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J. Dairy Sci. 88:615-624
© American Dairy Science Association, 2005.

Frictional Forces Required for Unrestrained Locomotion in Dairy Cattle

P. P. J. van der Tol1,*, J. H. M. Metz2, E. N. Noordhuizen-Stassen3, W. Back4, C. R. Braam5 and W. A. Weijs1

1 Department of Veterinary Anatomy, Faculty of Veterinary Medicine, Utrecht University, PO Box 80158, 3508 TD Utrecht, The Netherlands
2 Department of Agrotechnology and Food Sciences, Wageningen University, PO Box 17, 6700 AA Wageningen, The Netherlands
3 Department of Farm Animal Health, Faculty of Veterinary Medicine, Utrecht University, PO Box 80151, and
4 Department of Equine Sciences, Faculty of Veterinary Medicine, Utrecht University, PO Box 80152, 3508 TD Utrecht, The Netherlands
5 Faculty of Civil Engineering and Geosciences, University of Technology, PO Box 5048, 2600 GA Delft, The Netherlands

Corresponding author: P. P. J. van der Tol; e-mail: Rik.vanderTol{at}wur.nl.


    ABSTRACT
 TOP
 ABSTRACT
 INTRODUCTION
 MATERIALS AND METHODS
 RESULTS
 DISCUSSION
 CONCLUSIONS
 ACKNOWLEDGEMENTS
 REFERENCES
 
Most free-stall housing systems in the Netherlands are equipped with slatted or solid concrete floors with manure scrapers. A slipping incident occurs when the required coefficient of friction (RCOF) exceeds the coefficient of friction (COF) at the claw–floor interface. An experiment was conducted to measure ground reaction forces (GRF) of dairy cows (n = 9) performing various locomotory behaviors on a nonslippery rubber-covered concrete floor. The RCOF was determined as the ratio of the horizontal and vertical components of the GRF. It was shown that during straight walking and walking-a-curve, the RCOF reached values up to the COF, whereas for sudden stop-and-start responses, the RCOF reached values beyond the maximum COF that concrete floors can provide. Our results indicate that concrete floors do not provide enough friction to allow natural locomotory behavior and suggest that tractional properties of floors should be main design criteria in the development of better flooring surfaces for cattle.

Key Words: cattle lameness • claw disorder • animal welfare • biomechanics

Abbreviation key: COF = coefficient of friction, GRF = ground reaction force, RCOF = required coefficient of friction


    INTRODUCTION
 TOP
 ABSTRACT
 INTRODUCTION
 MATERIALS AND METHODS
 RESULTS
 DISCUSSION
 CONCLUSIONS
 ACKNOWLEDGEMENTS
 REFERENCES
 
Most free-stall housing systems in the Dutch dairy industry are equipped with slatted or solid concrete floors with manure scrapers (Braam and Swierstra, 1997; Somers et al., 2003). Since the introduction of loose housing with these types of floors, the incidence of (sub)clinical claw disorders and lameness has increased drastically. There are also indications that the slipperiness of concrete floors forces cows to adapt and limit their natural locomotory behavior (Galindo and Broom, 2002; Metz and Bracke, 2003). Cows walk on slippery floors with a "stiff" gait. The range of motion of their proximal joints is small, and they must walk at a greater movement frequency to maintain speed (Phillips and Morris, 2000, 2001). Moreover, an increased risk of slipping is common, predisposing cattle to potential injury and potentially being a reason for culling (Whitaker et al., 2000).

Because insufficient friction leads to most slip incidents, several studies, mainly in humans, have determined the slip properties of floors. The main factor in relation to slipperiness is the coefficient of friction (COF). The COF determines the horizontal (frictional) force that can be generated between the contact surfaces of 2 objects per unit of vertical force between these objects (Hall, 1995; Chang et al., 2001). The amplitude of this force depends on the character of the mechanical and molecular interactions between the 2 surfaces in contact. The COF is obtained by measuring the dimensionless ratio of the horizontal and vertical force just before the objects start to slide relative to one another (static COF) or during sliding at a given speed (dynamic COF). When sliding (dynamic), the magnitude of the dynamic COF remains constant and theoretically below the value of the static COF (Hall, 1995).

