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Textile Engineering & Fashion Technology

Research Article Volume 4 Issue 3

Development of a test bench assessing the hydrodynamic compliance of vascular prostheses

Helmi Khlif,1 Soufien Dhouib,1 Najeh Maatoug,1 Saber Ben Abdessalem,2 Faouzi Sakli1

1Textile Engineering Laboratory, University of Monastir, Ksar Hellal, Tunisia
2Textile Materials and Processes Research Unit, University of Monastir, Monastir, Tunisia

Correspondence: Helmi Khlif, Textile Engineering Laboratory, University of Monastir, Avenue Hadj Ali Soua, 5070 Ksar Hellal, Tunisia, Tel 21621446565

Received: May 14, 2018 | Published: June 11, 2018

Citation: Khlif H, Dhouib S, Maâtoug N. Development of a test bench assessing the hydrodynamic compliance of vascular prostheses. J Textile Eng Fashion Technol. 2018;4(3):212-219. DOI: 10.15406/jteft.2018.04.00148

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Abstract

For more than sixty years, textile vascular grafts have saved millions human lives, but achieving attributes of a native artery still remains a challenge, especially in terms of parietal distensibility, commonly called compliance, necessary to transform intermittent blood ejection into steady and continuous flows. The graft compliance is, in part, related to the fabric contexture and the kind of yarns used in relation with the prosthetic finishing treatments. The objective of the present paper was to evaluate the mechanical behavior of prosthetic fabrics, made with various polyester multifilament yarns, subjected to fatigue stresses under realistic test conditions performed in vitro. For this purpose, cyclic tests have been applied to prosthetic tubes by using both mechanical testing machine and test bench specially developed for simulating the mechanical aging induced by water pressure on the prosthetic wall. This instrument allows the injection of pulsatile water adjustable in frequency and pressure in vascular grafts previously sealed by a rubber bladder while simultaneously monitoring the prosthesis wall distention by a high resolution displacement transducer linked to data acquisition software. Compliance curves thus made it possible to identify the high-distensibility prosthetic structures whose cyclic dilation could be maintained almost stable throughout the fatigue tests.

Keywords: vascular graft, test bench, prosthesis dilation, compliance, in vitro test

Introduction

The complications related to synthetic fibre fabrics used as vascular grafts are not uncommon. Dilation, aneurysmal failure, structural defects, interstitial bleeding and infection are among the most reported complications affecting medium and large caliber (more than 8 mm diameter) polyethylene terephthalate (PET) prostheses.1-5

The dilation, the most cited complication, is characterized by a remnant expansion of the prosthesis diameter under the cumulative effect of blood pressure. Due to the mechanical mismatch between graft and host artery, early dilation generally occurs during the few weeks following implantation: circumferential expansions close to 10% for woven prostheses and 20% for knitted ones have been thus recorded.6−9 Compliance mismatch particularly contributes to induce aneurysms, anastomotic rupture and sub-intimal hyperplasia, which makes the graft ineffective and seriously threatens the patient life.10−12 Dilation beyond 1 month of implantation is usually slower for both knitted and woven grafts.13,14 Some studies mentioned dilation rates rising from 12% at 1 month to 15% at 2 years and from 6% at 2 weeks to 8% at 1 year for woven grafts.15 The knitted ones, on the other hand, dilate more, for example from 28% at 1 month to 34% at 2 years15 and from 19% at 2 weeks to 31% at 2 years,8 though most of the dilation arose in precocious way. However, the dilation evolution at very long term remains rarely reported (from 6% at 5 years to 30% at 8 years and from 60% at 10 years to 70% at 15 years).16,17

Mechanical fibre fracture in vivo, fibre alteration during manufacturing or surgical manipulation and repeated or inappropriate sterilization processes have been highlighted as the main causes of prosthetic dilation.18−20 Although PET is recognized as biologically stable, biodegradation could occur over time due to the degenerative effect of both tissue fluids and enzymes.21 Data on fatigue and other appropriate graft properties that might explain the dilation phenomenon are either unavailable or the information is inconclusive. Therefore, the present paper aims to evaluate the mechanical behavior of prosthetic tubes subjected to fatigue stresses under realistic test conditions performed in vitro. For this purpose, cyclic tests have been applied to woven specimens by using both mechanical testing machine and test bench specially developed for simulating systolic and diastolic blood pressures.

Materials and methods

Materials

The materials tested were three contextures (C1-C3) of vascular grafts made from different types of PET multifilament yarns (Table 1). These fabrics have been compact woven as seamless tubes on a narrow-fabric needle loom NFJM2 (Jakob Müller). In such plain-weave patterns, warp yarns lie alternately over and under weft ones thus conferring maximum interlacing points on fabric and therefore best mechanical performances among all types of weaves.22,23 To improve both resistance to radial compression and kinking, the prosthetic tubes have been crimped by using the cord-winding technique minutely described in previous works.18,24 The accordion pleats have been fixed on the prosthetic wall by steaming it at 170˚C for 1hour. After being finished using the same procedure, all samples had the same diameter and crimp geometry (width and depth).

