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Microbiology 154 (2008), 3122-3133; DOI  10.1099/mic.0.2008/018622-0
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Microbiology 154 (2008), 3122-3133; DOI  10.1099/mic.0.2008/018622-0
© 2008 Society for General Microbiology

Forces involved in bacterial adhesion to hydrophilic and hydrophobic surfaces

Niels P. Boks1, Willem Norde1,2, Henny C. van der Mei1 and Henk J. Busscher1

1 Department of Biomedical Engineering, University Medical Center Groningen and University of Groningen, Antonius Deusinglaan 1, 9713 AV Groningen, The Netherlands
2 Laboratory of Physical Chemistry and Colloid Science, Wageningen University, Dreijenplein 6, 6703 HB Wageningen, The Netherlands

Correspondence
Henny C. van der Mei
h.c.van.der.mei{at}med.umcg.nl


    ABSTRACT
 TOP
 ABSTRACT
 INTRODUCTION
 METHODS
 RESULTS
 DISCUSSION
 REFERENCES
 
Using a parallel-plate flow chamber, the hydrodynamic shear forces to prevent bacterial adhesion (Fprev) and to detach adhering bacteria (Fdet) were evaluated for hydrophilic glass, hydrophobic, dimethyldichlorosilane (DDS)-coated glass and six different bacterial strains, in order to test the following three hypotheses. 1. A strong hydrodynamic shear force to prevent adhesion relates to a strong hydrodynamic shear force to detach an adhering organism. 2. A weak hydrodynamic shear force to detach adhering bacteria implies that more bacteria will be stimulated to detach by passing an air–liquid interface (an air bubble) through the flow chamber. 3. DLVO (Derjaguin, Landau, Verwey, Overbeek) interactions determine the characteristic hydrodynamic shear forces to prevent adhesion and to detach adhering micro-organisms as well as the detachment induced by a passing air–liquid interface. Fprev varied from 0.03 to 0.70 pN, while Fdet varied from 0.31 to over 19.64 pN, suggesting that after initial contact, strengthening of the bond occurs. Generally, it was more difficult to detach bacteria from DDS-coated glass than from hydrophilic glass, which was confirmed by air bubble detachment studies. Calculated attractive forces based on the DLVO theory (FDLVO) towards the secondary interaction minimum were higher on glass than on DDS-coated glass. In general, all three hypotheses had to be rejected, showing that it is important to distinguish between forces acting parallel (hydrodynamic shear) and perpendicular (DLVO, air–liquid interface passages) to the substratum surface.


Abbreviations: AFM, atomic force microscopy; DDS, dimethyldichlorosilane; DLVO, Derjaguin, Landau, Verwey, Overbeek; PPFC, parallel-plate flow chamber


    INTRODUCTION
 TOP
 ABSTRACT
 INTRODUCTION
 METHODS
 RESULTS
 DISCUSSION
 REFERENCES
 
Microbial adhesion and subsequent biofilm formation occur in many fields of industrial and medical applications, such as on ship hulls, heat exchanger plates, food packaging materials and biomaterials implants, including urinary catheters, contact lenses and vascular grafts (Costerton et al., 1999Down; Flemming, 2002Down; Von Eiff et al., 2005Down). Common in most applications is the deposition of micro-organisms to a surface from a flowing suspension. This implies that a variety of forces act on depositing and already adhering organisms. Deposition is mainly governed by Brownian motion, sedimentation and hydrodynamic forces, while actual adhesion of micro-organisms to a substratum surface is mediated by Lifshitz–Van der Waals, electrostatic, acid–base and hydrophobic interaction forces (Van Oss et al., 1986Down).

Fluid flow is an important factor in microbial deposition (Bakker et al., 2002Down). An increase in fluid flow velocity will in the first instance yield increased microbial transport towards a substratum surface (convective diffusion), but at the same time cause an increase in hydrodynamic detachment forces. Shear is the dominant effect of fluid flow and can be well controlled in experimental systems, as on rotating disks, at stagnation points and in parallel-plate flow chambers. In principle, two critical shear rates can be distinguished based on current literature (see Table 1Down for a summary): a critical shear rate to prevent adhesion and a critical shear rate to stimulate detachment of already adhering organisms. Both critical shear rates vary from strain to strain and also depend on the substratum material involved. The shear rates and, hence, the shear forces, required to stimulate detachment are generally higher than the shear rates to prevent adhesion.


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Table 1. Summary of interaction forces between bacteria and substratum surfaces, together with the method applied

Hydrodynamic forces are calculated using F= {sigma} Ap, in which is the absolute viscosity of water, {sigma} the shear rate and Ap the area of the particle exposed to shear. Cocci were assumed to have a radius of 0.5 µm, while rod-shaped bacteria were approximated by spheres with equal volume, using 0.7 µm on average as a radius. DLVO forces are taken as the attractive force towards the predicted secondary minimum in the total interaction energy curves.