In cattle locomotion, the COF depends on the properties of the claw horn, the concrete floor, and their contact interface. Intervening fluids (e.g., water, slurry, etc.) affect its value. The COF was found to range from 0.25 to 0.54 using different measuring methods; the median value on concrete was about 0.3 (Webb and Nilsson, 1983; Phillips et al., 1998, 2000; Phillips and Morris, 2000, 2001). A COF to allow locomotory behavior was hypothesized to be at least 0.4 (Webb and Nilsson, 1983). Those researchers, however, did not provide experimental evidence for their postulate. To assess the risk of slipping in the cattle housing, one must know the minimum required coefficient of friction (RCOF) for the displayed locomotory behavior.

The cow exerts a force to the floor during foot contact that can be resolved in a vertical and horizontal component. In our study, the ground reaction force (GRF), a force equal but opposite in direction to the force the cow applies to the floor, was measured by means of a force platform. Whether the claw will slip is determined by the ratio of the horizontal and vertical force (Figure 1Go). On slippery floors, cows will try to adapt their gait to ensure that they do not slip, by keeping the RCOF for the intended behavior below COF values of the floor.



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Figure 1. A snapshot of the locomotory (action) force exerted on the floor and an equal but opposite force in direction, corresponding to ground reaction force (GRF), in addition to the horizontal and vertical components of these forces (thin arrows), at a certain time during the initial part of the stance phase of a walking cow. The GRF is used to determine the minimum required coefficient of friction (RCOF) for unrestrained locomotion. The resultant horizontal locomotory force is equal to the frictional force generated at the claw-floor interface. Therefore, the RCOF can be determined according to the following deduction of Newton’s third law of reaction: 1) action = –reaction; 2) resultant horizontal locomotory force = required frictional force; 3) resultant horizontal GRF = RCOF x vertical GRF; 4) RCOF = resultant horizontal GRF ÷ vertical GRF. The RCOF is equal to the ratio of the GRFhorizontal and the normal reaction force (=GRFvertical).

 
The aim of this study was to determine the amount of friction required for unrestrained locomotion. To allow unrestrained locomotion, the experiments were performed on a floor covered by rubber matting with a very high COF. In addition to normal walking, 3 behaviors that require high frictional forces were selected: walking through curves, suddenly stopping, and suddenly starting.


    MATERIALS AND METHODS
 TOP
 ABSTRACT
 INTRODUCTION
 MATERIALS AND METHODS
 RESULTS
 DISCUSSION
 CONCLUSIONS
 ACKNOWLEDGEMENTS
 REFERENCES
 
Nine nonlame dairy cows (Holstein-Friesians, age = 3.4 ± 1.3 yr, BW = 631 ± 51 kg) were subjected to an experiment at the end of the grazing period. The cows originated from a herd with typical Dutch dairy production l (8000 kg per lactation) and were maintained at the experimental farm "De Tolakker" of the Faculty of Veterinary Medicine. The hind claws of the cows were trimmed routinely approximately every 5 mo. The last trimming was performed 1 mo before the experiment was initiated. The cows were on pasture during the day, and were maintained in a free-stall housing with slatted concrete floors at night. The walking areas were cleaned automatically every 20 min by means of a manure scraper.

The following behaviors, which tend to occur frequently and involve relatively high frictional forces, were selected to analyze the GRF: 1) walking a curve, 2) starting, 3) stopping, and 4) straight walking, which was used as a reference. In a pilot study, stepping into a free stall (height = 13 cm) was analyzed, but it was found that GRF values were in the order of the values obtained at straight walking. Therefore, this behavior was not investigated further.

A Kistler force plate (type Z4852, dimensions 600 x 900 mm; Kistler Instrumente AG, Winterthur, Switzerland) was embedded in a concrete pathway to measure the vertical and the 2 horizontal (longitudinal and transverse) components of the GRF with a sampling frequency of 2500 Hz. The pathway and force plate were covered with a 5- to 6-mm thick rubber mat to ensure enough traction to allow natural locomotion and to prevent slippage. Covering of the force plate also prevented potential awareness of the system. The data captured by the force plate was converted from analog to digital and stored in a computer for later analyses.