Fabric contexture

C1

C2

C3

Warp yarns

Intermingled Diolen 61ST®, 280/48/130a

Weft yarns

Textured Dacron®167/68/0*

Intermingled Diolen 57T®140/24/20*

Low-twisted Viscosuisse®145/30/100*

Warp count (ends/cm)

29.1

29.1

29.1

Weft count (picks/cm)

29.1

34.2

34.2

Area density (g/m²)

177

174.2

180.7

Thickness (mm)

0.27

0.27

0.26

Porosity (%)

53.1

53.5

49.3

Inner tube diameter (mm)

18

Table 1 Characteristics of prosthetic specimens
aFibre spinning mills specifications: yarn count (dtex) / no. of filaments / twist per meter

Fatigue testing

The current standards texts, established by European or international commissions, concerning the mechanical performances of vascular prostheses are not precise enough to avoid inaccuracy related to test procedures and difference of interpretation.25,26 Consequently, the result of tests may present different values depending on the laboratory where they are performed. Moreover, these standards essentially focus on characterizing the specimen breaking stresses whether they are unidirectional (longitudinal or transversal tensile tests) or multidirectional (burst test) without taking into account the behavior in deformation or the aptitude to dilate.26,27 By introducing mechanical fatigue to prosthetic walls, cyclic loading tests take into account the time factor and allow giving a realistic evaluation of the prosthetic compliance.

Compliance (C) is defined as the function of damping, by an artery or arterial graft, the pulsatile flow generated by the intermittent cardiac blood ejection. Compliance is an intrinsic property of the arterial conduit. It characterizes the distensibility of the arterial conduit, generally reported for the physiological pressure range, and is calculated according to the following equation10,28:

C= ΔV/V ΔP MathType@MTEF@5@5@+= feaagKart1ev2aqatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqiVCI8FfYJH8YrFfeuY=Hhbbf9v8qqaqFr0xc9pk0xbb a9q8WqFfeaY=biLkVcLq=JHqpepeea0=as0Fb9pgeaYRXxe9vr0=vr 0=vqpWqaaeaabiGaciaacaqabeaadaqaaqaaaOqaaKqzGeaeaaaaaa aaa8qacaqGdbGaeyypa0tcfa4aaSaaaOWdaeaajugib8qacqGHuoar caqGwbGaai4laiaabAfaaOWdaeaajugib8qacqGHuoarcaqGqbaaaa aa@407B@ (1)

Whereis the change of volume in the arterial conduit, V the conduit volume andthe change of liquid pressure inside the conduit.

Compliance is therefore equal to strain divided by stress29 and is commonly measured through the use of the dynamic ratio, which describes the incremental increase in conduit volume per unit pressure change during the pulse cycle. Alternatively, when the conduit length is kept almost stable (when the graft ends are fixed), the measurement may address the change in diameter through the ratio10,30,31:

C= ΔD/D ΔP MathType@MTEF@5@5@+= feaagKart1ev2aqatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqiVCI8FfYJH8YrFfeuY=Hhbbf9v8qqaqFr0xc9pk0xbb a9q8WqFfeaY=biLkVcLq=JHqpepeea0=as0Fb9pgeaYRXxe9vr0=vr 0=vqpWqaaeaabiGaciaacaqabeaadaqaaqaaaOqaaKqzGeaeaaaaaa aaa8qacaqGdbGaeyypa0tcfa4aaSaaaOWdaeaajugib8qacqGHuoar caqGebGaai4laiaabseaaOWdaeaajugib8qacqGHuoarcaqGqbaaaa aa@4057@ (2)

Whereis the change of the conduit diameter and D the inner diameter of the conduit.

Cyclic circumferential tensile test

Although the circumferential tensile test conducted to rupture provides a quick and simple method for prosthesis characterization, it does not give clear information as to the susceptibility of the prosthetic tube to dilation25,26 since the in vivo stresses are relatively low but repetitive. It would then be more interesting10,26 to consider fatigue tests applied by a series of cyclic circumferential tensile stresses on prosthetic tubes to follow their diameter changes thus revealing possible embrittlement due to the "mechanical aging" of textile structures.

A tubular specimen is placed around two hemi cylindrical rods firmly held in grips to avoid vibration during cyclic testing (Figure 1). To simulate the pulsatile cardiac regime, cyclic tensile stresses varying between two limiting forces: Fmin and Fmax are applied to the prosthetic tube specimens. As usually carried out in textile fatigue tests, Fmax was chosen as half the average breaking force obtained in preliminary circumferential tensile tests applied to C1-C3 contextures. However, a ratio Fmin/Fmax was set at ⅔ as in physiological conditions.

Figure 1 Schematic of circumferential tensile grips developed for prosthetic tubes testing.

For each fabric structure, 10 specimens were submitted to cyclic circumferential test. This was performed on a constant elongation gradient dynamometer (Lloyd Instruments LRX 2.5 kN) according to the procedure listed in Table 2, inspired by ANSI/AAMI/ISO7198: 1998/2001 standard.32,33

Total number of cycles

5,000

Cycle time (obtained by 300mm/min upper grip movement speed)

0.8s

Initial usable lengtha

12 mmb

Limit forces: Fmin - Fmax

40 - 60N (800-1200mmHg)

Pretension

3N

Table 2 Cyclic circumferential tensile test procedure
ameasured, before starting test, on flattened prosthetic wall (after crimping elimination).33
brecommended value for prosthesis radial tensile testing according to AAMI/ISO 7198: 2016.