 
Detachment can also be invoked by allowing an air bubble to pass over adhering bacteria. The passage of an air–liquid interface is accompanied by a perpendicularly oriented force of around 10–7 N, which is much higher than the hydrodynamic shear forces acting parallel to a substratum surface. However, a passing air–liquid interface does not cause complete bacterial detachment for all combinations of strains and substratum surfaces. Gomez-Suarez et al. (2001)Down investigated detachment of several bacterial strains from hydrophilic and hydrophobic surfaces by a passing air bubble. Depending on the strain involved, the presence of a conditioning film and the velocity of the air bubble, detachment ranged from 0 to 90 %. Although air-bubble-induced detachment is relatively easy to measure, it only yields an extremely rough estimate of a detachment force threshold and it cannot be used to estimate the actual binding strength.

Perpendicularly oriented interaction forces can be measured more directly, for instance using atomic force microscopy (AFM) or optical tweezers. As can be seen in Table 1Up, forces obtained using these techniques differ in orders of magnitude. Forces measured with optical tweezers remain in the pN range, while AFM yields stronger forces than any other method, which are generally in the nN range.

Another approach often used for assessing adhesion strength is the (extended) DLVO theory (named after Derjaguin, Landau, Verwey and Overbeek). In the DLVO theory the binding strength between colloidal particles, such as micro-organisms, and substratum surfaces may be calculated on the basis of Lifshitz–Van der Waals, (acid–base and) electrical double layer interactions. Usually, also the theoretical values provide a distinct class of force values that cannot be easily matched with experimental values, as reported in the literature.

From Table 1Up, it is obvious that throughout the literature different types of forces may be distinguished for every strain–substratum combination. Furthermore, conclusions on bacterial adhesion mechanisms are often based on not more than two strains (Bakker et al., 2004Down). Comparing all reported data is further complicated by the fact that different suspending media are used to determine adhesion parameters on different substrata. It is currently unclear why different methods to evaluate bacterial binding forces yield distinct classes of force values that often differ by orders of magnitude. The aim of our research is to gain more insight into the relevance of the different bacterial interaction force indicators, including theoretically predicted interaction forces from the DLVO theory, and their mutual relationships. To this end, the following hypotheses were tested.

1. A strong hydrodynamic shear force to prevent adhesion relates to a strong hydrodynamic shear force to detach an adhering organism.

2. A weak hydrodynamic shear force to detach adhering bacteria implies that more bacteria will be stimulated to detach by passing an air–liquid interface through the flow chamber.

3. DLVO interactions determine the characteristic hydrodynamic shear forces to prevent adhesion and to detach adhering micro-organisms as well as the detachment induced by a passing air–liquid interface.

To test these hypotheses, the critical shear forces to prevent bacterial adhesion and to stimulate detachment of adhering bacteria were determined. Hydrophilic glass and hydrophobic, dimethyldichlorosilane-coated glass were employed as substrata. To allow for more general conclusions to be drawn, six widely different bacterial strains were included. In addition, theoretical DLVO interaction forces, as calculated from measured zeta potentials and contact angles, were determined. Furthermore, the detachment force threshold was evaluated for detachment caused by a passing air–liquid interface.


    METHODS
 TOP
 ABSTRACT
 INTRODUCTION
 METHODS
 RESULTS
 DISCUSSION
 REFERENCES
 
Bacterial strains and culture conditions.
Staphylococcus epidermidis ATCC 35983, Staph. epidermidis HBH2 169, Pseudomonas aeruginosa D1 and P. aeruginosa KEI 1025 were cultured aerobically from blood agar plates in 10 ml Tryptone Soya Broth (Oxoid) for 24 h at 37 °C. Raoultella terrigena ATCC 33527 was precultured aerobically from nutrient agar (Nutrient Broth, Oxoid) in 10 ml nutrient broth for 24 h at 37 °C. Streptococcus thermophilus ATCC 19258 was precultured from a frozen stock in 10 ml M17 broth for 24 h at 37 °C. After 24 h, precultures were used to inoculate 200 ml main cultures, which were grown for 16 h under similar conditions as the corresponding precultures. Staph. epidermidis and P. aeruginosa strains were harvested by centrifugation for 5 min at 5000 g; R. terrigena and Strep. thermophilus were harvested at 10 000 g. All strains were washed twice with 10 mM potassium phosphate buffer at pH 7 and resuspended in the same buffer. To break bacterial chains or clusters, sonication at 30 W (Vibra Cell model 375, Sonics and Materials) was carried out for staphylococcal (3 times 10 s) and streptococcal (2 times 10 s) suspensions, while cooling in an ice/water bath. Subsequently, bacteria were resuspended to a concentration of 3x108 cells ml–1. In the calculations discussed below, the cocci were assumed to have a radius of 0.5 µm. Rod-shaped P. aeruginosa (2.5 µmx0.9 µm) and R. terrigena (3.2 µmx1.4 µm) were approximated as spheres with equal volume, using a radius of 0.6 µm and 0.9 µm, respectively, as they adhere in different orientations, i.e. ‘end-on’ and ‘side-on’.