Experimental Procedures
Walking trials.
The cows were repeatedly walked down the path, led by 2 experienced handlers, one in front of and the other behind the cow to control the direction of locomotion. The experimenter initiated the GRF acquisition by having the software start to sample for up to several minutes to measure a few trials in a row. The forelimb and hind limb on the same side of the cow were measured in a single trial. The trials continued until at least 3 measurements for each limb of the 9 cows were recorded.

Walking a curve.
Portable fences were used to set up a path with a 90°corner, in such a way that the force plate lay exactly halfway through the curve in position at the place where the feet would touch the ground and the forces for making the left turn were exerted to the ground. The forelimb and hind limb on the same side of the cow were measured in a single trial. The trials continued for all 9 cows until at least 3 measurements for all 4 limbs on the left curves were recorded.

Stopping trials.
The same procedure was used as in the walking trials. Just in front of the force plate the leading handler unexpectedly blocked the pathway to force the cow to stop with either the fore or hind feet on the force plate. For each pair of fore or hind limbs the trials continued until 2 measurements were made.

Starting trials
The cow was positioned on the force plate. While it stood still, an electrical prod was used to initiate a fleeing reaction. This behavior was performed twice, once while the 2 forefeet were standing on the force plate and once while the 2 hind feet were standing on the force plate.

Data Processing
For all behaviors, the GRF was determined during foot contact with the force plate. The force plate recordings were low-pass filtered (cut-off frequency = 25 Hz) by using a digitally fourth-order recursive Butter-worth filter to discard noise-related data and to prevent a phase shift over time.

The step cycle of a limb during walking can be described as a weight-bearing phase (stance phase) and a nonweight-bearing phase (swing phase). The stance phase starts with the foot landing on the ground and ends at push off (Leach, 1993; Schamhardt, 1998). During the stance phase, the forces caused by locomotory behavior are exerted by the foot to the ground.

During straight walking and walking a curve, the GRF recordings were resampled to 100% stance time and normalized for BW (expressed in N/kg of BW) to allow comparison of the data within and between cows. The RCOF per sample point was determined as the ratio of the resultant GRFhorizontal and the GRFvertical. Data were analyzed further at 3 specific times during the stance phase (Table 1Go, 2Go; see arrows in Figure 2Go): 1) at the time the horizontal force reached maximal amplitude (RCOF-hor-max); 2) at the time the vertical force reached maximal amplitude (RCOF-vert-max); and 3) at the time the RCOF reached maximal amplitude (RCOF-max).


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Table 1. Required coefficients of friction (RCOF) at 3 specific times during straight walking (horizontal, vertical, and RCOF maxima) with the corresponding resulting horizontal (hor) and vertical (vert) components of the ground reaction force (GRF). Forces are expressed in Newtons.
 

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Table 2. Required coefficients of friction (RCOF) at 3 specific times during walking a curve (horizontal, vertical, and RCOF maxima) with the corresponding resulting horizontal (hor) and vertical (vert) components of the ground reaction force (GRF). Forces are expressed in Newtons.
 


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Figure 2. An example of a) the vertical and resulting horizontal ground reaction force (GRF) of the left limbs (• = GRFvertical hind limb, {circ} = GRFhorizontal hind limb, {blacksquare} = GRFvertical fore limb, and {square}= GRFhorizontal fore limb) of a single stance phase during straight walking and b) the corresponding calculated required coefficient of friction ({blacktriangledown} = RCOF hind limb; {triangleup} = RCOF fore limb). The GRF are expressed in N/kg of BW (= 630 kg). The RCOF is dimensionless. The time when the claw contacts the flooring surface is expressed as a percentage of the total stance time. In addition, in this example, the 3 arrows indicate the 3 time points of interest of the hind limb during walking. In similar way, for all other limbs and trials, the results for straight walking are shown in Table 1Go and for walking a curve in Table 2Go. Arrow 1 = maximum resulting horizontal GRF, arrow 2 = maximum vertical GRF, and arrow 3 = maximum RCOF measured.

 
It must be noted that no RCOF values were processed for the very early and late phase of foot contact. The stance phase for a limb was defined to start at GRFvertical >150 N and end at GRFvertical <150 N. This value is about 5% of the maximum vertical GRF exerted at the limb. It was chosen to ensure that the foot was standing motionless on the force plate when the RCOF was determined. During early impact and late push off, the vertical GRF is small, and microslips may occur (Albutt and Dumelow, 1987). Consequently, RCOF values have spurious maxima because of the division by small numbers in the RCOF ratio (Powers et al., 2002). Therefore, the results obtained in this study must be compared with published values for the static COF to determine whether such floors enable cows to behave naturally.

