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Journal of Bacteriology, July 1999, p. 4020-4025, Vol. 181, No. 13
0021-9193/99/$04.00+0
Copyright © 1999, American Society for Microbiology. All rights reserved.
Temperature-Sensitive Motility of Sulfolobus
acidocaldarius Influences Population Distribution in Extreme
Environments
Paul
Lewus and
Roseanne M.
Ford*
Department of Chemical Engineering,
University of Virginia, Charlottesville, Virginia 22903-2442
Received 14 December 1998/Accepted 21 April 1999
 |
ABSTRACT |
A three-dimensional tracking microscope was used to quantify the
effects of temperature (50 to 80°C) and pH (2 to 4) on the motility
of Sulfolobus acidocaldarius, a thermoacidophilic archaeon. Swimming speed and run time increased with temperature but remained relatively unchanged with increasing pH. These results were consistent with reported changes in the rate of respiration of S. acidocaldarius as a function of temperature and pH. Cells
exhibited a forward-biased turn angle distribution with a mean of
54°. Cell trajectories during a run were in the shape of right-handed
helices. A cellular dynamics simulation was used to test the hypothesis
that a population of S. acidocaldarius cells could
distribute preferentially in a spatial temperature gradient due to
variation in swimming speed. Simulation results showed that a
population of cells could migrate from a higher to a lower temperature
in the presence of sharp temperature gradients. This simulation result
was achieved without incorporating the ability of cells to sense a
temporal thermal gradient; thus, the response was not thermotactic. We
postulate that this temperature-sensitive motility is one survival
mechanism of S. acidocaldarius that allows this organism to
move away from lethal hot spots in its hydrothermal environment.
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INTRODUCTION |
The motility of extremophilic
microorganisms, whose natural environments include extremes of
temperature, pressure, pH, and salt concentration, has not been studied
as thoroughly as has that of mesophilic microorganisms. This fact is
partly because the extreme nature of their habitats has made the
isolation of extremophiles a challenging task and well-defined
experimental conditions difficult to achieve. Recent motility studies
include those on Halobacterium salinarum (formerly
Halobacterium halobium), which has polar flagella that push
the cell when rotating in the clockwise direction, briefly stop, and
then pull the cell when rotating in the counterclockwise direction
(2, 19, 25). These cells exhibit taxis in response to
chemicals (28, 30) and light (17, 30). Gluch and
coworkers (13) characterized the motility of the
hyperthermophilic bacterium Thermotoga maritima; they
measured swimming speeds as high as 60 µm/s and reported a tactic
response to temperature gradients. Due to the limited number of such
studies, more are needed to further examine how the motility of
extremophiles is influenced by their environment. Of particular
interest is determining if extremophiles possess unique (from
mesophiles) survival mechanisms that are associated with their motility
and that enable them to flourish in their environment.
The trajectories of many species of swimming bacteria trace out a
three-dimensional random walk characterized by runs and tumbles. Runs
are relatively straight paths which occur when bacterial flagella
rotate in a coordinated direction. Tumbles are changes in direction
caused by a reversal of direction of flagellar rotation. Escherichia coli changes direction by tumbling briefly (0.1 s) when its flagella reverse rotation from a counterclockwise to a
clockwise direction, thus reorienting the cell (4).
Microorganisms such as Pseudomonas putida (8, 16)
and Rhizobium meliloti (14) do not tumble as
E. coli does but rather pause for a short time (<0.1 s)
when their flagella stop directional rotation. In an isotropic
solution, an individual cell random walk resembles the diffusion
process of gaseous molecules and can be characterized by a random
motility coefficient (18), which is analogous to a diffusion coefficient.
In this work, we have quantified the random motility of the
thermoacidophilic archaeon Sulfolobus acidocaldarius as a
function of temperature and pH. S. acidocaldarius was motile
from 45 to above 80°C. Swimming speed and run time increased markedly
with temperature but only slightly with increasing pH, consistent with changes in the rate of respiration of S. acidocaldarius as a
function of temperature and pH. Cells exhibited a unimodal
forward-biased turn angle distribution similar to that of E. coli. A cellular dynamics simulation was used to demonstrate that
a population of S. acidocaldarius cells could migrate from a
higher to a lower temperature as a result of individual-cell
temperature-dependent swimming behavior.
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MATERIALS AND METHODS |
Microorganism and growth conditions.
S. acidocaldarius
isolated by Brock et al. (6) has optimum growth conditions
of approximately 80°C and pH 3 (15). Our stock culture was
obtained from the American Type Culture Collection (ATCC 33909) and
grown on revised Sulfolobus medium (ATCC culture medium
1723). The medium was adjusted to pH 3 with 10 M
H2SO4 and filter sterilized with
0.2-µm-pore-size bottle-top filters (Corning 430626). Cultures were
grown to the mid-exponential growth phase (3 × 109
cells/ml) and stored as frozen glycerol stocks at
70°C. For tracking experiments, a frozen aliquot of 150 µl was thawed and delivered to a 250-ml shake flask containing 50 ml of medium. The
inoculated medium was grown at 70°C in a model 655G Isotemp oven
(Fisher Scientific) while being shaken on a model G2 Gyrotory shaker
(New Brunswick Scientific Instruments Co., Inc., Edison, N.J.) set at
100 rpm (0.48 × g). Cells were grown to an approximate cell density of 107 cells/ml.
