represents the fraction of dye that remains in the tissue volume at time t following an idealized bolus injection of unit concentration at t = 0. Knee blood flow (F) was estimated from Eq. (4), using our previously described approach [51].

2.4 Statistical analysis

For each subject, the physiological parameters (i.e., BF, Hb, HbO2 and StO2) measured before the 1st λ-carrageenan injection were averaged to represent the baseline measurements. Likewise, the measurements acquired after induction of arthritis were averaged to estimate the mean physiological parameters during the post baseline period. Friedman’s Two-way Analysis of Variance (ANOVA) was conducted, using SPSS Statistics 20, to compare measurements acquired on the control (left) and arthritis (right) knees at baseline and after induction of inflammation. The analysis was performed for all the physiological parameters and for those in which the Friedman’s test revealed a significant effect, differences were uncovered using paired-samples t-test. All data are presented as mean ± standard error of the mean and statistical significance is based on p-value < 0.05.

3. Results

Figure 2(a) shows a plot of the absorption coefficients recovered from the simulated data‒by using the infinite slab theoretical model in the fitting‒versus the µa used in the simulations. There was a very strong correlation (R2 = 0.99) between the two data sets with a slope of unity and no significant bias. These results indicate that for our transmission measurements, neglecting the finite size of the slab in the directions other than that of the two optical probes has no significant effects on the accuracy of the recovered absorption coefficients (and scattering coefficient as well; data not shown). Consequently, the measurements acquired on the rabbit knee were analyzed using the infinite slab model, which is less computationally expensive. Figure 2(b) displays a TPSF measured on the knee joint and the theoretical curve obtained by convolving the IRF (shown in black) and the infinite slab model. By fitting the measured TPSF with the theoretical curve, the joint optical properties could be estimated. For the example shown in Fig. 2(b), the absorption and reduced scattering coefficients (at 830 nm) were 0.017 and 0.928 mm−1, respectively.

 figure: Fig. 2

Fig. 2 (a) Plot of the µa recovered from the simulation data versus the expected values. (b) TPSF measured at 830 nm on the knee joint and a plot of the theoretical model based on the infinite slab geometry. The instrument response function (IRF) is shown for reference.

Download Full Size | PDF

In Fig. 3 the ICG concentration in the knee was multiplied by 100 for visualization because the blood in the microvasculature of the knee is a small fraction of the total blood volume. Thus, the concentration of ICG in the knee is much smaller than its concentration in arterial blood. In the example shown in Fig. 3, the knee blood flow was 7 ml/min/100g.

 figure: Fig. 3

Fig. 3 Typical ICG concentration curves in the knee and arterial blood measured by the TR-DOS and dye densitometer, respectively. Data acquisition was started ~10 s before a bolus injection of ICG into an ear vein.

Download Full Size | PDF

The animal experiments involved four rabbits; each was studied over a period of five to six weeks, which typically yielded seven sets of measurements per subject. Since this animal model involves repeated intra-articular injections, which inherently caused variability in the inflammatory response, the physiological parameters were grouped into “Baseline” and “Post” (i.e., post induction of inflammation). This is to minimize the confounding effects of the natural variability in the inflammatory response due to multiple injections. Table 1 displays the average physiological parameters measured at baseline and after induction of arthritis (Post) in the control (healthy) and inflamed knees. The data show trends towards decreased HbO2 and StO2, and increased Hb and BF in the arthritic knees. However, the Friedman’s test revealed that only the differences in blood flow were statistically significant (p<0.05); the distributions of the other parameters did not reach statistical significance. We subsequently conducted paired-sample t-tests on the BF data to elucidate the source of the difference detected by the Friedman’s test. The results revealed that there was no difference in blood flow between baseline and post in the control knees. In contrast, the blood flow of the arthritic knees was significantly higher (p<0.05) than the perfusion measured at baseline.

Tables Icon

Table 1. Blood flow (BF), oxyhemoglobin (HbO2), deoxyhemoglobin (Hb) and oxygen Saturation (StO2) measured at baseline and after induction of arthritis in the control and arthritic knees. Data are presented as mean ± standard error of the mean.

The blood flow measured at baseline and after induction of arthritis on the control and inflamed knees are depicted in Fig. 4. The larger 3rd quartiles in Fig. 4(b) were due to higher baseline blood flow in the right knee of one animal. Since there was no sign of injury or swelling in the knee, the higher flow likely reflects natural variability in perfusion between subjects, which further illustrates the value of using a quantitative technique, rather than relying on relative approaches [52]. The ability to quantify joint perfusion would be valuable when conducting longitudinal studies in which different groups are compared (e.g., for evaluation of treatment strategies) or a single subject is followed over time (e.g., in treatment monitoring).

 figure: Fig. 4

Fig. 4 Boxplots of the blood flow measured on the left (control) and right (arthritic) knees by the DCE technique at baseline and after induction of arthritis. The lower and upper limits of the boxplots correspond to the 1st and 3rd quartiles, while the red lines indicate the median. The mean and standard error of the mean are displayed in Table 1. The open black circles represent the mean blood flow measured from each rabbit. The asterisk indicates that the blood flow in the arthritic knees was statistically higher than the perfusion measured at baseline.

