CPM Specifications Document Aortofemoral Normal:

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CPM Specifications Document Aortofemoral Normal: OSMSC 0110_0000 May 27, 2013 Version 1 Open Source Medical Software Corporation 2013 Open Source Medical Software Corporation. All Rights Reserved.

1. Clinical Significance & Condition Studying the hemodynamics of the vasculature distal to the abdominal aorta may be important in understanding common diseases in peripheral arteries downstream of the thoracic aorta. Diseases in the peripheral vasculature affect millions of people in the U.S and can have a profound effect on daily quality of life. Peripheral arterial disease is the build-up of fatty tissue, or atherosclerosis, in lower extremity arteries. By 2001 at least 10 million people in the U.S were estimated to have peripheral arterial disease. The prevalence of peripheral arterial occlusive disease increases with age and can increase to up to 20% of the population in the geriatric population [1]. Up to 4 million people in the U.S suffer from intermittent claudication causing pain in the legs during exercise. Atherosclerotic occlusive disease of the lower extremity arteries is a major cause of walking impairment, pain, ulcerations and gangrene. Renal artery stenosis can have a prevalence of up to 45% in selective populations, specifically populations with other vascular disease. Prevalence can be from 1-6% in hypertensive patients to 30-45% in patients with aortoiliac occlusive disease or abdominal aortic aneurysms [1]. It is most often caused by atherosclerosis in the renal arteries and is often undetected until symptoms become severe. The most common symptom of renal artery stenosis is hypertension, which can have significant effects on the entire vascularture. Up to 24% of patients with renal insuffiency, which can lead to end-stage renal disease renal disease, had renal artery stenosis, suggesting that renal artery stenosis may play an important role in kidney failure [1]. 2. Clinical Data Patient-specific volumetric image data was obtained to create physiological models and blood flow simulations. Details of the imaging data used can be seen in Table 1. See Appendix 1 for details on image data orientation. Table 1 Patient-specific volumetric image data details (mm). Voxel Spacing, voxel dimensions, and physical dimensions are provided in the Right-Left (R), Anterior-Posterior (A), and Superior-Inferior (S) direction. Physical Modality Voxel Spacing Voxel Dimensions OSMSC ID Dimensions R A S R A S R A S 0110_0000 MR 0.7813 2.0000 0.7813 512 64 512 400 128 400 No patient specific clinical data other than age and gender were available for patient 0110_0000. This information can be found in Table 2 Table 2 Available patient-specific clinical data OSMSC ID Age Gender 0110_0000 67 M 2013 Open Source Medical Software Corporation. All Rights Reserved. Page 2

Details on available PCMRI can be seen in Table 3. Table 3 Available PCMRI ID Slice Location Number of Frames Voxel Spacing (mm) X Y aorta_above_celiac_sma_2 18 1.5625 1.5625 celiac_sma 18 1.5625 1.5625 right_renals 18 1.5625 1.5625 left_renals 18 1.5625 1.5625 0110_0000 aorta_below_renals 18 1.5625 1.5625 aorta_above_ima 18 1.5625 1.5625 aorta_below_ima 18 1.5625 1.5625 right_iliac 18 1.5625 1.5625 left_iliac 18 1.5625 1.5625 3. Anatomic Model Description Anatomic models were created using customized SimVascular software (Simtk.org) and the image data described in Section 2. The aortofemoral model extends from the supraceliac aorta to the femoral and profunda femoris artery bifurcation. See Table 4 for a visual summary of the image data, paths, segmentations and solid model constructed. Table 4 Visual summary of image data, paths, segmentations and solid model. OSMSC ID Image Data Paths Paths and Segmentations Model ID: OSMSC0110 subid: 0000 Age: 67 Gender: M Details of anatomic models, such has number of outlets and model volume, can be seen in Table 5. 2013 Open Source Medical Software Corporation. All Rights Reserved. Page 3