Substratum surfaces.
Glass slides were sonicated for 3 min in 2 % RBS35 (Omnilabo International) followed by thorough rinsing with tap water, demineralized water, methanol, tap water and finally demineralized water again to obtain a hydrophilic surface. After washing, the slides were either directly used or dried for 4 h at 80 °C prior to applying a hydrophobic coating. To obtain a hydrophobic surface, the dried glass slides were submerged for 15 min in a solution of dimethyldichlorosilane (DDS, Merck) in trichloroethylene (0.05 %, w/v) and washed with trichloroethylene, methanol and ultrapure water. Prepared slides were stored for no longer than 3 days at room temperature and rinsed with 10 mM potassium phosphate buffer before use.

Bacterial adhesion in the parallel-plate flow chamber.
The parallel-plate flow chamber (PPFC) and image analysis have been described previously (Busscher & Van der Mei, 2006Down). The flow chamber used in this study has a length of 175 mm, a depth of 0.75 mm and a width of 17 mm. Prior to use, the flow chamber was washed with 2 % Extran (Merck) and rinsed thoroughly with tap water and demineralized water before mounting a clean substratum surface in the PPFC. Subsequently, the flow chamber was installed between two communicating vessels and the system was filled with 10 mM potassium phosphate buffer, taking care to remove all air bubbles. When the PPFC was positioned under the microscope, the vessels containing bacterial suspension were positioned at different heights to create a flow. The difference in fluid levels was maintained by a roller-pump to ensure a circulating pulse-free flow throughout the duration of an experiment. Deposition of bacteria was monitored with a phase-contrast microscope (Olympus HB-2) equipped with a x40 ultra-long-working-distance objective (Olympus ULWD-CD Plan 40 PL) connected to a CCD-MXRi camera (Basler A101F). Images were obtained by summation of 15 consecutive images (time interval 0.25 s) in order to enhance the signal-to-noise ratio and eliminate moving bacteria from analysis. Analysis of the images was done using proprietary software based on the Matlab Image Processing Toolkit (The MathWorks).

Shear-rate dependent adhesion.
The bacterial suspension was allowed to flow through the flow chamber for 1 h at flow rates (Q) of 1, 5, 10, 19, 57, 77, 105 and 153 ml min–1, which corresponds to shear rates ({sigma}) of 10, 50, 100, 200, 600, 800, 1100 and 1600 s–1. Under these conditions the flow is laminar and bacterial transport occurs by convective diffusion. Adhesion was monitored on both the top (negative contribution of sedimentation) and bottom (positive contribution of sedimentation) plate of the PPFC. For each shear rate, the number of bacteria adhering per unit area was recorded as a function of time. Adhesion was then expressed in initial deposition rates j0 (cm–2 s–1), while at the end of each experiment an air bubble was passed through the flow chamber to stimulate detachment (only evaluated for the bottom plate).

Initial deposition rates for the top and bottom plate were averaged and expressed as deposition efficiencies by normalization with respect to the Von Smoluchowski–Levich (SL) theoretical upper limit for deposition in the PPFC. The SL upper limit for bacterial deposition is an approximate solution of the convective-diffusion equation and assumes perfect sink conditions at the substratum surface (i.e. every particle that arrives at the surface actually adheres) in the absence of sedimentation. The theoretical upper limit for deposition is given by (Elimelech, 1994Down):Down

Formula 001
in which D{infty} is the diffusion coefficient of the particles (taken as 3.1x10–13 m2 s–1 for micron-sized bacteria: Van Holde, 1971Down), c the concentration of bacteria in suspension, r the bacterial radius, x the longitudinal distance from the flow chamber entrance, b the half-depth of the PPFC and Pe the dimensionless Péclet number. This latter is defined as:Down

Formula 002
in which Q is the applied flow rate and w the width of the flow chamber.