Download Full Size | PDF

Figure 5 shows an example of the longitudinal trends in the data in the control and arthritic knees. For this example, the mean blood flow measured on the control knee was 4.1 ml/min/100g and the standard deviation across all measurements were 2.1 ml/min/100g. Importantly, this variability was less than the typical changes induced by arthritis and it was possible to clearly distinguish between inflamed and control joints as shown in Fig. 4.

 figure: Fig. 5

Fig. 5 Longitudinal trends in flood flow measured on the control (healthy) and inflamed knee of one animal. Day 0 and 3 were baseline measurements and inflammation was induced right after the measurements on day 3.

Download Full Size | PDF

4. Discussion

The purpose of the present study was to investigate the sensitivity of joint blood flow to arthritis and compare it to that of Hb, HbO2, and StO2‒the typical physiological parameters measured by DOS. Experiments were conducted on a rabbit model of inflammatory mono-arthritis using a non-invasive multi-wavelength time-resolved DOS technique. The study revealed that arthritis causes a decrease in joint oxygen saturation and HbO2 content. In contrast, blood flow and Hb increased in inflamed joints; however, only blood flow reached statistical significance.

These results are in agreement with the known pathophysiology of inflammatory arthritis. Chronic inflammation of the synovial membrane that lines the joint−the main feature of RA−is known to promote cell infiltration, which results in hypertrophy of the synovial lining. Normally 1-3 cell layers, the thickness of the synovial membrane increases to more than a dozen cell layers in RA [21]. The augmented synovial cell mass induces an increased oxygen demand that exceeds supply, resulting in hypoxia [21,22,24]. Another important characteristic of RA is angiogenesis ‒ a direct consequence of the hypoxia, which is a potent signal for neovascularization [24]. The formation of new blood vessels enables a supply of nutrients and oxygen to the augmented inflammatory cell mass and thus, contributes to the progression and perpetuation of the disease. However, despite the increased vascularization, the RA joint remains hypoxic since the neo-vessels lack the functionality that permits autoregulation of blood flow in response to tissue demand. Importantly, it has been shown (using invasive probes) that the partial pressure of oxygen is lower in inflamed than healthy joints [23]. Furthermore, it is well documented that chronic hypoxia leads to increased tissue BF and lower oxygen saturation (StO2) [40,53]. Taken together, these findings and ours confirm the important role of hypoxia in inflammatory arthritis.

Furthermore, since the sample size of the study was small, type II error was a concern. To control for the small sample size, we conducted the following analysis. First, for each physiological parameter, the mean and standard deviation across all subjects was computed at baseline and after induction of arthritis for the control and arthritic knees. Thereafter, G*Power statistical software was used to assess the effect size for each pair of data set (e.g., StO2: Control knees at baseline vs Control knees at Post, Arthritis knees at baseline vs Arthritis knees after induction of inflammation) using their mean, standard deviation, and correlation computed with SPSS. We subsequently estimated the sample size that would provide a statistically significant effect at the level of p<0.05 with a power of 0.8. For conciseness, we only report results for pairs of data set for which a large effect size (effect size>0.8) was found. The analysis revealed that differences in blood flow between baseline and post had the largest effect size (1.79), and we estimated that a sample size of only 4 subjects is enough to detect a statistically significant difference (p<0.05) between perfusion in inflamed knees from baseline values with a power of 0.8. The physiological parameter with the second largest effect size was Hb (effect size of 0.92) and would require a sample size of 9 subjects to detect a statistically significant difference between control and inflamed joints with a power of 0.8. For comparison, 27 and 80 subjects would be required to detect a significant difference in StO2 (effect size of 0.49) and HbO2 (effect size of 0.28), respectively, between control and inflamed knees with the same power.