The data from the stopping and starting trials were not resampled in time. For these behaviors, the maximum RCOF was determined during foot contact with the force plate.

No statistical procedures were applied because, in the case of sliding events, the "average" cow will probably not slip or fall; consequently, the highest RCOF values are of interest.


    RESULTS
 TOP
 ABSTRACT
 INTRODUCTION
 MATERIALS AND METHODS
 RESULTS
 DISCUSSION
 CONCLUSIONS
 ACKNOWLEDGEMENTS
 REFERENCES
 
Walking
All data concerning the RCOF of the 3 specific times during straight walking are shown in Table 1Go. In Figure 2aGo, an example of the time course of the vertical and resultant horizontal GRF of one cow is shown. The time characteristics of normal walking are very similar for the fore and hind limb.

Figure 2bGo shows a typical example of the magnitude of the RCOF during 2 successive steps (forelimb and hind limb) of the same cow. For the hind limb, a relatively high peak (± 0.5) is present at the beginning (establishment of ground contact); subsequently, the RCOF decreases from about 0.3 to almost 0 at midstance (at 50 to 60% stance time, indicating a vertical force only). This is followed by an increase, reaching a RCOF value of about 0.3 at push off.

After combining all RCOF data during walking, the maxima determined were 0.83 for the peak at heel strike, about 0.7 at push off, and 0.4 in between the previously described times during the rest of the stance phase.

Walking a Curve
An example of the RCOF during walking a curve is shown in Figure 3Go. Average RCOF at the 3 specific times are shown in Table 2Go. The vertical GRF during walking a curve is similar to the one for normal walking. The main difference is that there is an additional horizontal force for making the curve that is directed toward the center of curvature of the path (the centripetal force = the "center-seeking force"). Because of this, the RCOF never decreases below 0.15; the values at the 3 times show some variation between cows, possibly indicating interindividual differences in speed that could depend on the amount of caution displayed by each cow. For example (Figure 3bGo), the initial peak RCOF is about 0.5, and for both limbs, it reaches a steady state of 0.3 until an increase of 0.35 at push off. In all RCOF data for the walking a curve trials, the greatest values obtained were 0.4 for the "steady state," a maximum of 0.85 at the beginning, and 0.6 at the push-off phase.



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Figure 3. An example of a) the vertical and resulting horizontal ground reaction force (GRF) of the left limbs (• = GRFvertical hind limb, {circ} = GRFhorizontal hind limb, {blacksquare} = GRFvertical fore limb, and {square} = GRFhorizontal fore limb) of a single stance phase during walking a curve and b) the corresponding calculated required coefficient of friction ({blacktriangledown} = RCOF hind limb; {triangleup} = RCOF fore limb). The GRF are expressed in N/kg of BW (= 630 kg). The RCOF is dimensionless. The time when the claw contacts the flooring surface is expressed as a percentage of the total stance time.

 
Stopping and Starting
It was expected that the stopping trials would yield higher RCOF values than walking and walking a curve-trials (Figures 4Go and 5Go). However, most cows responded quickly to the blocking by the leading handler. Their walking behavior was already adapted within 2 trials in such a way that the walking speed decreased a few steps before they reached the force plate. In the successful "stopping" trials, the greatest RCOF was 0.8, recorded just after heel strike.



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Figure 4. a) An example of the time course of the vertical ({circ}) and resulting horizontal ({square}) components of the ground reaction force (GRF) and b) the corresponding required coefficient of friction (RCOF) at the stopping trial of the hind limb. The GRF are expressed in N/kg of BW (= 630 kg). The RCOF is dimensionless. The arrow indicates the approximate time the path was blocked.

 


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Figure 5. a) An example of the time course of the vertical ({circ}) and resulting horizontal ({square}) components of the ground reaction force (GRF) and b) the corresponding required coefficient of friction (RCOF) at a stopping trial of a fore limb. The GRF are expressed in N/kg of BW (= 630 kg). The RCOF is dimensionless. The arrow indicates the approximate time the path was blocked. At about 0.7 s, the cow stood still.