Detachment induced by a passing air–liquid interface.
Following the deposition measurement, an air–liquid interface was introduced by passing an air bubble through the flow chamber, which is accompanied by a perpendicularly oriented detachment force equal to (Leenaars & O'Brien, 1989Down):Down

Formula 003
Down

Formula 004
in which {gamma}lv represents the interfacial surface tension of the liquid and vapour, and {Theta}w,b and {Theta}w,s denote the bacterial– and substratum–water contact angles, respectively.

Shear-rate-dependent detachment of adhering bacteria.
The flow system was filled and positioned as described above. Bacteria were resuspended in potassium phosphate buffer to a high concentration of 7.5x108 cells ml–1 to accelerate deposition and allowed to adhere to the collector surface at a shear rate of 25 s–1. After 20 min, flow was switched to fresh buffer without bacteria at 25 s–1 to wash out the bacterial suspension for 30 min, after which the shear rate was increased to 250, 1000, 3000, 6650 or 7320 s–1 for 30 min. The number of bacteria that remained adhering was enumerated after each step.

Surface characterization.
To determine the zeta potentials of the substrata, streaming potentials were measured in 10 mM phosphate buffer at pH 7. Collector surfaces were mounted in a homemade PPFC, separated by a 0.1 mm Teflon spacer. A platinum electrode was placed at each end of the chamber. Streaming potentials were measured at 10 different pressures ranging from 5x103 to 20x103 Pa. Each pressure was applied for 10 s in both directions. Zeta potentials were deduced by linear least-squares fitting from the pressure-dependent streaming potentials (Van Wagenen & Andrade, 1980Down).

For bacterial zeta potentials, bacteria were washed with demineralized water and resuspended in 10 mM potassium phosphate buffer at pH 7 to a concentration of 1x108 cells ml–1. The electrophoretic mobilities of these suspensions were measured at 150 V using a Lazer Zee Meter 501 (PenKem). The electrophoretic mobilities were converted to apparent zeta potentials assuming that the Helmholtz–Von Smoluchowski approximation holds, which is appropriate considering the high value for {kappa} r (i.e. {approx}150) in the systems used ({kappa} denotes the reciprocal Debye length, which is directly related to the ionic strength: Lyklema, 1991Down).

To calculate surface free energies of the substratum and bacterial cell surfaces, sessile drop contact angles were measured with water, formamide, {alpha}-bromonaphthalene and methylene iodide. In order to measure contact angles with liquids on bacteria, bacterial lawns were prepared by depositing bacteria from suspensions in demineralized water on cellulose acetate membrane filters (Millipore, pore diameter 0.45 µm) under negative pressure until approximately 50 layers were stacked. Subsequently, filters were fixed on a sample holder and left to dry until ‘plateau contact angles’ could be measured, i.e. water contact angles that remained stable over time for 30–60 min. All contact angles were measured in triplicate, involving separate substrata and different bacterial cultures. Measured contact angles were converted into surface free energies usingDown

Formula 005
in which Formula is the Lifshitz–Van der Waals component of the surface free energy of the surface of interest (i.e. substratum surface or bacterial lawn) and {gamma}lv is the surface free energy of the liquid–vapour interface. The acid–base component of the surface free energies was separated into an electron donor (Formula ) and electron acceptor (Formula ) parameter, according toDown

Formula 006

Interaction forces using the extended DLVO theory.
First, the above derived surface free energy components and parameters were employed to calculate the contributions of the Lifshitz–Van der Waals ({Delta}GLW) and acid–base ({Delta}GAB) component to the free energy of interaction at contact in an aqueous medium between a bacterium and a substratum surface (Bos et al., 1999Down; Van Oss, 1994bDown). In the extended DLVO theory, the interaction energy is divided into a Lifshitz–Van der Waals, an acid–base and an electrostatic contribution, while accounting for their distance dependencies. The distance dependence of the Lifshitz–Van der Waals component of the interaction energies ({Delta}GLW(d)) was calculated assuming a sphere-plane geometry according to (Van Oss, 1994aDown):Down

Formula 007
in which d denotes the separation distance, which was taken as 0.157 nm at closest approach.

The distance dependence of the acid–base interaction energies ({Delta}GAB(d)) were calculated according to (Van Oss, 1994aDown):Down

Formula 008
in which {lambda} denotes the correlation length of molecules in the liquid medium [estimated to be 0.6 nm (Van Oss, 1994aDown)] and Formula the acid–base component of the free energy of interaction at contact.

Lastly, the distance-dependent electrostatic interaction energies ({Delta}GEL(d)) were calculated using (Norde & Lyklema, 1989Down):Down

Formula 009
in which {epsilon}{epsilon}0 denotes the dielectric permittivity of the medium (i.e. water), {phi}b and {phi}s the surface (zeta) potentials of the bacterial cell surface and collector surface, and {kappa} the reciprocal Debye length.