Hydrodynamic compliance test bench

Overview: To ensure realistic in vitro fatigue conditions, a hydrodynamic stimulation bench has been developed. It subjects the arterial prostheses to preset pulsatile hydraulic flows adjustable in frequency and pressure, which inflict accelerated aging on these structures. The prosthetic distensibility evolution is therefore simultaneously monitored.

During last decades, some instruments generating pneumatic10 or hydraulic34 flows have been proposed to develop protocols that could predict material behavior and reveal which grafts potentially induce complications associated with dilation. Using hydraulic pumps35 or pistons driven by camshafts,36 these instruments evaluate the static or dynamic graft compliance, but generally offer limited setting range in terms of frequency and pressure. To reduce testing time and therefore costs, some graft test benches make use of overly exaggerated constraints (dynamic forces up to 200-400N) and seem rather suitable for stent fatigue characterization. Ultra high pulsatile frequencies (up to 120Hz) are also employed, giving the textile structures too little time to recover.37

Equipment

The test bench that we developed (Figure 2) consists of two main parts: a device for generating pulsatile hydraulic flow through a rubber tube inserted in the prosthetic sample and a measuring chain that records and displays real time distention of the prosthetic wall.

Figure 2 Overview of the developed test bench.

The first device (Figure 3) comprises a hydraulic pump, a solenoid valve, a water tank and a set of piping (hoses, valves, gaskets, etc.).

Figure 3 Schematic of the device developed to generate pulsatile hydraulic flows through prosthetic conduits. 1: Timers (0-5s), 2: Pressure regulator (0-4bar), 3: Hydraulic pump, 4: Water tank (5L), 5: Timer control circuit, 6: Transducer, 7: Supply needle-valve, 8: Exhaust needle-valve, 9: Glycerin manometer, 10: Solenoid valve, 11: Prosthetic specimen wrapping a rubber tube, 12: Sealing container, 13: Overflow pipe

Controlled by a pressure regulator, a hydraulic pump fed by a water tank via a suction strainer, injects water in closed loop through a rubber tube tightly introduced inside a prosthetic specimen. A suitable fastening of the nuts holding its ends permits to preclude any longitudinal displacement. A plastic container seals the device in case of water leakage that may occur, for example, by accidental tearing of the rubber tube.

A solenoid valve actuated by two alternatively acting timers produces pulsatile cycles at two preset frequencies. The test is started by plugging the pump and opening both the needle valves. With the timers set to zero, creep tests could be performed: the pump then generates a continuous water flow inside the tubes; once the desired pressure is reached, the exhaust needle-valve would be kept closed and the pump deactivated. Controlled by the pressure regulator, the pump is triggered automatically each time the pressure drops due to creep of the prosthetic wall.

The radial extension of the prosthetic tubes was monitored by using the patented TST measuring chain38 originally dedicated to evaluate the surface roughness parameters of textile fabrics.39 At the test beginning, an inductive sensor with mobile magnetic core is put in contact with the midpoint of the specimen wall upper boundary (Figure 4) and the pulsatile inflation of the conduit animates the sensor feeler in vertical vibrations. The designed feeler was in the form of a 12mm diameter disk suitable for all kinds of prosthetic surfaces, particularly crimped ones.

Figure 4 Schematic of the prosthetic wall distention measuring chain.
1: Linear Variable Differential Transformer (LVDT) sensor: maximum course = 11mm; resolution = 0.1μm, 2: Sensor feeler, 3: Prosthesis specimen before being stretched, 4: Computer screen, 5: Power supply unit, 6: Data logger switch unit (Agilent 34970A)

The feeler displacements are converted into an electric signal which is measured in real time, digitized and stored by using data acquisition software (Bench Link Data Logger 3). The latter likewise allows setting the acquisition parameters, mainly the sampling time, the number of samples, as well as the type of signal to be measured (voltage or intensity). Correlation equations (R² ≈1) make it possible to transform the variations of the voltage delivered (V) by the sensor into amplitude variations (mm) resulting from the radial expansion of the prosthetic wall.

Procedure: After calibration of the measuring chain, each sample of crimped prosthetic tubes was mounted on the test bench with a tension allowing flattening its wall (eliminate the wavy configuration). The two clamping grids that maintain the prosthetic specimen were 18cm apart (10 times the inner prosthetic diameter). The sample was then subjected to a fatigue test under the conditions of Table 3, which suggest super physiological constraints causing accelerated aging of the prosthetic tube (stresses are 17 times greater than the physiological ones).