These findings are significant in a number of regards. This is the first report of a noninvasive optical method that can quantify joint blood flow. Quantification is important for longitudinal studies as it accounts for inter-subject variability in perfusion. Considering the current lack of adequate methods for RA treatment monitoring, this technique could play a significant role in the management of this debilitating disease. Note that there are other optical techniques‒diffuse correlation spectroscopy (DCS) and changes in Hb and HbO2 following venous occlusion‒that can noninvasively measure deep tissue perfusion [54–57]. However, while it has been shown that the venous occlusion method can quantify blood flow in muscle [57], its ability to quantify joint perfusion has yet to be tested. DCS is typically used to measure perfusion changes, rather than absolute blood flow [54]. Although a recent report and our own work have demonstrated that DCS blood flow index is proportional to absolute blood flow [54,58], the use of DCS for monitoring joint blood flow has not been reported. It is also worth noting that the large proportion of bone in joint may significantly complicate the interpretation of DCS data acquired on joints because of the breakdown of the validity of the theoretical models used to interpret DCS measurements [59].

Although the results of this study clearly demonstrate that joint blood flow was the most sensitive to inflammatory arthritis, there are few limitations that could potentially prevent the generalization of these results. Among those limitations is the fact that Hb, HbO2 and StO2 were obtained‒from the absorption coefficients measured at the three laser wavelengths‒by assuming 70% water concentration in the knee joint. Water is the major constituent of tissue but its concentration in joint is not tightly regulated as it is in the brain. As such, the water concentration in the knee joint could vary, but would likely remain between 60 and 95% [60]. We evaluated the error that assuming a 70% water concentration would have on the above physiological parameters when its true concentration in the joint was 60 or 95%. The analysis indicated that this assumption would cause less than 4% error in any of the physiological parameters. Such a small error would likely not have significant effect on the conclusions of the study. Furthermore, since the TR-DOS system had three wavelengths, it should theoretically enable to estimate the water concentration as well as Hb and HbO2. However, we found that even with three wavelengths, it was difficult to extract a reliable water concentration, and assuming a known water concentration was necessary to achieve consistency in the estimation of Hb and HbO2.

Another potential limitation of the study is the use of a theoretical model that assumes tissue homogeneity to analyze data acquired on the knee joint. We recognize that the knee joint is a complex structure comprised of soft tissue, ligaments, cartilage, bone, etc. However, the effects of tissue heterogeneity should be similar for all three absorption coefficients used to compute the physiological parameters. Thus, we expect the effects of tissue heterogeneity to be similar for all the parameters, and the conclusions of the present study should not be affected by tissue heterogeneity. Future work will involve tomographic imaging to account for spatial variation in tissue composition. The challenge for tomographic blood flow imaging is sufficient speed to capture dynamic contrast enhancement in the tissue (Fig. 3). However, methods such as structured light illumination and single-pixel compressed imaging have the potential to meet this challenge [61].

The simulations showed that for a medium with the size and optical properties similar to those of the rabbit knee, assuming finite size in the directions of height and length, i.e. all the dimensions other than that of the two optical probes, has no significant effects on the accuracy of the recovered absorption coefficients. This is to say that tissue with a height of 40mm and length of 160mm can be considered optically infinite in those two directions. Thus, we only needed to account for the source-detector distance (i.e., the width of the knee). The width of the knee joint was measured with a clipper at the beginning and at the end of each experiment, and the average value was used as the source-detector distance in the data analysis. This approach enables to account for changes in the size of the knee joints during the arthritic period. As well, we compared tissue ICG curves obtained using the infinite-slab model and the modified Beer-Lambert law wherein the light attenuation was converted into changes in absorption coefficient using the optical pathlength derived from the TPSFs and the IRF. This analysis did not reveal any significant difference between the ICG concentrations obtained by the two approaches, which further confirms the validity of considering the knee joint as an optically infinite medium in the directions other than that of the source-detector. However, the authors acknowledge that the changing size of the knee joint can potentially cause inaccuracies and future improvements could include comparing the infinite slab model to simulations conducted on more realistic knee joints, obtained from MRI images of knees with a range of sizes.

5. Conclusion

A longitudinal study was conducted in a rabbit model of inflammatory arthritis. Joint blood flow, Hb, HbO2, and StO2 were quantified and their sensitivity to joint inflammation assessed. The results revealed that joint blood flow was more sensitive to arthritis than any of the other physiological parameters. Thus, joint blood flow should provide a more sensitive marker for monitoring rheumatoid arthritis than the typical physiological parameters obtained with DOS. Furthermore, the effect size analysis provides an objective means of estimating the sensitivity of the different physiological parameters to joint inflammation and could be used to guide the design of future studies.

Funding

This research was supported by an Internal Research Fund (IRF) from the Lawson Health Research Institute (14987).

Acknowledgments

The authors would like to acknowledge the technical support of Jennifer Hadway and Lynn Keenliside.