Summation and differentiation with respect to distance of these three components leads to the total DLVO interaction energy and interaction force, respectively, as a function of separation distance. All DLVO interaction forces reported in this paper represent the maximal attractive force towards the secondary interaction minimum, which was present in all bacterium–substratum systems investigated. Note that in the secondary interaction minimum, the attractive and repulsive interaction forces balance each other, and the net force equals zero.


    RESULTS
 TOP
 ABSTRACT
 INTRODUCTION
 METHODS
 RESULTS
 DISCUSSION
 REFERENCES
 
Shear rates to prevent bacterial adhesion
Fig. 1Down presents an example of bacterial deposition to the bottom and top plate of the PPFC as a function of shear rate. Deposition is higher to the bottom plate than to the top plate, especially at lower shear rates. Moreover, at low shear rates an initial increase in deposition to the bottom plate can be seen with increasing shear rate up to 200 s–1 due to increased mass transport, above which deposition decreases with increasing shear due to detachment. A similar effect is observed on the top plate.


Figure 1
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Fig. 1. Initial deposition rates (j0) for Staph. epidermidis ATCC 35983 on the bottom (bullet) and top ({circ}) plate in a PPFC as a function of the shear rate ({sigma}) applied on glass.

 
The influence of sedimentation on mass transport can be eliminated by averaging bottom and top plate depositions. Fig. 2Down shows the deposition efficiencies ({alpha}) in the absence of sedimentation, as calculated from averaged initial deposition rates and the theoretical upper limit for deposition (equation 1) as a function of shear rate. From Fig. 2Down, critical shear rates to prevent adhesion ({sigma}prev) were deduced using


Figure 2
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Fig. 2. Bacterial deposition efficiency ({alpha}) in the absence of a mass-transport contribution from sedimentation as a function of the shear rate ({sigma}) applied on glass (bullet) and DDS-coated glass ({circ}) for the six bacterial strains studied. Black and grey lines represent the fits of equation 10 to the data points on glass and DDS-coated glass, respectively.

 
Down

Formula 010
where {alpha}0 is the extrapolated deposition efficiency in the absence of shear. Subsequently, values for {sigma}prev were expressed in shear forces usingDown

Formula 011
in which is the absolute viscosity of the buffer (1x10–3 Pa s) and Ap is the area of the adhering bacterium subject to shear flow. The subscript ‘i denotes the type of hydrodynamic force calculated: prev for the hydrodynamic force to prevent adhesion and det for the hydrodynamic force to detach adhering micro-organisms. Hydrodynamic shear forces to prevent adhesion (Fprev) are listed in Table 2Down. All values for Fprev remain in the low pN range and are influenced by the substratum surface, although they are not consistently higher on either of the two surfaces. Depending on the strain used, the difference between Fprev on glass and DDS-coated glass can be as large as a factor of 6.


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Table 2. Critical shear forces to prevent (Fprev) bacterial adhesion and to detach (Fdet) adhering bacteria from a hydrophilic (glass) and hydrophobic (DDS-coated) substratum, together with the theoretically calculated DLVO interaction forces

Reported uncertainties are based on the standard error of the predicted fitting curve.

 
Shear rates to remove adhering bacteria
Fig. 3Down presents the detachment of bacteria from glass and DDS-coated glass as a function of the shear rate applied, expressed as the fraction (f) of bacteria removed from the substratum surface. For a given shear rate, f is defined as the number of removed bacteria after 30 min exposure to that shear divided by the number of adhering bacteria before application of the shear. From the plots in Fig. 3Down critical shear rates to detach adhering bacteria ({sigma}det) were derived, defined as the shear rate at which 63 % of the adhering bacteria had detached. Subsequently, these shear rates were expressed in detachment forces (Fdet) using equation 11, and their values are listed in Table 2Up. In most cases, bacteria were more readily detached from glass than from DDS-coated glass. All forces remain in the pN range, but are an order of magnitude larger than Fprev. Note that the critical detachment level could not be reached within the range of shear rates possible in our experimental set-up for Staph. epidermidis ATCC 35983 on DDS and for R. terrigena ATCC 33527 on glass.


Figure 3
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Fig. 3. Shear-induced detachment, expressed as the fraction (f) of bacteria that are removed, as a function of the shear rate ({sigma}) applied for glass (bullet) and DDS-coated glass ({circ}) after 30 min of flow.