For use in tracking experiments at pH 3, cells were taken directly from
the pH 3 growth medium and placed into the tracking chamber. To test
the effect of pH on motility, cells were filtered from the pH 3 growth
medium with a 0.45-µm-pore-size filter (Millipore Corporation,
Bedford, Mass.), rinsed three times with motility buffer (growth medium
containing no carbon and energy sources), and resuspended in growth
medium of the appropriate pH. Cells were then incubated at 70°C and
shaken for 1 h before being used in tracking experiments.
To determine the effect of the presence of carbon and energy sources
(0.1% tryptone and 0.005% yeast extract, as in revised Sulfolobus medium) on motility, S. acidocaldarius
was grown to 107 cells/ml, filtered with a
0.45-µm-pore-size filter, and rinsed three times with motility
buffer. Cells were then resuspended in pH 3 motility buffer, incubated
at 70°C, and qualitatively observed with the tracking microscope.
Three-dimensional tracking.
Tracking of S. acidocaldarius was carried out with a three-dimensional tracking
microscope as previously described by Berg (3) and Berg and
Brown (4). The tracking microscope is a modified
transmitted-light microscope. A feedback control loop is used to
continually reposition the microscope stage in order to keep a swimming
cell centered within an optical-fiber array and thus track the cell in
three dimensions as it swims in bulk solution. The temperature of the
tracking microscope stage was maintained to within 1°C by use of a
resistance heating element. The position of a swimming cell was sampled
every 1/12 s and recorded with a Power Macintosh 8100 computer running
the program LabView version 3.1 (National Instruments). Analysis of
cell swimming patterns was carried out with the algorithm of Berg and
Brown (4), which was empirically developed for E. coli. The parameters of interest were the swimming speed, run
time, and turn angle distribution. Visual examinations of swimming
patterns were performed for some cells to check the validity of the
analysis algorithm for S. acidocaldarius.
Cellular dynamics simulation.
The cellular dynamics
simulation is a Monte Carlo algorithm developed to model bulk
population migration based on the swimming speed, run time, and turn
angle distribution of individual cells. The cellular dynamics
simulation has been used to model the random motility and chemotaxis of
E. coli under stagnant (12) as well as flowing
(21) conditions in a stopped-flow diffusion chamber. The
cellular dynamics simulation has also been used to model the motion of
P. putida in a model porous system (7, 9). In this study, we used cellular dynamics to examine the random motility of
S. acidocaldarius in a fixed temperature gradient.
Individual cells were first assigned a randomly chosen initial position
(x, y, z) and direction, r, in a small
three-dimensional simulation box. Thus, the initial condition for the
population was as follows:
In this equation, l, w, and d are the
length (0.8 cm), width (0.1 cm), and depth (0.1 cm) of the simulation
box. An initial cell concentration (b0, 2.5 × 107 cells/ml) which corresponded to 200,000 cells and
satisfied a dilute-solution approximation was used for all simulations.
Periodic boundary conditions were maintained in the x, y,
and z directions.
At each time step in the simulation, the decision whether or not to
tumble was based on the tumbling probability (inverse of the mean run
time) measured for S. acidocaldarius. If the cell tumbled, a
new run direction was determined by the method of Frymier et al.
(12). If the cell did not tumble, the original direction was
maintained. The new position of the bacterium was updated as follows:
In this equation, ri is the vector
position of the ith bacterium, t +
t is
the new time,
t is the time step, v is the
three-dimensional bacterial swimming velocity, and
i is the unit direction vector. The time
step used was 0.1 s, and a cell tumble was assumed to occur
instantaneously. This assumption was reasonable because a tumble
duration is approximately 1/10 the duration of a run.
At each time step, the unit direction vector of each bacterium was
determined as follows:
In this equation,
'i is the new
direction vector.
i was defined as follows:
In this equation,
i is a randomly
generated number on the uniform interval (0,1) and
is the tumbling
probability. For a Poisson process, the tumbling probability is
inversely related to the run time,
, as follows:
is the Heaviside function and was defined as follows:
Thus, each cell had a probability 
t of tumbling
and a probability 1

t of continuing its run.
i' was determined from
i, the angle between
i and
'i,
which was selected randomly from a turn angle distribution for S. acidocaldarius. The azimuthal angle was selected randomly from a
uniform distribution. Further discussion on the turn angle distribution
can be found elsewhere (12).
Simulation results were plotted in terms of dimensionless cell density
as a function of time and position. Dimensionless cell densities were
generated by first dividing the x dimension of the
simulation box into bins of 0.01-cm length. The density of cells in
each bin was determined by averaging the number of cells in that bin
over a 5-s time interval.
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RESULTS |
Qualitative observations of motility.