References and links

1. C. G. Helmick, D. T. Felson, R. C. Lawrence, S. Gabriel, R. Hirsch, C. K. Kwoh, M. H. Liang, H. M. Kremers, M. D. Mayes, P. A. Merkel, S. R. Pillemer, J. D. Reveille, J. H. Stone, and National Arthritis Data Workgroup, “Estimates of the prevalence of arthritis and other rheumatic conditions in the United States. Part I,” Arthritis Rheum. 58(1), 15–25 (2008). [CrossRef]   [PubMed]  

2. D. A. Walsh and D. F. McWilliams, “Pain in rheumatoid arthritis,” Curr. Pain Headache Rep. 16(6), 509–517 (2012). [CrossRef]   [PubMed]  

3. L. C. Pollard, E. H. Choy, J. Gonzalez, B. Khoshaba, and D. L. Scott, “Fatigue in rheumatoid arthritis reflects pain, not disease activity,” Rheumatology (Oxford) 45(7), 885–889 (2006). [CrossRef]   [PubMed]  

4. F. Matcham, I. C. Scott, L. Rayner, M. Hotopf, G. H. Kingsley, S. Norton, D. L. Scott, and S. Steer, “The impact of rheumatoid arthritis on quality-of-life assessed using the SF-36: A systematic review and meta-analysis,” Semin. Arthritis Rheum. 44(2), 123–130 (2014). [CrossRef]   [PubMed]  

5. T. Sokka, H. Kautiainen, T. Möttönen, and P. Hannonen, “Work disability in rheumatoid arthritis 10 years after the diagnosis,” J. Rheumatol. 26(8), 1681–1685 (1999). [PubMed]  

6. E. M. Barrett, D. G. Scott, N. J. Wiles, and D. P. Symmons, “The impact of rheumatoid arthritis on employment status in the early years of disease: a UK community-based study,” Rheumatology (Oxford) 39(12), 1403–1409 (2000). [CrossRef]   [PubMed]  

7. D. L. Scott, K. Pugner, K. Kaarela, D. V. Doyle, A. Woolf, J. Holmes, and K. Hieke, “The links between joint damage and disability in rheumatoid arthritis,” Rheumatology (Oxford) 39(2), 122–132 (2000). [CrossRef]   [PubMed]  

8. W. Burton, A. Morrison, R. Maclean, and E. Ruderman, “Systematic review of studies of productivity loss due to rheumatoid arthritis,” Occup. Med. (Lond.) 56(1), 18–27 (2006). [CrossRef]   [PubMed]  

9. J. M. Bathon, R. W. Martin, R. M. Fleischmann, J. R. Tesser, M. H. Schiff, E. C. Keystone, M. C. Genovese, M. C. Wasko, L. W. Moreland, A. L. Weaver, J. Markenson, and B. K. Finck, “A Comparison of Etanercept and Methotrexate in Patients with Early Rheumatoid Arthritis,” N. Engl. J. Med. 343(22), 1586–1593 (2000). [CrossRef]   [PubMed]  

10. S. Bugatti, A. Manzo, R. Caporali, and C. Montecucco, “Assessment of synovitis to predict bone erosions in rheumatoid arthritis,” Ther. Adv. Musculoskelet. Dis. 4(4), 235–244 (2012). [CrossRef]   [PubMed]  

11. D. Aletaha, T. Neogi, A. J. Silman, J. Funovits, D. T. Felson, C. O. Bingham 3rd, N. S. Birnbaum, G. R. Burmester, V. P. Bykerk, M. D. Cohen, B. Combe, K. H. Costenbader, M. Dougados, P. Emery, G. Ferraccioli, J. M. W. Hazes, K. Hobbs, T. W. J. Huizinga, A. Kavanaugh, J. Kay, T. K. Kvien, T. Laing, P. Mease, H. A. Ménard, L. W. Moreland, R. L. Naden, T. Pincus, J. S. Smolen, E. Stanislawska-Biernat, D. Symmons, P. P. Tak, K. S. Upchurch, J. Vencovský, F. Wolfe, and G. Hawker, “2010 Rheumatoid arthritis classification criteria: an American College of Rheumatology/European League Against Rheumatism collaborative initiative,” Arthritis Rheum. 62(9), 2569–2581 (2010). [CrossRef]   [PubMed]  

12. J. A. Rindfleisch and D. Muller, “Diagnosis and management of rheumatoid arthritis,” Am. Fam. Physician 72(6), 1037–1047 (2005). [PubMed]  

13. L. G. Suter, L. Fraenkel, and R. S. Braithwaite, “Role of magnetic resonance imaging in the diagnosis and prognosis of rheumatoid arthritis,” Arthritis Care Res. (Hoboken) 63(5), 675–688 (2011). [CrossRef]   [PubMed]  

14. F. M. McQueen, “Magnetic resonance imaging in early inflammatory arthritis: what is its role?” Rheumatology (Oxford) 39(7), 700–706 (2000). [CrossRef]   [PubMed]  