 
In the starting trials (fleeing response), the cows required a much greater COF than in straight walking. When standing still on the force plate and then stimulated with the electrical prod, they responded strongly and fled away in such manner that the RCOF could increase up to 0.7. For example (Figure 6Go), the greatest RCOF reached was about 0.55, with a corresponding resultant GRFhorizontal of 1.5 N/kg of BW. This accelerative force was about twice as great as the maximum GRFhorizontal in walking (Figure 2aGo).



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Figure 6. a) An example of the time course of the vertical ({square}) and resulting horizontal ({circ}) component of the ground reaction force (GRF) and b) the required coefficient of friction (RCOF) ({triangleup}) during the starting or fleeing response while standing on the hind limbs. The GRF are expressed in N/kg of BW (= 30 kg). The RCOF is dimensionless. The arrows indicate the approximate time the electrical prod was used.

 
Figure 7Go illustrates that at certain times during all behaviors the RCOF reached values close to and beyond the estimated COF that a concrete surface can generate.



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Figure 7. The required coefficient of friction (RCOF) of the different behaviors measured (bars) in relation to the most frequently found static coefficient of friction (COF) measured in vitro between claws of cattle and concrete floor surfaces (from the literature; line at 0.3 RCOF). Hor-max = Horizontal maximum, Vert-max = vertical maximum, and Max = maximum.

 

    DISCUSSION
 TOP
 ABSTRACT
 INTRODUCTION
 MATERIALS AND METHODS
 RESULTS
 DISCUSSION
 CONCLUSIONS
 ACKNOWLEDGEMENTS
 REFERENCES
 
None of the cows were visually lame, and the individual GRF figures did not show irregularities indicating potential subclinical lameness. Therefore, the GRF recordings and calculated RCOF values are related and may be considered to reflect the locomotory behavior of a healthy sample of dairy cows (n = 9) on a nonslippery floor.

To understand the cow’s frictional demands from floor surfaces, regularly performed locomotory behavior of cows having potentially high risk of slipping must be obtained. Because of practical implications, some types of risky behavior, such as cows in estrus mounting one another, could not be simulated in a standardized laboratory environment. The behaviors selected on the basis of a pilot experiment were walking, walking a curve, stopping, and starting. This study compared the friction provided by a floor surface and the friction needed for unrestricted locomotory behavior.

The resulting horizontal force was first determined so that the RCOF could be calculated. Because an ideal flooring surface should provide enough traction in any direction, the direction of the necessary frictional force was not calculated. The maximum RCOF ranged from 0.3 to 0.85 for the various behaviors.

Cham and Redfurn (2002) found in human walking trials that ramp angles of 5 and 10 degrees increased the RCOF, respectively, by 60 to 70% and 125 to 135%, compared with a level walking surface. Powers et al. (2002) determined that walking at a faster speed also increased the RCOF. Hence, if the cow has to perform her locomotory behavior on ramp angles or at increased speed, the probability of slipping and falling will increase as the RCOF increases up to or beyond the maximum COF values (Hanson et al., 1999; Cham and Redfurn, 2002; Powers et al., 2002).

At heel strike and at push off, very high RCOF maxima are present. At these times, during quadrupedal walking at a comfortable speed, the majority of the BW is already supported by other limbs. The center of body mass is already projected within the base of support formed by these limbs. Because of this postural stability, the limb of interest (being measured on the force plate) will be able to exert large horizontal forces to the floor, and (micro) slips need not lead to falls. In theory, however, such a slip might cause a sudden rotation of the limb, forcing the projection of the center of body mass outside the base of support, and the probability of falling will increase.

Tables 1Go and 2Go illustrate that during the main part of the stance phase, a peak in the RCOF occurred when the resultant horizontal force reached its maximum amplitude. This peak can occur at 2 times during a 100% stance phase, either at about 15% when a maximum decelerative force is present or at about 85% when a maximum accelerative force is present. Although not as large as the maximum RCOF during heel strike or push off, the amplitude of the RCOF may reach values approaching the maximum static COF possible on concrete floors (0.3). Postural stability depends then on stable weight bearing at this stage of the stance phase of the supporting limbs, and a slip at that time may easily cause a fall.