Flow setting

Parameters

Normal physiological conditions40

Set conditions

Setting items

Pulsatile flow

Systole pressure = 120mmHg

Maximum pressure = 2.7bar (~2020mmHg)

Pressure regulator

Diastole pressure = 80mmHg

Minimum pressure = 1.8bar (~1350mmHg)

Pressure ratio (diastole/systole) = ⅔

Pressure ratio (min/max) = ⅔

Pulsatile rate

60-100heartbeat/s

80beat/min (0.75s/cycle)

Timers

Data acquisition setting

Data acquisition parameters

Sensor supply voltage = 3V

Power supply unit

Type of measured signal: voltage (proportional to feeler displacement)

Data acquisition control unit

Sampling time = 43ms (i.e. one measurement every 43ms)

Total measurements = 50,000

Total test duration = 36min (~ 2867cycles)

Table 3 Test bench settings used for experimental procedure

Five specimens of each fabric contexture (C1-C3) were tested. For each specimen, 50,000 measurements (also called scans) of electrical voltage delivered by the sensor were recorded and converted in mm of the feeler displacement (height h, Figure 5). The rubber tube acting as sealing bladder of the textile prosthesis was exchanged with each new test.

Figure 5 Specification of the sensor feeler heights (h, hmin and hmax) during the prosthetic tube cyclic distentions.

Results and discussion

A quasi-stabilization of the dilation tendency was noticed for the different woven tube specimens after 5000 circumferential tensile cycles. The Figure 6 showing a typical elongation versus time curve for a cyclic circumferential tensile test applied to vascular graft clearly illustrates the fatigue inflicted over time and which results in a remnant dilation of the textile structure.

Figure 6 Curve obtained for cyclic circumferential tensile test applied to a C1 tube specimen.

The dilation percentage at a cycle i, denoted Dilat% (i) can be defined as:

Dilat ( i ) =100× p i    p 0 p 0 MathType@MTEF@5@5@+= feaagKart1ev2aqatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqiVCI8FfYJH8YrFfeuY=Hhbbf9v8qqaqFr0xc9pk0xbb a9q8WqFfeaY=biLkVcLq=JHqpepeea0=as0Fb9pgeaYRXxe9vr0=vr 0=vqpWqaaeaabiGaciaacaqabeaadaqaaqaaaOqaaKqzGeaeaaaaaa aaa8qacaqGebGaaeyAaiaabYgacaqGHbGaaeiDaKqba+aadaWgaaWc baqcLbmapeGaaeyjaiaabckalmaabmaapaqaaKqzadWdbiaabMgaaS GaayjkaiaawMcaaaWdaeqaaKqzGeWdbiabg2da9iaaigdacaaIWaGa aGimaiabgEna0Mqbaoaalaaak8aabaqcLbsapeGaaeiCaKqba+aada WgaaWcbaqcLbmapeGaaeyAaaWcpaqabaqcLbsapeGaaeiOaiabgkHi TiaabckacaqGWbqcfa4damaaBaaaleaajugWa8qacaaIWaaal8aabe aaaOqaaKqzGeWdbiaabchajuaGpaWaaSbaaSqaaKqzadWdbiaaicda aSWdaeqaaaaaaaa@5A29@ (3)

Where p0 is the original perimeter of the prosthetic tube (measured at time = 0) and pi its perimeter at cycle i.

Noting e0 the original spacing (at time = 0) of the hemi cylindrical rods (due to the application of pretension), Ø their diameter and Ei the specimen elongation recorded at cycle i (Figure 7), the dilation percentage Dilat% (i) is calculated according to the following equation:

Dilat ( i ) =100× 2  E i π ϕ + 2  e 0 MathType@MTEF@5@5@+= feaagKart1ev2aqatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqiVCI8FfYJH8YrFfeuY=Hhbbf9v8qqaqFr0xc9pk0xbb a9q8WqFfeaY=biLkVcLq=JHqpepeea0=as0Fb9pgeaYRXxe9vr0=vr 0=vqpWqaaeaabiGaciaacaqabeaadaqaaqaaaOqaaKqzGeaeaaaaaa aaa8qacaqGebGaaeyAaiaabYgacaqGHbGaaeiDaKqba+aadaWgaaWc baqcLbmapeGaaeyjaiaabckalmaabmaapaqaaKqzadWdbiaabMgaaS GaayjkaiaawMcaaaWdaeqaaKqzGeWdbiabg2da9iaaigdacaaIWaGa aGimaiabgEna0Mqbaoaalaaak8aabaqcLbsapeGaaGOmaiaabckaca qGfbqcfa4damaaBaaaleaajugWa8qacaqGPbaal8aabeaaaOqaaKqz GeWdbiaabc8acaqGGcGaeqy1dyMaaeiOaiabgUcaRiaabckacaaIYa GaaeiOaiaabwgajuaGpaWaaSbaaSqaaKqzadWdbiaaicdaaSWdaeqa aaaaaaa@5D6A@ (4)

The overall increase of dilation between the first and the last cycle can then be written:

Dilat % =  Dilat ( 5000 )  Dilat ( 1 ) =100× 2 ( E 5000 E 1 ) π ϕ + 2  e 0 MathType@MTEF@5@5@+= feaagKart1ev2aqatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqiVCI8FfYJH8YrFfeuY=Hhbbf9v8qqaqFr0xc9pk0xbb a9q8WqFfeaY=biLkVcLq=JHqpepeea0=as0Fb9pgeaYRXxe9vr0=vr 0=vqpWqaaeaabiGaciaacaqabeaadaqaaqaaaOqaaKqzGeaeaaaaaa aaa8qacaqGebGaaeyAaiaabYgacaqGHbGaaeiDaKqba+aadaWgaaWc baqcLbmapeGaaeyjaaWcpaqabaqcLbsapeGaeyypa0JaaeiOaiaabs eacaqGPbGaaeiBaiaabggacaqG0bqcfa4damaaBaaaleaajugWa8qa caqGLaGaaeiOaSWaaeWaa8aabaqcLbmapeGaaGynaiaaicdacaaIWa GaaGimaaWccaGLOaGaayzkaaaapaqabaqcLbsapeGaeyOeI0IaaeiO aiaabseacaqGPbGaaeiBaiaabggacaqG0bqcfa4damaaBaaaleaaju gWa8qacaqGLaGaaeiOaSWaaeWaa8aabaqcLbmapeGaaGymaaWccaGL OaGaayzkaaaapaqabaqcLbsapeGaeyypa0JaaGymaiaaicdacaaIWa Gaey41aqBcfa4aaSaaaOWdaeaajugib8qacaaIYaGaaeiOaiaacIca caqGfbqcfa4damaaBaaaleaajugWa8qacaaI1aGaaGimaiaaicdaca aIWaaal8aabeaajugib8qacqGHsislcaqGfbqcfa4damaaBaaaleaa jugWa8qacaaIXaaal8aabeaajugib8qacaGGPaaak8aabaqcLbsape GaaeiWdiaabckacqaHvpGzcaqGGcGaey4kaSIaaeiOaiaaikdacaqG GcGaaeyzaKqba+aadaWgaaWcbaqcLbmapeGaaGimaaWcpaqabaaaaa aa@8165@ (5)

Since artificial arterial substitutes should present mechanical behaviors as close as possible to those of the natural arteries they are supposed to replace, the interest that the textile structure is compliant should be emphasized.10,30 Arterial substitutes have to present sufficient circumferential extension under overpressure effect (Eq. 2).40

Figure 7 Dilation of prosthetic tube specimens during cyclic circumferential tensile test (cross-sectional view).

By examining the results obtained from calculation of dilation percentages according to Eq. 4-5 (Table 4), it can be noticed that C1 contexture has the greatest immediate compliance (0.85 10-² with more than 10 % dilation at the first tensile cycle. This is due to the use of a textured weft yarn characterized by a bulky and undulating structure thus conferring a great aptitude for extension on the yarn and then on the fabric. Texturing, generally accomplished by thermomechanical post spinning treatments (achieved by simultaneous action of tension, twist and temperature), improves endothelial recolonization of the prosthesis in vivo.19,41

Fabric contexture

 

C1

C2

C3

Dilat% (1)

Mean

10.16

5.78

9.44

CV (%)

7.4

8.2

6.3

Dilat% (5000)

Mean

14.35

10.33

15.92

CV (%)

7.9

9.1

6.5

Dilat%

4.19

4.55

6.48

Compliancea (% dilation per 100mmHg)

0.85

0.48

0.79

Table 4 Dilation percentages after cyclic circumferential tensile tests
ainitial compliance measured at first cycle between 0 and 1200mmHg.

Although having exactly the same warp and weft counts as well as similar yarn fineness and area densities, the C2 and C3 prosthetic fabrics dilated differently during cyclic tests (Table 4). The twisted structure of Viscosuisse yarns gave the C3 fabric a greater potential for transversal extensibility at first tensile cycle than intermingled configuration of Diolen weft yarns used for C2 fabric. Nevertheless, when dilation became permanent and caused the textile structure to lose extensibility at the end of fatigue cycles, C2 contexture (Dilat% = 4.55) has been more stable than C3 one (Dilat% = 6.48) because of the greater microstructural stability of Diolen yarns acquired during prosthetic crimping thermal treatments and proved in previous works.18 However, the best (smallest) overall increase of dilation was recorded for the C1 contexture woven with Dacron yarns which are approved by the FDA for medical applications.

According to the characterization of commercial vascular prostheses carried out by Guidoin et al.19 the dilation of woven prostheses varies between 0.2 and 2% and that of warp knitted prostheses varies between 1.6 and 8% under 120mmHg pressure. For mechanical constraints equivalent to those applied in our dynamometer tests (~1200mmHg), the literature30,42 evokes a circumferential elongation varying between 80 and 100% for arterial tissues, and an average of about 7% for PET woven commercial prostheses and 10% for those knitted. The dilation capacity of the tested materials, in particular the C1 and C3 tubes, seems to present interesting performances compared with commercially available prostheses, although these performances could be altered by subsequent finishing treatments, especially sterilization (generally achieved by alkylating gas treatment, γ radiation or plasma technologies).

Compared to unidirectional tensile tests carried out on mechanical testing machine, multidirectional stresses applied by compressed water on the developed hydrodynamic test bench allow better in vitro simulation of the complex mechanical constraints to which the prosthetic walls are subjected under physiological conditions.

To check the impact of the rubber tube used to seal textile fabrics on the results provided by the test bench, experiments without prosthetic specimens were first performed in accordance with the operating conditions of Table 3. No significant difference in dilation has been detected along the pulsatile cycles. This confirms that the rubber tubes used thus retained their elasticity throughout the fatigue tests for the pressure range used.