15. M. E. Weinblatt, J. M. Kremer, A. D. Bankhurst, K. J. Bulpitt, R. M. Fleischmann, R. I. Fox, C. G. Jackson, M. Lange, and D. J. Burge, “A Trial of Etanercept, a Recombinant Tumor Necrosis Factor Receptor:Fc Fusion Protein, in Patients with Rheumatoid Arthritis Receiving Methotrexate,” N. Engl. J. Med. 340(4), 253–259 (1999). [CrossRef]   [PubMed]  

16. P. E. Lipsky, D. M. F. M. van der Heijde, E. W. St Clair, D. E. Furst, F. C. Breedveld, J. R. Kalden, J. S. Smolen, M. Weisman, P. Emery, M. Feldmann, G. R. Harriman, R. N. Maini, and Anti-Tumor Necrosis Factor Trial in Rheumatoid Arthritis with Concomitant Therapy Study Group, “Infliximab and Methotrexate in the Treatment of Rheumatoid Arthritis,” N. Engl. J. Med. 343(22), 1594–1602 (2000). [CrossRef]   [PubMed]  

17. J. A. Singh, D. E. Furst, A. Bharat, J. R. Curtis, A. F. Kavanaugh, J. M. Kremer, L. W. Moreland, J. O’Dell, K. L. Winthrop, T. Beukelman, S. L. Bridges Jr, W. W. Chatham, H. E. Paulus, M. Suarez-Almazor, C. Bombardier, M. Dougados, D. Khanna, C. M. King, A. L. Leong, E. L. Matteson, J. T. Schousboe, E. Moynihan, K. S. Kolba, A. Jain, E. R. Volkmann, H. Agrawal, S. Bae, A. S. Mudano, N. M. Patkar, and K. G. Saag, “2012 update of the 2008 American College of Rheumatology recommendations for the use of disease-modifying antirheumatic drugs and biologic agents in the treatment of rheumatoid arthritis,” Arthritis Care Res. (Hoboken) 64(5), 625–639 (2012). [CrossRef]   [PubMed]  

18. P. Daul and J. Grisanti, “Monitoring response to therapy in rheumatoid arthritis - Perspectives from the clinic,” Bull. NYU Hosp. Jt. Dis. 67(2), 236–242 (2009). [PubMed]  

19. M. C. Micu, S. Serra, D. Fodor, M. Crespo, and E. Naredo, “Inter-observer reliability of ultrasound detection of tendon abnormalities at the wrist and ankle in patients with rheumatoid arthritis,” Rheumatology (Oxford) 50(6), 1120–1124 (2011). [CrossRef]   [PubMed]  

20. U. M. Døhn, B. J. Ejbjerg, M. Hasselquist, E. Narvestad, J. Møller, H. S. Thomsen, and M. Østergaard, “Detection of bone erosions in rheumatoid arthritis wrist joints with magnetic resonance imaging, computed tomography and radiography,” Arthritis Res. Ther. 10(1), R25 (2008). [CrossRef]   [PubMed]  

21. S. Konisti, S. Kiriakidis, and E. M. Paleolog, “Hypoxia--a key regulator of angiogenesis and inflammation in rheumatoid arthritis,” Nat. Rev. Rheumatol. 8(3), 153–162 (2012). [CrossRef]   [PubMed]  

22. M. A. Akhavani, L. Madden, I. Buysschaert, B. Sivakumar, N. Kang, and E. M. Paleolog, “Hypoxia upregulates angiogenesis and synovial cell migration in rheumatoid arthritis,” Arthritis Res. Ther. 11(3), R64 (2009). [CrossRef]   [PubMed]  

23. B. Sivakumar, M. A. Akhavani, C. P. Winlove, P. C. Taylor, E. M. Paleolog, and N. Kang, “Synovial Hypoxia as a Cause of Tendon Rupture in Rheumatoid Arthritis,” J. Hand Surg. Am. 33(1), 49–58 (2008). [CrossRef]   [PubMed]  

24. P. C. Taylor and B. Sivakumar, “Hypoxia and angiogenesis in rheumatoid arthritis,” Curr. Opin. Rheumatol. 17(3), 293–298 (2005). [CrossRef]   [PubMed]  

25. S. Ioussoufovitch, L. B. Morrison, T.-Y. Lee, K. St. Lawrence, and M. Diop, “Quantification of joint inflammation in rheumatoid arthritis by time-resolved diffuse optical spectroscopy and tracer kinetic modeling,” in Optical Tomography and Spectroscopy of Tissue XI 9319, 93191D (2015).

26. H. Wu, A. Filer, I. Styles, and H. Dehghani, “Development of Multispectral Diffuse Optical Tomography System for Early Diagnosis of Rheumatoid Arthritis,” Biomed. Opt. BM3A.47 (2014).