When walking a curve, the RCOF remains large for nearly all of the entire stance phase. Although the RCOF for walking and walking a curve is generally within the range of the maximum COF possible, the maximum COF found during heel strike or push off are often greater than that value (Figure 7Go). Faster walking might lead to incidents of slipping and falling on slippery floors (Powers et al., 2002), as is observed often in the cow housing.

The RCOF measured when the cow is startled reached values of at least 0.4, but some cows reached an RCOF up to 0.7. The maximum RCOF determined in the sudden stopping and starting trials were greater than for normal walking and mostly exceeded the values of the COF concrete floor surfaces generate. Therefore, sudden stop and start behaviors requiring large accelerative forces may be considered to be dangerous locomotory tasks in current free-stall housing systems having (slatted) concrete floors.

COF Determination
The COF between claws and several concrete floors was tested (Phillips et al., 1998; 2000; Phillips and Morris, 2000, 2001; Telezhenko et al., 2004) by means of drag-sled testing of an artificial cow on concrete having various surface roughnesses (solid, slatted, and grooved concrete). The values ranged between 0.25 for a smooth concrete floor to 0.54 for a new rough concrete floor. A COF of about 0.3 was found most frequently. The relationship between claw conformation and the COF was tested with various results. Phillips et al. (1998) determined that the COF was correlated with the volume of the claws of cattle; the larger the volume, the greater the friction possible on a concrete surface. The largest claws also had rougher claw-contact surfaces, and this might have biased the outcome of these COF measurements. However, the same researcher failed to demonstrate a correlation with claw conformation in a later study (Phillips et al., 2000). Significant differences were detected between the COF of concrete and the claws of several breeds of cattle (Phillips et al., 2000). The (interindividual) differences between breeds were due to the chemical composition of the claw-horn keratin and were probably mostly affected by the difference in moisture content of the claw horn. Phillips et al. (1998, 2000) used slaughterhouse material in which the differences in conformation of breeds could be biased because of varying rehydration of the claws used in the COF measurements. However, assessment of frictional properties and abrasion resistance of dehydrated and moisturized claw horn samples showed that the water content did not change the COF on strips of abrasive sand paper. In contrast, water content did significantly decrease the resistance to abrasion (Bonser et al., 2003).

The static COF prevents the initiation of a slip, when the claw is already planted on the floor (or at push off at the end of the stance phase). The dynamic COF needs to be sufficiently large to control some sliding of the claw, once placed on the ground (e.g., first claw-floor contact at the beginning of the stance phase). Both types of COF can be measured with the aid of many devices, but they often produce poor correlations (Chang et al., 2001). Those researchers stated in their review that drag-sled testing is only valid for dry and clean surfaces, and dynamic measurements are necessary to estimate the potential risk of slipping on contaminated surfaces. The main argument against these types of friction-measuring devices is that the dynamics of locomotion are often not incorporated in the testing procedure (Chang et al., 2001). It might be concluded that the COF is difficult to determine, and COF values must be used prudently in relation to the dynamics of locomotion (e.g., RCOF). The results of our study have been evaluated using a COF value of 0.3, found most frequently (Phillips et al., 1998, 2000; Phillips and Morris, 2000, 2001; Telezhenko et al., 2004).

Gait Adaptations
Slips occur from an inability to adjust the locomotory behavior to the frictional properties of a floor—in other words, to keep the RCOF below the COF possible on a floor. Not all slips will lead to a fall and subsequent injury. However, one must keep in mind that the slips occurring also may lead to injury without falling, from striking an object, or from muscular strain (Hanson et al., 1999).

Sometimes the cow needs considerable amounts of friction. Most falls originate from the lack of a stable claw-floor contact at heel strike, which therefore is probably the most critical moment during locomotion. In humans, it was shown that at the beginning of foot-floor contact, (imperceptible) microslips occurred that could lead to a fall (Hanson et al., 1999). In cows, it has been shown that after heel contact, the claw slips 21 to 36 mm on bare soil or dry concrete and twice as far (46 to 71 mm) on slurry-covered concrete (Albutt and Dumelow, 1987).