Table 5 Anatomic Model details OSMSC ID Inlets Outlets (cm 3 ) Volume (cm 2 ) Surface Area (cm 2 ) Vesel Paths 2-D Segementations 0110_0000 1 19 182.581 548.575 19 300 4. Physiological Model Description In addition to the clinical data gathered for this model, several physiological assumptions were made in preparation for running the simulation. See Appendix 3 for details. 5. Simulation Parameters & Details 5. 1 Simulation Parameters See Appendix 4 for information on the physiology and simulation specifications. For simulation parameters see Table 6. Table 6- Simulation Parameters OSMSC ID Time Steps per Cycle Time Stepping Strategy 0110_0000 3200 fixed_step 3 5. 2 Inlet Boundary Conditions A supraceliac aorta blood flow waveform derived from PC-MRI data was prescribed to the inlet of the computational fluid dynamics (CFD) model (Figure 1). See Table 7 for the period and cardiac output for each simulation. Note that the cardiac output is not the same as the supraceliac flow, or the flow prescribed at the inlet. The flow to the supraceliac aorta from PC-MRI was 4.04 L/min. OSMSC ID Table 7 Period and Cardiac Output from waveforms seen in Figure 1 Period (s) Cardiac Output (L/min) Profile Type 0110_0000 0.75 6.12 Womersley 2013 Open Source Medical Software Corporation. All Rights Reserved. Page 4

Figure 1 Inflow waveforms in L/min 5. 3 Outlet Boundary Conditions A three element Windkessel model was applied at each outlet. For more information refer to Exhibit 1 and Appendix 5. To define the parameters in the Windkessel model the mean flow to each outlet were calculated from PC-MRI data. PCMRI data was available transverse to the celiac trunk, SMA, right superior and inferior renal arteries, left superior and inferior renal arteries, infrarenal aorta, supra-ima aorta, infra-ima aorta, right common iliac, and left common iliac. For larger arteries (i.e. supraceliac, infrarenal, supra-ima and infra-ima aorta), manual or threshold intensity magnitude segmentation techniques were used to calculate the flow. For medium-sized arteries (i.e. celiac trunk, SMA, left iliac and right iliac), maximum number of intensity pixels were included in PCMRI segmentations to calculate flow. For smaller arteries (i.e. renal arteries), pixels within the artery lumen that form reasonable flow waveforms were hand-picked and tagged to calculate flow. The supraceliac aortic flow, also calculated from PC-MRI, was assumed to be 66% of the cardiac output. Flows calculated from PCMRI were then scaled so that the sum of the flow going to all arteries in the abdominal aorta would equal 66% of the cardiac output. See Table 8 for target flow splits and target pressures used (based on pressure for healthy adult males). 2013 Open Source Medical Software Corporation. All Rights Reserved. Page 5

Table 8 Flow distributions and Pressures OSMSC ID 0110_0000 hepatic_br1 5.3% hepatic_br2 3.8% IMA 5.0% l_ext_iliac 11.1% l_inf_renal 9.6% l_int_iliac 2.0% l_int_iliac_br1 1.8% l_int_iliac_br2 0.9% l_sup_renal 6.0% r_ext_iliac 11.1% r_inf_renal 3.6% r_int_iliac 2.5% r_int_iliac_br1 1.1% r_int_iliac_br2 1.1% r_sup_renal 13.1% SMA 9.2% SMA_br1 4.9% splenic_br1 3.8% splenic_br2 3.8% Diastolic Pressure (mmhg) 78 Mean Pressure (mmhg) 94 Ssytolic Pressure (mmhg) 117 6. Simulation Results Simulation results were quantified for the last cardiac cycle. Paraview (Kitware, Clifton Park, NY), an opensource scientific visualization application, was used to visualize the results. A volume rendering of velocity magnitude for three time points during the cardiac cycle can be seen in Table 9. 2013 Open Source Medical Software Corporation. All Rights Reserved. Page 6

Table 9 Volume rendering velocity during peak systole, end systole, and end diastole. All renderings have the scale below with units of cm/s OSMSC ID Peak Systole End Systole End Diastole ID: OSMSC0110 subid: 0000 Age: 67 Gender: M Surface distribution of time-averaged blood pressure (TABP), time-averaged wall shear stress (TAWSS) and oscillatory shear index (OSI) were also visualized and can be seen in Table 10. Table 10 Time averaged blood pressure (TABP), time-average wall shear stress (TAWSS), and oscillatory shear index (OSI) surface distributions OSMSC ID TABP TAWSS OSI ID: OSMSC0110 subid: 0000 Age: 67 Gender: M 2013 Open Source Medical Software Corporation. All Rights Reserved. Page 7