The Figure 8 shows the typical evolution of the height h, which corresponds to the relative position of the prosthetic wall upper boundary compared to its initial position (at time = 0), on six selected scan series. A change in wall expansion at both hmax (for 2.7bar) and hmin (for 1.8bar) was clearly noted. The fatigue cycles seem to have generated significant variations in the distensibility of the prosthetic tube as well as its expansion amplitude.

Figure 8 Cyclic distention curves of a C1 prosthetic wall specimen represented for six series of 100scans each, covering the entire measurement range.
Series 1: 12-111, Series 2: 10007-10106, Series 3: 20006-20105, Series 4: 30001-30100, Series 5: 39998-40097, Series 6: 49890-49989.

To better understand this evolution, it was proposed to share the 50,000scans, obtained for each hydrodynamic test, in 500series each comprising100 measurements (every series then corresponds to 5.7cycles and lasts 4.3s) and calculate the local minimum and maximum values of feeler height for each scan series. The 500 average values of hmin and hmax for each prosthetic contexture were then shown in Figure 9.

Figure 9 Evolution of prosthetic distention (local minima and maxima) at cyclic pressures as a function of time for C1, C2 and C3 contextures.

The Figure 9 shows the two "asymptote lines" that delimit the expansion area for each type of contexture. As the test progresses, the textile prosthetic structure lose its elasticity under the fatigue effect and the two lines tend to deviate: systolic dilation increases and diastolic dilation decreases accordingly. Indeed, because for a continuous and sustained pulsatile rhythm, the fluid volume led by the prosthetic tube is shared between the systolic and diastolic phases, when a systolic over dilation (increase of systolic volume) occurs from one cycle to another, it induces a decrease in the diastolic volume and subsequently less dilation of the prosthetic wall during this phase (hmin decreases).

By relying on the Eq. 2 to calculate the dynamic compliance of prosthetic structures, the latter is written:

C= ( h max h min ) Δ( h min + D 0 /2) MathType@MTEF@5@5@+= feaagKart1ev2aaatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr 4rNCHbGeaGqiVCI8FfYJH8YrFfeuY=Hhbbf9v8qqaqFr0xc9pk0xbb a9q8WqFfeaY=biLkVcLq=JHqpepeea0=as0Fb9pgeaYRXxe9vr0=vr 0=vqpWqaaeaabiGaciaacaqabeaadaqaaqaaaOqaaKqzGeaeaaaaaa aaa8qacaqGdbGaeyypa0tcfa4aaSaaaOWdaeaajuaGpeWaaeWaaOWd aeaajugib8qacaqGObqcfa4damaaBaaaleaajugWa8qacaqGTbGaae yyaiaabIhaaSWdaeqaaKqzGeWdbiabgkHiTiaabIgajuaGpaWaaSba aSqaaKqzadWdbiaab2gacaqGPbGaaeOBaaWcpaqabaaak8qacaGLOa GaayzkaaaapaqaaKqzGeWdbiabgs5aejaabcfacaqGGcGaaiikaiaa bIgajuaGpaWaaSbaaSqaaKqzadWdbiaab2gacaqGPbGaaeOBaaWcpa qabaqcLbsapeGaey4kaSIaaeiraKqba+aadaWgaaWcbaqcLbmapeGa aGimaaWcpaqabaqcLbsapeGaai4laiaaikdacaGGPaaaaaaa@5BC4@ (6)

With: D0 = 18mm (Table 1) and ∆P = 675mmHg (Table 3).

According to Figure 10, the studied structures showed different levels of compliance during the hydrodynamic test due essentially to the various yarn structures involved as well as their different macromolecular configurations acquired during the thermal treatments of prosthetic crimping.18,43 As already explained, the fatigue inflicted on the textile prosthetic structures was responsible for the increase of their extensibility and consequently of their compliance. Both starting from similar initial compliances (3.3-3.8 10-5 mmHg-1), the C2 contexture stabilized at the last cycle at compliance close to 4.8 10-5 mmHg-1, while that of C3 has risen to 8.8 10-5 mmHg-1 (+130 %) which could seriously disturb the conditions of blood flow in vivo.44,45 However, the circumferential structure woven with a textured weft yarn used for the C1 contexture assured it a good initial compliance (7.6 10-5mmHg-1) which remains relatively stable and amounted to only 8.8 10-5mmHg-1 (+16 %) at the end of fatigue cycles.

Figure 10 Dynamic compliance curves for C1, C2 and C3 prosthetic contextures tested in the 1.8-2.7bar pressure range.

According to Salacinski et al.46 the medium and large diameter arteries expand up to 5 % under a pressure of 120 mmHg, which corresponds to a compliance of 125 10-5mmHg-1. In addition, according to Ballyk et al.11 the average compliance of a healthy artery is about 60 10-5 mmHg-1, while it does not exceed 20 10-5mmHg-1 for woven and knitted vascular prostheses.23

Conclusion

The aim of this study was to evaluate the mechanical behavior of prosthetic tubes subjected to fatigue stresses under realistic test conditions performed in vitro. For this purpose, three tubular fabric contextures have been woven with various polyester multifilament yarns (Dacron, Diolen and Viscosuisse) and thermally crimped to achieve an accordion pleat wall configuration necessary to improve the longitudinal flexibility of the graft as well as its resistance to both radial compression and kinking.