 
Air-bubble-induced bacterial detachment
Table 3Down summarizes the effect of an air bubble passing over the adhering bacteria. At first sight, binding affinity on DDS-coated glass seems to be less than on hydrophilic glass, as judged from air-bubble-induced detachment. However, on DDS-coated glass, the force exerted by an air–liquid interface on adhering bacteria is calculated to be up to five times larger than on glass. For the two Staph. epidermidis strains and R. terrigena, this results in higher detachment percentages from DDS-coated glass. In contrast, for the pseudomonas strains and Strep. thermophilus the percentages detached from glass and from DDS-coated glass are not significantly different. It should be noted that detachment by a passing air bubble does not give any indication of the magnitude of the interaction forces. For example, for the staphylococcal strains and R. terrigena on glass, it cannot be established at what force detachment would be stimulated to a larger extent. Air bubble detachment studies are inconclusive here with respect to binding strength information. However, for the pseudomonas strains and Strep. thermophilus it is clear that, even though the exerted force on DDS-coated glass is stronger, detachment percentages are not higher. Results for these strains suggest stronger interaction forces with the hydrophobic DDS-coated glass.


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Table 3. Air-bubble-induced detachment

The table shows the number of adhering bacteria on the bottom plate of the PPFC after 1 h of flow (N1h, averaged over adhesion experiments at {sigma}=10, 50, 100 and 200 s–1; n=1 for each shear rate), detachment percentages from glass and a DDS-coating and the corresponding maximal detachment force (Fmax) that a liquid/air interface exerts.

 
Surface characterization and calculation of theoretical interaction forces
Measured contact angles, together with the surface free energy components of the wetting liquids used, are listed in Table 4Down. All bacteria have a surface hydrophilicity comparable to that of glass, as judged from the water contact angles. DDS-coated glass is significantly more hydrophobic. Bacterial cell surfaces and the glass substratum surface are predominantly electron-donating, as evidenced by their larger {gamma}minus surface free energy parameter as compared with {gamma}plus. Hydrophobic, DDS-coated glass is neither a good electron donor nor acceptor. All surfaces are negatively charged and whereas bacterial zeta potentials vary between –22 and –50 mV, the zeta potentials of glass and DDS-coated glass are similarly negative (–33 to –35 mV).


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Table 4. Physico-chemical characteristics of the bacterial strains and collector surfaces used

Bacterial characterizations were based on three separately grown cultures. Per culture, contact angles of water ({Theta}w), formamide ({Theta}form), {alpha}-bromonaphthalene ({Theta}br) and methylene iodide ({Theta}met) were measured on four bacterial lawns using one droplet per liquid per bacterial lawn. Zeta potentials ({zeta}) were determined in triplicate. Contact angle and streaming potential measurements on substratum surfaces were performed in quadruplicate. Free surface energy components are derived from contact angle measurements giving an electron-donating ({gamma}minus) and -accepting ({gamma}plus) parameter for the acid–base component ({gamma}AB), the Lifshitz–Van der Waals component ({gamma}LW) and the total surface free energy ({gamma}Tot).

 
The bacterial cell and substratum surface properties listed in Table 4Up have been used in the extended DLVO theory, yielding interaction free energy– and force–distance profiles for all combinations of bacteria and substratum surfaces, as illustrated in Fig. 4Down for P. aeruginosa KEI 1025. Note the reversed force-axis (right-hand side) in Fig. 4Down, indicating that negative values correspond to attractive interaction forces according to the definition of force:


Figure 4
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Fig. 4. Example of the extended DLVO interaction energy (full lines) and force (dotted lines) as a function of distance for P. aeruginosa KEI 1025 on glass and DDS-coated glass. Arrows indicate the correct axis for the two plots. Note the reversed force-axis.

 
Down

Formula 012
Residing in the secondary minimum of the interaction energy corresponds to zero interaction force, resulting from compensating attractive (Van der Waals) and repulsive (electrostatic) forces. However, the approach towards the secondary minimum yields a maximum net attraction force (Fig. 4Up) at a distance of about 40 nm from the surface. On glass, these interaction forces are generally higher than on DDS-coated glass (see also Table 2Up), due to larger Hamaker constants for glass as a substratum. Additionally, on DDS-coated glass a primary minimum (closer to the surface) is predicted due to acid–base interaction. The height of the energy barrier between the secondary and primary minimum varies from 229 kT for Strep. thermophilus to 1030 kT for R. terrigena and therefore it is very unlikely that a depositing micro-organism will cross the barrier to adhere in the primary minimum. On glass, a primary interaction minimum is absent.