27. K. A. Kawashiri, S.Y. Nishino, A. Umeda, M. Fukui, S. Nakashima, Y. Iwamoto, N. Ichinose, K. Nakamura, H. Origuchi, T. Aoyagi, and K. Kawakami, “Indocyanine Green (ICG) -Enhanced Fluorescence Optical Imaging (FOI) in Patients with Active Rheumatoid Arthritis; A Comparative Study with Ultrasound and Association with Biomarkers,” Arthritis Rheumatol. 67, 10 (2015).

28. A. J. L. Meier, W. H. J. Rensen, P. K. de Bokx, and R. N. J. de Nijs, “Potential of optical spectral transmission measurements for joint inflammation measurements in rheumatoid arthritis patients,” J. Biomed. Opt. 17(8), 081420 (2012). [CrossRef]   [PubMed]  

29. R. Meier, K. Thürmel, P. Moog, P. B. Noël, C. Ahari, M. Sievert, F. Dorn, S. Waldt, C. Schaeffeler, D. Golovko, B. Haller, C. Ganter, S. Weckbach, K. Woertler, and E. J. Rummeny, “Detection of synovitis in the hands of patients with rheumatologic disorders: Diagnostic performance of optical imaging in comparison with magnetic resonance imaging,” Arthritis Rheum. 64(8), 2489–2498 (2012). [CrossRef]   [PubMed]  

30. Z. Yuan, Q. Zhang, E. S. Sobel, and H. Jiang, “Image-guided optical spectroscopy in diagnosis of osteoarthritis: a clinical study,” Biomed. Opt. Express 1(1), 74–86 (2010). [CrossRef]   [PubMed]  

31. D. Golovko, R. Meier, E. Rummeny, and H. Daldrup-Link, “Optical imaging of rheumatoid arthritis,” Int. J. Clin. Rheumatol. 6(1), 67–75 (2011). [CrossRef]   [PubMed]  

32. V. S. Schäfer, W. Hartung, P. Hoffstetter, J. Berger, C. Stroszczynski, M. Müller, M. Fleck, and B. Ehrenstein, “Quantitative assessment of synovitis in patients with rheumatoid arthritis using fluorescence optical imaging,” Arthritis Res. Ther. 15(5), R124 (2013). [CrossRef]   [PubMed]  

33. A. H. Hielscher, H. K. Kim, L. D. Montejo, S. Blaschke, U. J. Netz, P. A. Zwaka, G. Illing, G. A. Muller, and J. Beuthan, “Frequency-domain optical tomographic imaging of arthritic finger joints,” IEEE Trans. Med. Imaging 30(10), 1725–1736 (2011). [CrossRef]   [PubMed]  

34. R. Meier, K. Thuermel, P. B. Noël, P. Moog, M. Sievert, C. Ahari, R. A. Nasirudin, D. Golovko, B. Haller, C. Ganter, M. Wildgruber, C. Schaeffeler, S. Waldt, and E. J. Rummeny, “Synovitis in patients with early inflammatory arthritis monitored with quantitative analysis of dynamic contrast-enhanced optical imaging and MR imaging,” Radiology 270(1), 176–185 (2014). [CrossRef]   [PubMed]  

35. A. K. Scheel, M. Backhaus, A. D. Klose, B. Moa-Anderson, U. J. Netz, K. G. Hermann, J. Beuthan, G. A. Müller, G. R. Burmester, and A. H. Hielscher, “First clinical evaluation of sagittal laser optical tomography for detection of synovitis in arthritic finger joints,” Ann. Rheum. Dis. 64(2), 239–245 (2005). [CrossRef]   [PubMed]  

36. A. H. Hielscher, A. D. Klose, A. K. Scheel, B. Moa-Anderson, M. Backhaus, U. Netz, and J. Beuthan, “Sagittal laser optical tomography for imaging of rheumatoid finger joints,” Phys. Med. Biol. 49(7), 1147–1163 (2004). [CrossRef]   [PubMed]  

37. L. D. Montejo, J. Jia, H. K. Kim, U. J. Netz, S. Blaschke, G. A. Müller, and A. H. Hielscher, “Computer-aided diagnosis of rheumatoid arthritis with optical tomography, Part 1: feature extraction,” J. Biomed. Opt. 18(7), 076001 (2013). [CrossRef]   [PubMed]  

38. L. D. Montejo, J. Jia, H. K. Kim, U. J. Netz, S. Blaschke, G. A. Müller, and A. H. Hielscher, “Computer-aided diagnosis of rheumatoid arthritis with optical tomography, Part 2: image classification,” J. Biomed. Opt. 18(7), 076002 (2013). [CrossRef]   [PubMed]  