Preliminary cyclic circumferential tensile tests have been applied by using mechanical testing machine imposing two limit forces on woven prosthetic tubes. Specimens made with Dacron (textured) and Viscosuisse (twisted) weft yarns recorded interesting initial compliances (0.85 and 0.79% dilation per 100mmHg, respectively) while those using Diolen (intermingled) weft yarns appeared less extensible with 5.78% dilation at first cycle and only 10.33% at last cycle.

For a better simulation of the effect of mechanical aging induced on the prosthetic wall, a new test bench has been developed. It allows the injection of pulsatile water adjustable in frequency and pressure in vascular grafts previously sealed by a rubber bladder while simultaneously monitoring the prosthesis wall distention by a high resolution displacement transducer linked to data acquisition software. The latter stores up to 50,000 measurements (or scans) with an adjustable measuring frequency.

Curves showing the dynamic compliances for the different contextures have been therefore elaborated. They illustrate the ability of prosthetic tubes to dilate throughout fatigue cycles in the chosen pressure range: 1350-2020mmHg (stresses are thereby 17 times greater than the physiological ones). Owing to their thermally stabilized macromolecular structures,18 fabrics made with Diolen and Dacron weft yarns showed relatively stable compliances under super physiological stresses imposed on them throughout the fatigue test, although the second prosthetic structure was twice as compliant as the first. This is due to the use of textured yarns whose corrugation offers great potential for extensibility.5,19 Furthermore, the compliance curves also revealed a too great tendency to increase (which could induce serious blood flow disturbances) during the fatigue cycles for the contexture made with Viscosuisse weft yarns. However, this tendency was less obvious in the preliminary dynamometer tests.

Changes in wall compliance have a great impact on the mechanical behavior of implants and affect the graft patency in the human body. Therefore, compliance must be rigorously evaluated and optimized during all stages of manufacture and finishing including repeated sterilizations that could alter the textile prosthetic structure. While several outstanding research projects aim to perfect the techniques for measuring in vitro compliance, a true in vivo compliance determination is unfortunately not yet available.

Acknowledgements

None.

Conflict of interest

Author declares there is no conflict of interest in publishing the article.