    DISCUSSION
 TOP
 ABSTRACT
 INTRODUCTION
 METHODS
 RESULTS
 DISCUSSION
 REFERENCES
 
The forces that govern microbial deposition, adhesion and detachment are still not fully understood, and are difficult to relate to each other. In a previous study we investigated the characteristic shear force to prevent adhesion of microbial strains (Roosjen et al., 2005Down). In the current research we used a more systematic approach by including not only the shear forces to prevent adhesion, but also those that stimulate detachment of adhering bacteria, as well as theoretical adhesion forces calculated using the extended DLVO theory. In addition, the effect of a passing air–liquid interface, which subjects adhering bacteria to a high, perpendicularly oriented detachment force, was determined. Furthermore, all experiments were carried out with six different bacterial strains in order to allow general conclusions to be drawn. As a first step in the experimental analysis, the gravitational force and its impact on bacterial deposition (Agladze et al., 2005Down; Walt et al., 1985Down) and adhesion was eliminated by averaging the deposition rates on the bottom and top plate. At low shear rates, deposition efficiencies ({alpha}) exceed unity, especially for the Staph. epidermidis strains, indicating that deposition is more favourable than theoretically predicted. Often such deviations are ascribed to the presence of surface structures (Triandafillu et al., 2003Down).

With respect to possible relations between the different forces distinguished, we have tested the following hypotheses:

(1) A strong hydrodynamic shear force to prevent adhesion relates to a strong hydrodynamic shear force to detach an adhering organism. This hypothesis implies a positive correlation between attachment and detachment. Comparison between Fprev and Fdet (Table 2Up) shows that regardless of the substratum involved, Fdet is always larger than Fprev. In the experimental set-up used, bacteria had adhered to the substratum surface for at least half an hour before being subject to high shear. Over time, the bond between a bacterium and the substratum surface may become stronger. Supporting evidence for this is provided by others who have used AFM and found that the adhesion force increases with prolonged contact time (Vadillo-Rodriguez et al., 2004Down; Xu et al., 2005Down). Thus, even though initial adhesion forces are rather weak, they may be indicative of forces after a prolonged time, i.e. a relatively strong Fprev might be expected to correspond to a relatively strong Fdet. However, from Fig. 5Down it is clear that no correlation exists between Fprev and Fdet. This implies that attachment and detachment should be regarded as independent processes and the hypothesis of an unambiguous relation between attachment and detachment forces should be rejected.


Figure 5
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Fig. 5. Graphical representation of possible relations between Fprev and Fdet (a), FDLVO and Fprev (b), FDLVO and Fdet (c), and detachment percentage and Fmax (d).

 
(2) A weak hydrodynamic shear force to detach adhering bacteria implies that more bacteria will be stimulated to detach by passing an air–liquid interface through the flow chamber. Table 2Up clearly indicates that Fdet for hydrophobic DDS-coated glass is larger than Fdet for hydrophilic glass, indicating stronger interaction forces on the hydrophobic substratum. Table 3Up summarizes parameters involved in air-bubble-induced detachment. An air–liquid interface exerts forces 104 times larger than Fdet, yet it does not result in complete detachment. Combining the data in Tables 2Up and 3Up reveals the absence of a clear relation between shear-induced detachment and detachment by passing an air bubble. Thus a weaker Fdet does not result in higher air-bubble-stimulated detachment and this hypothesis has to be rejected too. In this respect it must be realized that different mechanisms of detachment are involved in the two processes. Hydrodynamic detachment forces are measured while the system is completely submerged in liquid whereas an extra phase is introduced in air-bubble-induced detachment. Furthermore, Fdet is a force acting parallel to the substratum surface, whereas the air–liquid interface acts perpendicularly to the substratum surface.

(3) DLVO interactions determine the characteristic hydrodynamic shear forces to prevent adhesion and to detach adhering micro-organisms as well as the detachment induced by a passing air–liquid interface. Further analysis revealed the absence of quantitative relations between FDLVO and Fprev, as well as between FDLVO and Fdet (Fig. 5Up). DLVO predictions have often been demonstrated to deviate from experimental observations of bacterial interaction phenomena, which is usually ascribed to the presence of surface appendages (Jucker et al., 1998Down; Ong et al., 1999Down) or chemical surface heterogeneities. However, the direction of action of the DLVO forces should be taken into account as well. DLVO forces act perpendicularly to the substratum surface, whereas both Fprev and Fdet are directed parallel to the substratum surface.

When the fluid flow is increased to high enough values, the bacterium most likely detaches in a rolling fashion (Das et al., 1994Down). It can be argued that in this mode of detachment, forces normal to the surface (i.e. DLVO and lift forces) are related to forces directed parallel to the surface. However, in similar detachment studies it was found that lift forces are negligible and surface roughness may play a decisive role in determining the hydrodynamic force to remove adhering particles from the surface (Batra et al., 2001Down; Yiantsios & Karabelas, 1995Down). This feature is not accounted for in the DLVO theory. Table 2Up shows only slight differences between the theoretical FDLVO values for the various microbial strains, but substantial differences between the experimentally obtained forces Fprev and Fdet. If a correlation between DLVO forces and shear forces did exist, an increase of these parallel-directed forces would imply an increase in normally directed forces. However, this is not observed in FDLVO. Hence, the parallel detachment forces do not correlate with the perpendicularly directed DLVO forces.