39. J. M. Lasker, C. J. Fong, D. T. Ginat, E. Dwyer, and A. H. Hielscher, “Dynamic optical imaging of vascular and metabolic reactivity in rheumatoid joints,” J. Biomed. Opt. 12(5), 052001 (2007). [CrossRef]   [PubMed]  

40. D. Bereczki, L. Wei, T. Otsuka, V. Acuff, K. Pettigrew, C. Patlak, and J. Fenstermacher, “Hypoxia increases velocity of blood flow through parenchymal microvascular systems in rat brain,” J. Cereb. Blood Flow Metab. 13(3), 475–486 (1993). [CrossRef]   [PubMed]  

41. M. J. Joyner and D. P. Casey, “Muscle blood flow, hypoxia, and hypoperfusion,” J. Appl. Physiol. 116(7), 852–857 (2014). [CrossRef]   [PubMed]  

42. M. Diop, K. M. Tichauer, J. T. Elliott, M. Migueis, T.-Y. Lee, and K. St Lawrence, “Comparison of time-resolved and continuous-wave near-infrared techniques for measuring cerebral blood flow in piglets,” J. Biomed. Opt. 15(5), 057004 (2010). [CrossRef]   [PubMed]  

43. M. Diop, K. M. Tichauer, J. T. Elliott, M. Migueis, T.-Y. Lee, and K. St. Lawrence, “Time-resolved near-infrared technique for bedside monitoring of absolute cerebral blood flow,” Proc. SPIE 7555, 75550Z (2010). [CrossRef]  

44. A. D. Beischer, P. Bhathal, R. de Steiger, D. Penn, and S. Stylli, “Synovial ablation in a rabbit rheumatoid arthritis model using photodynamic therapy,” ANZ J. Surg. 72(7), 517–522 (2002). [CrossRef]   [PubMed]  

45. C. F. van Dijke, C. G. Peterfy, R. C. Brasch, P. Lang, T. P. Roberts, D. Shames, J. B. Kneeland, Y. Lu, J. S. Mann, S. D. Kapila, and H. K. Genant, “MR imaging of the arthritic rabbit knee joint using albumin-(Gd-DTPA)30 with correlation to histopathology,” Magn. Reson. Imaging 17(2), 237–245 (1999). [CrossRef]   [PubMed]  

46. A. Kienle and M. S. Patterson, “time-resolved diffusion equations for reflectance from a semi-infinite turbid medium,” J. Opt. Soc. Am. A 14(1), 246–254 (1997). [CrossRef]  

47. F. Martelli, S. Del Bianco, A. Ismaelli, and G. Zaccanti, “Light propagation through biological tissue and other diffusive media: theory, solutions, and software,” in Solutions, and Software (SPIE Press, 2010).

48. H. Dehghani, M. E. Eames, P. K. Yalavarthy, S. C. Davis, S. Srinivasan, C. M. Carpenter, B. W. Pogue, and K. D. Paulsen, “Near infrared optical tomography using NIRFAST: Algorithm for numerical model and image reconstruction,” Commun. Numer. Methods Eng. 25(6), 711–732 (2009). [CrossRef]   [PubMed]  

49. S. Ijichi, T. Kusaka, K. Isobe, F. Islam, K. Okubo, H. Okada, M. Namba, K. Kawada, T. Imai, and S. Itoh, “Quantification of cerebral hemoglobin as a function of oxygenation using near-infrared time-resolved spectroscopy in a piglet model of hypoxia,” J. Biomed. Opt. 10(2), 024026 (2005). [CrossRef]   [PubMed]  

50. Prahl and S. L. Jacques, “Optical Properties Spectra.” [Online]. Available: http://omlc.ogi.edu/spectra/.

51. K. St Lawrence, K. Verdecchia, J. Elliott, K. Tichauer, M. Diop, L. Hoffman, and T.-Y. Lee, “Kinetic model optimization for characterizing tumour physiology by dynamic contrast-enhanced near-infrared spectroscopy,” Phys. Med. Biol. 58(5), 1591–1604 (2013). [CrossRef]   [PubMed]  

52. R. Bray, K. Forrester, J. J. McDougall, A. Damji, and W. R. Ferrell, “Evaluation of laser Doppler imaging to measure blood flow in knee ligaments of adult rabbits,” Med. Biol. Eng. Comput. 34(3), 227–231 (1996). [CrossRef]   [PubMed]  

53. C. A. Hitchon and H. S. El-Gabalawy, “Oxidation in rheumatoid arthritis,” Arthritis Res. Ther. 6(6), 265–278 (2004). [CrossRef]   [PubMed]  