The main adaptation to slippery conditions seems to be an issue of stability. The projection of the body’s center of mass moving forward is kept more closely within the base of foot support. This postural change in locomotion results in less movement amplitude of the proximal joints, reduced forward velocity, lower acceleration at the propulsive phase, and less deceleration at the breaking phase. The postural change results in lower frictional requirements (i.e., RCOF) and is reflected in the GRF recordings (Grönqvist et al., 2001) and the kinematical experiments using cows (Phillips and Morris, 2000, 2001). It has been shown that cows are capable of determining the slipperiness of floors (Phillips and Morris, 2002). Altered locomotory behavior by the cow demonstrates less confidence in its slippery environment. It is tempting to suggest that this adjustment in behavior might be detrimental to the welfare of the cow when it endures a prolonged (housing) period of time (Metz and Bracke, 2003).

The COF should be sufficiently large. This can be achieved by increasing the surface roughness (Phillips et al., 1998, 2000; Bonser et al., 2003). As a side effect, wear and tear of the claws could become too much. In addition, it is often stated that a rough concrete floor is worn smooth during a few seasons and becomes slippery again (Faull et al., 1996). Another way of providing additional friction is by draping and deformation of one of the interacting surfaces. These possibilities depend on the elasticity of the surface material. Concrete hardly deforms under loading; therefore, its deformation will not provide additional friction. Although it could be suggested that wet and, thus, more elastic horn has better draping and deformation possibilities, wet horn samples (softer claw) did not display better slipping resistance and were subject to increased wear rates (Bonser et al., 2003). Hence, a better option would enable the claw to sink into the floor to generate more traction, as it would on natural softer surfaces. Moreover, such floors could prevent mechanical overloading because of smaller compressive stresses exerted to the claws and improve claw health (Benz, 2002; Livesey et al., 2003; Somers et al., 2003; van der Tol et al., 2003).


    CONCLUSIONS
 TOP
 ABSTRACT
 INTRODUCTION
 MATERIALS AND METHODS
 RESULTS
 DISCUSSION
 CONCLUSIONS
 ACKNOWLEDGEMENTS
 REFERENCES
 
Straight walking and walking a curve required frictional forces up to the maximum frictional force concrete floors can provide, whereas for suddenly stopping and starting, frictional forces must exceed that frictional force. From a mechanical, frictional point of view, concrete floors do not provide enough friction to enable unrestrained cattle locomotion. Our results indicate that tractional properties of floors should be one of the important design criteria for dairy cattle flooring surfaces to enable normal locomotory behavior.


    ACKNOWLEDGEMENTS
 TOP
 ABSTRACT
 INTRODUCTION
 MATERIALS AND METHODS
 RESULTS
 DISCUSSION
 CONCLUSIONS
 ACKNOWLEDGEMENTS
 REFERENCES
 
The authors thank the Ministry of Agriculture, Nature and Food Quality for funding this project (Biomechanics of Cattle Locomotion and Lameness). The authors acknowledge Henk van Dijk for assisting with the collection of the data, the people at De Tolakker research farm for providing the opportunity to conduct our study, and the people at Derona Animal Performance Laboratories (Faculty of Veterinary Medicine of Utrecht University) for their many contributing discussions.


    FOOTNOTES
 
* Current address: Animal Sciences Group, Division Animal Resources Development, P.O. Box 65, 8200 AB Lelystad, The Netherlands. Back

Received for publication February 24, 2004. Accepted for publication October 2, 2004.


    REFERENCES
 TOP
 ABSTRACT
 INTRODUCTION
 MATERIALS AND METHODS
 RESULTS
 DISCUSSION
 CONCLUSIONS
 ACKNOWLEDGEMENTS
 REFERENCES
 


Albutt, R. W., and J. Dumelow. 1987. An on-line computer technique for measuring foot movement of cattle to assess the skid resistance of various floor surfaces. Pages 56–62 in Cattle Housing Systems, Lameness and Behaviour. H. K. Wierenga and D. J. Peterse, ed. Martinus Nijhoff Publishers, Dordrecht, The Netherlands.

Benz, B. 2002. Elastische Beläge für Betonspaltenböden in Liegeboxenställen. Ph.D. thesis 394, Hohenheim, Germany.

Bonser, R. H. C., J. W. Farrent, and A. M. Tayler. 2003. Assessing the frictional and abrasion-resisting properties of hooves and claws. Biosystems Eng. 86:253–256.

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