References

  1. Dieval F, Mathieu D, Durand B. Influence of textile structure on longitudinal ruptures' localization of the vascular prostheses. Text Res J. 2008;78(5): 427−438.
  2. Damme HV, Deprez M, Creemers E, et al. Intrinsic structural failure of polyester (dacron) vascular grafts. A general review. Acta Chir Belg. 2005;105(3):249−255.
  3. Riepe G, Loos J, Imig H, et al. Long-term in vivo alterations of polyester vascular grafts in humans. Eur J Vasc Endovasc Surg. 1997;13(6):540−8.
  4. Nunn DB, Carter MM, Donohue MT, et al. Postoperative dilation of knitted Dacron aortic bifurcation graft. J Vasc Surg. 1990;12(3):291−7.
  5. Pourdeyhimi B. Vascular grafts: textile structures and their performance. Text Prog. 1986;15(3):1−30.
  6. Schroeder TV, Eldrup N, Just S, et al. Dilatation of aortic grafts over time: What to expect and when to be concerned. Semin Vasc Surg. 2009;22(2):119−24.
  7. Goëau-Brissonniere OA, Qanadli SD, Ippoliti A, et al. Can knitting structure affect dilation of polyester bifurcated prostheses? A randomized study with the use of helical computed tomography scanning. J Vasc Surg. 2000;31(1):157−8.
  8. Mattens E, Engels P, Hamerlijnck R, et al. Gelseal® versus Gelweave® dacron prosthetic grafts in the descending thoracic aorta: a two-year computed tomography scan follow-up study. Cardiovasc Surg. 1999 ;7(4):432−5.
  9. Igari T, Iwaya F, Hoshino S. Postoperative alteration in the size of dacron vascular prostheses implanted in the infrarenal abdominal aorta. Surg Today. 1995;25(7):605−7.
  10. Ulcay Y, Pourdeyhimi B. Effect of dilation on the mechanical characterization of vascular prostheses. Fibers & Polymers. 2005;6(1):49−54.
  11. Ballyk PD, Walsh C, Butany J, et al. Compliance mismatch may promote graft–artery intimal hyperplasia by altering suture-line stresses. J Biomech. 1997;31(3):229−37.
  12. Berman SS, Hunter GC, Smyth SH, et al. Application of computed tomography for surveillance of aortic grafts. Surg. 1995;118(1):8−15.
  13. Robinson D, Lennox A, Englund R, et al. Graft dilatation following abdominal aortic aneurysm resection and grafting. Aust N Z J. Surg. 1999;69(12):849−51.
  14. Quarmby J, Burnand K, Lockhart S, et al. Prospective randomized trial of woven versus collagen-impregnated knitted prosthetic Dacron grafts in aortoiliac surgery. Br J Surg. 1998;85(6):775−7.
  15. Alimi Y, Juhan C, Morati N, et al. Dilation of Woven and Knitted Aortic Prosthetic Grafts: CT Scan Evaluation. Ann Vasc Surg.1994;8(3):238−42.
  16. Sporn E, Kubin K, Hoblaj T, et al. Dacron grafts dilate more than Stretch PTFE grafts after abdominal aortic aneurysm repair – long-term results of a prospective randomized trial. Eur Surg. 2008;40(2):66−71.
  17. Mikati A, Marache P, Watel A, et al. End-to-side Aortoprosthetic Anastomoses: Long-term Computed Tomography Assessment. Ann Vasc Surg. 1990;4(6):584−91.
  18. Khlif H, Dhouib S, Ben Abdessalem S, et al. The impacts of thermal treatments on the physical properties of textile vascular prostheses. Fibers & Polymers. 2012;13(1):68−78.
  19. Guidoin R, King M, Deng X, et al. Arterial Replacement: Principles and Applications. 1st ed. Kieffer E, editor. Paris: AERCV; 1992.
  20. Feldstein M & Pourdeyhimi B. A study of the influence of manufacturing techniques on the mechanical properties of Dacron fibres employed in vascular grafts. J Mater Sci Lett. 1990;9(9):1061−5.
  21. Dieval F, Khoffi F, Mir R, et al. Long-Term Biostability of Pet Vascular Prostheses. Int J Polym Sci. 2012:1.
  22. Ben Abdessalem S, Mokhtar S. A new concept of three dimensional weaving of bifurcated vascular prostheses. Indian J Fibre Text Res. 2006;31(4):573−6.
  23. Mokhtar S, Ben Abdessalem S, Sakli F. Optimization of textile parameters of plain woven vascular prostheses. J Text I. 2010;101(12):1095−1105.
  24. Khlif H, Ben Abdessalem S, Dhouib S, et al. Contribution to the improvement of textile vascular prostheses crimping. Trends Appl Sci Res. 2011;6(9):1019−27.
  25. Le Magnen JF, Mathieu D, Chakfe N, et al. Critical approach to standardized tests. Paper presented at the 1st European Symposium of Vascular Biomaterials ESVB2001; 2001.
  26. Dieval F, Chakfe N, Bizonne SC, et al. Mechanical tests for evaluating vascular prostheses. ITBM-RBM. 2001;22(2):70−87.
  27. Khlif H, Ben Abdessalem S. Influence of Crimping Process Parameters on Vascular Prostheses Mechanical Performances. RJTA. 2011;15(3):28−37.
  28. Chung S, Ingle NP, Montero GA, et al. Bioresorbable elastomeric vascular tissue engineering scaffolds via melt spinning and electrospinning. Acta Biomater. 2010;6(6):1958−67.
  29. Pourdeyhimi B, Wagner D. On the correlation between the failure of vascular grafts and their structural and material properties: a critical analysis. J Biomed Mater Res A. 1986;20(3):375−409.
  30. Singh C, Wong CS, Wang X. Medical Textiles as Vascular Implants and Their Success to Mimic Natural Arteries. J Funct Biomater. 2015;6(3):500−25.
  31. Tu R, Mcintyre J, Hata C, et al. Dynamic internal compliance of a vascular prosthesis. ASAIO Trans. 1991;37(3):M470−2.
  32. International standard. Cardiovascular implants - Tubular vascular prostheses - Circumferential tensile strength. ISO/DIS ; 1998.
  33. International standard. Cardiovascular implants - Tubular vascular prostheses - Usable length. ISO/DIS; 1998.
  34. Jay J, Boissier C, Fouquet R, et al. ITBM-RBM. 1996;17:273.
  35. Flaud P, Geiger D, Oddou C, et al. Experimental device for modeling blood flow in the arteries. Rev Phys Appl. 1975;10(2):61−7.
  36. Klip W. Velocity and damping of the pulse wave. Hague: University of Michigan; 1962. 105 p.
  37. Armentano RL, Jasso DV, Cymberknop LJ, et al. Proceedings, 37th Annual International Conference of the IEEE Engineering in Medicine and Biology Society EMBC. Italy: IEEE; 2015.
  38. Maâtoug N, Sahnoun M, Sakli F. Tunisian Patent.2009.
  39. Maâtoug N, Sahnoun M, Sakli F. Statistical Analysis of Surface Roughness Parameters for Weft Knitted Fabrics Measured by the Textile Surface Tester (TST). J Eng Fibe Fabr. 2012;7(4):104−112.
  40. Gholipour B. What is a normal heart rate? American Heart Association. 2018.
  41. Pourdeyhimi B, Text C. A review of structural and material properties of vascular grafts. J Biomater Appl. 1987;2(2):163−204.
  42. Pietrabissa R. Biomaterials for prostheses and artificial organs. Patron, editor. Bologna; Biomedical engineering; 1996. 307 p.
  43. Azaiez M, Zbali I, Ben Abdessalem S. Iranica J Energy & Environ. 2011;4:331.
  44. Ben Abdessalem S, Durand B, Akesbi S, et al. Blood flow in a polyester textile vascular prosthesis: experimental and numerical study. Text Res J. 2001;71:178−83.
  45. Ben Abdessalem S, Durand B, Akesbi S, et al. Numerical simulation of blood flow in a curved textile vascular prosthesis. J Text I. 2005;96(2):117−22.
  46. Salacinski HJ, Goldner S, Giudiceandrea A, et al. The mechanical behavior of vascular grafts: a review. J Biomater Appl. 2001;15(3):241−78.
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