7. References [1] W. R. Hiatt, A. T. Hirsch and J. Regensteiner, Peripheral Artery Disease Handbook, Boca Raton, FL: CRC Press LLC, 2001. 2013 Open Source Medical Software Corporation. All Rights Reserved. Page 8

Exhibit 1: Aortofemoral Simulation RCR Values Information on how RCR values were obtained is included in Appendix 5. RCR values for the final simulations are shown on Table 11. Table 11 RCR Values for 0110_0000 Solver ID Face Name Rp C Rd 2 splenic_br1 2096.02 0.0000260 45005.00 3 splenic_br2 2095.96 0.0000260 44904.30 4 hepatic_br1 1511.53 0.0000360 32383.60 5 hepatic_br2 2095.59 0.0000260 45243.00 6 SMA 867.84 0.0000627 18429.90 7 SMA_br1 1617.35 0.0000337 35259.30 8 R_sup_renal 609.70 0.0000893 12991.00 9 R_inf_renal 2222.74 0.0000245 47359.60 10 L_sup_renal 1330.80 0.0000408 27260.40 11 L_inf_renal 829.38 0.0000656 17593.90 12 IMA 1583.13 0.0000344 34215.40 13 R_ext_iliac 718.27 0.0000760 15945.20 14 R_int_iliac 3169.51 0.0000172 70363.10 15 R_int_iliac_br1 7094.64 0.0000077 157504.00 16 R_int_iliac_br2 7130.80 0.0000076 158139.00 17 L_ext_iliac 718.27 0.0000760 15945.20 18 L_int_iliac 3903.05 0.0000140 86649.70 19 L_int_iliac_br1 4424.33 0.0000123 98323.60 20 L_int_iliac_br2 8737.84 0.0000062 193983.00 2013 Open Source Medical Software Corporation. All Rights Reserved. Page 9

Appendix 1. Image Data Orientation The RAS coordinate system was assumed for the image data orientation. Voxel Spacing, voxel dimensions, and physical dimensions are provided in the Right-Left (R), Anterior-Posterior (A), and Superior-Inferior (S) direction in all specification documents unless otherwise specified. 2. Model Construction All anatomic models were constructed in RAS Space. The models are generated by selecting centerline paths along the vessels, creating 2D segmentations along each of these paths, and then lofting the segmentations together to create a solid model. A separate solid model was created for each vessel and Boolean addition was used to generate a single model representing the complete anatomic model. The vessel junctions were then blended to create a smoothed model. 3. Physiological Assumptions Newtonian fluid behavior is assumed with standard physiological properties. Blood viscosity and density are given below in units used to input directly into the solver. Blood Viscosity: 0.04 g/cm s 2 Blood Density: 1.06 g/cm 3 4. Simulation Parameters Conservation of mass and Navier-Stokes equations were solved using 3D finite element methods assuming rigid and non-slip walls. All simulations were ran in cgs units and ran for several cardiac cycles to allow the flow rate and pressure fields to stabilize. 5. Outlet Boundary Conditions 5.1 Resistance Methods Resistances values can be applied to the outlets to direct flow and pressure gradients. Total resistance for the model is calculated using relationships of the flow and pressure of the model. Total resistance is than distributed amongst the outlets using an inverse relationship of outlet area and the assumption that the outlets act in parallel. 5.2 Windkessel Model In order to represent the effects of vessels distal to the CFD model, a three-element Windkessel model can be applied at each outlet. This model consists of proximal resistance (R p ), capacitance (C), and distal resistance (R d ) representing the resistance of the proximal vessels, the capacitance of the proximal vessels, and the resistance of the distal vessels downstream of each outlet, respectively (Figure 1). Figure 2 - Windkessel model 2013 Open Source Medical Software Corporation. All Rights Reserved. Page 10

First, total arterial capacitance (TAC) was calculated using inflow and blood pressure. The TAC was then distributed among the outlets based on the blood flow distributions. Next, total resistance (R t ) was calculated for each outlet using mean blood pressure and PC-MRI or calculated target flow (R t =P mean /Q desired ). Given that R t =R p +R d, total resistance was distributed between R p and R d adjusting the R p to R t ratio for each outlet. 2013 Open Source Medical Software Corporation. All Rights Reserved. Page 11