54. M. Diop, K. Verdecchia, T.-Y. Lee, and K. St Lawrence, “Calibration of diffuse correlation spectroscopy with a time-resolved near-infrared technique to yield absolute cerebral blood flow measurements,” Biomed. Opt. Express 2(7), 2068–2081 (2011). [CrossRef]   [PubMed]  

55. K. Verdecchia, M. Diop, T.-Y. Lee, and K. St Lawrence, “Quantifying the cerebral metabolic rate of oxygen by combining diffuse correlation spectroscopy and time-resolved near-infrared spectroscopy,” J. Biomed. Opt. 18(2), 27007 (2013). [CrossRef]   [PubMed]  

56. K. Verdecchia, M. Diop, L. B. Morrison, T.-Y. Lee, and K. St Lawrence, “Assessment of the best flow model to characterize diffuse correlation spectroscopy data acquired directly on the brain,” Biomed. Opt. Express 6(11), 4288–4301 (2015). [CrossRef]   [PubMed]  

57. K. Gurley, Y. Shang, and G. Yu, “Noninvasive optical quantification of absolute blood flow, blood oxygenation, and oxygen consumption rate in exercising skeletal muscle,” J. Biomed. Opt. 17(7), 075010 (2012). [PubMed]  

58. D. A. Boas, S. Sakadzic, J. Selb, P. Farzam, M. A. Franceschini, and S. A. Carp, “Establishing the Relationship of Diffuse Correlation Spectroscopy Signal with Blood Flow,” Neurophotonics 3(3), 031412 (2016). [CrossRef]   [PubMed]  

59. T. Binzoni, B. Sanguinetti, D. Van de Ville, H. Zbinden, and F. Martelli, “Probability density function of the electric field in diffuse correlation spectroscopy of human bone in vivo,” Appl. Opt. 55(4), 757–762 (2016). [CrossRef]   [PubMed]  

60. R. Wolthuis, M. van Aken, K. Fountas, J. S. Robinson Jr, H. A. Bruining, and G. J. Puppels, “Determination of water concentration in brain tissue by Raman spectroscopy,” Anal. Chem. 73(16), 3915–3920 (2001). [CrossRef]   [PubMed]  

61. Q. Pian, R. Yao, L. Zhao, and X. Intes, “Hyperspectral time-resolved wide-field fluorescence molecular tomography based on structured light and single-pixel detection,” Opt. Lett. 40(3), 431–434 (2015). [CrossRef]   [PubMed]  

Cited By

Optica participates in Crossref's Cited-By Linking service. Citing articles from Optica Publishing Group journals and other participating publishers are listed here.

Alert me when this article is cited.


Figures (5)

Fig. 1
Fig. 1 Positioning of the optical probes on the rabbit knee.
Fig. 2
Fig. 2 (a) Plot of the µa recovered from the simulation data versus the expected values. (b) TPSF measured at 830 nm on the knee joint and a plot of the theoretical model based on the infinite slab geometry. The instrument response function (IRF) is shown for reference.
Fig. 3
Fig. 3 Typical ICG concentration curves in the knee and arterial blood measured by the TR-DOS and dye densitometer, respectively. Data acquisition was started ~10 s before a bolus injection of ICG into an ear vein.
Fig. 4
Fig. 4 Boxplots of the blood flow measured on the left (control) and right (arthritic) knees by the DCE technique at baseline and after induction of arthritis. The lower and upper limits of the boxplots correspond to the 1st and 3rd quartiles, while the red lines indicate the median. The mean and standard error of the mean are displayed in Table 1. The open black circles represent the mean blood flow measured from each rabbit. The asterisk indicates that the blood flow in the arthritic knees was statistically higher than the perfusion measured at baseline.
Fig. 5
Fig. 5 Longitudinal trends in flood flow measured on the control (healthy) and inflamed knee of one animal. Day 0 and 3 were baseline measurements and inflammation was induced right after the measurements on day 3.

Tables (1)

Tables Icon

Table 1 Blood flow (BF), oxyhemoglobin (HbO2), deoxyhemoglobin (Hb) and oxygen Saturation (StO2) measured at baseline and after induction of arthritis in the control and arthritic knees. Data are presented as mean ± standard error of the mean.

Equations (4)

Equations on this page are rendered with MathJax. Learn more.

min μ a , μ s ' ( TPSFIRFTheoreticalModel )
St O 2 = Hb O 2 Hb O 2 +Hb
Q( t )= [ μ a ( t ) μ a 0 ( t ) ] ln( 10 )× ε ICG
Q( t )= C a ( t )FR( t )
Select as filters


Select Topics Cancel
© Copyright 2024 | Optica Publishing Group. All rights reserved, including rights for text and data mining and training of artificial technologies or similar technologies.