The DLVO theory predicts a secondary minimum of interaction at a distance of about 30–40 nm from the surface (see Fig. 4Up). On hydrophilic glass, closer approach is impossible due to strong repulsion, and adhesion can only occur in the secondary minimum. On DDS-coated glass, also primary minimum interactions are predicted. However, due to the prohibitively high barrier of the free energy (ranging from 229 to 1030 kT depending on the strain used), it is very unlikely that adhesion in the primary minimum can occur. Therefore, also on the hydrophobic, DDS-coated glass, only adhesion in the secondary minimum is expected to occur. As can be seen in Table 2Up, Fdet values are much higher than FDLVO. Often, a transition of adhesion from the secondary interaction minimum towards the primary minimum is used as explanation (Van Loosdrecht & Zehnder, 1990Down). However, in this study this is considered to be impossible, as on glass a primary minimum is absent and on DDS-coated glass it is considered to be unreachable due to the high energy barrier. It is therefore more likely that the higher Fdet values are the result of attachment of surface appendages, or ‘extracellular polymeric substances’ produced, capable of reaching the surface. These structures are known to extend as much as hundreds of nanometres away from the bacterial cell wall (Bos et al., 1999Down), which is more than enough to bridge the distance between the secondary minimum and the substratum surface. Unfortunately, although it is known for instance that some streptococci may possess surface fibrils, structural information about the cell surface of most of the strains studied in the literature is lacking, let alone detailed knowledge about the length, diameter and micro(nano-)scopic physico-chemical properties of these structures. The use of the DLVO theory as currently done in the literature, as well as in this paper, can therefore only pertain to long-distance approach, where fine surface structures do not play a role. Up to what distance of approach and to what extent this statement is valid, is hard to say. However, while the DLVO theory predicts interactions for the entire micro-organism, it is likely that the experimentally obtained detachment forces are related to a number of distinct (hydrogen) bonds. When these linkages break, due to parallel-directed forces, the bacterium can be transported away from the surface due to lift forces which are induced by the tangential flow (Cantat & Misbah, 1999Down). In this respect, parallel-directed hydrodynamic forces (i.e. Fprev and Fdet) can serve as useful parameters to indicate adhesion strength.

When combining the detachment parameters (i.e. Fdet and the air bubble detachment percentage), our results suggest that bridging between the bacterium and the substrate surface is more favourable for DDS-coated glass. Fdet on hydrophobic DDS-coated glass is always higher than on glass and even though one has to be cautious in interpreting air bubble detachment percentages, the higher detachment force exerted by the air bubble on DDS-coated glass does not necessarily lead to more detachment. The hydrophobicity of the surface probably enhances the possibility of bridging, as removal of water from between the interacting surfaces is more favourable. This matter is further complicated by the influence of the type of medium in which adhesion occurs. The DLVO theory is based on averaged properties of the surfaces of the bacterial cell and substratum. However, it was found that ions in the suspending medium, especially divalent ions, can greatly influence the adhesion of bacteria to a surface, probably due to surface charge heterogeneities resulting from complexation of different ions with the (bacterial cell) surface(s) (De Kerchove & Elimelech, 2008Down). Since our experiments were performed in potassium phosphate buffer, we cannot rule out similar effects caused by the divalent phosphate anion.

Even though no quantitative correlation between the DLVO theory and detachment behaviour could be established, and hypothesis (3) should therefore be rejected, this theory does help to provide a better insight into the mechanism of bacterial adhesion to a substratum surface.

Conclusions
The hydrodynamic force to prevent adhesion is lower than the hydrodynamic force to stimulate detachment, showing that the bond between a substratum surface and a bacterium becomes stronger after initial adhesion. Consequently, Fprev and Fdet should be considered as independent parameters.

There is no unambiguous relation between the hydrodynamic forces (Fprev and Fdet) directed parallel to the substratum surface and perpendicularly oriented parameters (FDLVO, air–liquid interface detachment), because these forces act in different directions. DLVO forces may be incorrectly estimated because of local charge heterogeneities and bridging between cell appendages and/or exudates on the one hand and substrate surface on the other. Furthermore, air–liquid-interface-induced detachment relies on a three-phase system, whereas the other forces are obtained for a two-phase environment, complicating establishment of a possible correlation.

Edited by: C. Picioreanu


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 METHODS
 RESULTS
 DISCUSSION
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Received 18 March 2008; revised 24 June 2008; accepted 27 June 2008.



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