The majority (>90%) of
S. acidocaldarius cells in a given population were motile at
temperatures above 60°C. Fewer numbers of cells were motile from 45 to 60°C, and little or no motility was observed at temperatures below
45°C. Cells regained their motility when the temperature was raised
above 45°C again. Cells that were filtered, washed, and resuspended
in motility buffer were motile for at least 3 h after
resuspension, although a smaller fraction of the population appeared to
be motile under these conditions than in growth medium.
Effect of temperature.
Above 50°C, the distribution of run
times followed a Poisson distribution. Figure
1 shows such a distribution for
experiments performed at 60°C. Figure 2
shows the effect of temperature (at pH 3) on the mean swimming speed
and the mean run time of S. acidocaldarius. The mean
swimming speed and the mean run time increased over the temperature
range of 50 to 80°C. The mean turn angle (a measure of the
directional persistence of the cells) remained constant at
approximately 54° over that temperature range (data not shown). A
representative turn angle distribution for S. acidocaldarius at 60°C is shown in Fig. 3. The turn
angle distributions for E. coli (11) and P. putida (8) are shown for comparison.

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FIG. 1.
Distribution of experimentally measured run times at
60°C and pH 3 ( ). The mean was 0.62 ± 0.92 s. Also
shown is the Poisson interval distribution ( ) with a mean equal to
that of the experimental mean. The total number of runs in this data
set was 1,011.
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FIG. 2.
Mean swimming speed ( ) and mean run time ( ) for
S. acidocaldarius as a function of temperature at pH 3. Error bars for swimming speed represent standard deviations of the
mean. Error bars are not shown for run time since for a Poisson
distribution (Fig. 1), the standard deviation is equal to the mean.
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FIG. 3.
Turn angle distribution for S. acidocaldarius
at 60°C and pH 3 ( ). The mean turn angle was 54 ± 29°. The
total number of cells tracked in this data set was 55, with a total of
1,010 turns. The turn angle distribution was not a function of
temperature or pH. The unimodal distribution for E. coli
(11) ( ) and the bimodal distribution for P. putida (8) (- - - -) are shown for comparison.
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Figure 4A shows a computer visualization
of tracking data for an S. acidocaldarius cell at 60°C.
The trace shows relatively straight runs interrupted by changes in
direction. At higher temperatures, runs appeared less straight and
frequently took on a helical shape. Figure 4B shows a long trace at
80°C that is made up entirely of helical runs interrupted by changes
in direction. A close-up of a trace of a helical run at 80°C is shown
in Fig. 4C. The helical runs were always right-handed and had an
approximate diameter of 10 µm and a pitch of 15 µm.

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FIG. 4.
Three-dimensional computer visualizations of swimming
S. acidocaldarius cells. Each sphere represents the cell
position at a 1/12-s interval. Light spheres designate a run, and dark
spheres indicate a change in direction. Scale bars, 50 µm. (A) Cell
swimming in a random walk-like fashion at 60°C. A gentle right-handed
helical swimming motion is seen throughout the trace. (B) Long trace at
80°C consisting of helical runs and changes in direction. The changes
in direction are indicated by dark areas. (C) Close-up of a helical run
from panel B. The helix diameter and pitch are approximately 10 and 15 µm, respectively.
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Effect of pH.
Figure 5 shows the
effect of pH (at 70°C) on the mean swimming speed and the mean run
time of S. acidocaldarius. The mean swimming speed and the
mean run time increased slightly over the examined pH range. The mean
turn angle remained relatively constant at approximately 54° for pHs
2 and 3 and decreased slightly to 48° at pH 4 (data not shown).

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FIG. 5.
Mean swimming speed ( ) and mean run time ( ) of
S. acidocaldarius as a function of pH at 70°C. Error bars
are as in Fig. 2.
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Cellular dynamics.
Cellular dynamics simulations were
performed in order to test the hypothesis that a population of S. acidocaldarius cells could distribute preferentially in the
presence of a spatial temperature gradient. It should be made clear
that in these simulations, any nonuniform distribution of cells would
be due solely to the effect of absolute temperature on the swimming
speed and the run time of S. acidocaldarius (Fig. 2). This
situation is distinct from the ability of some microorganisms to alter
their run time in response to a temporal thermal gradient, a phenomenon
termed thermotaxis. For example, E. coli cells increase
their run time in the presence of an increasing temporal thermal
gradient (23), a property which can result in migration in
the direction of an increasing spatial temperature gradient.
Conversely, thermotaxis in T. maritima occurs as cells
increase their run time in the presence of a decreasing temporal
thermal gradient (13). The swimming behavior of cells exhibiting thermotaxis is analogous to that for chemotaxis, where motile cells can migrate in response to spatial chemical gradients due
to sensing of temporal chemical gradients. The simulations that we
performed in this study were more akin to chemokinesis, where cell
swimming behavior is a function of absolute chemical concentration
rather than chemical gradients.
Linear fits for swimming speed and run time as a function of
temperature (Fig. 2) were used in the simulations. As described in
Materials and Methods, at time zero of the simulations, a uniform distribution (dimensionless density of one) of cells was present in the
simulation box. Figure 6 shows that for a
temperature gradient of 300°C/cm, after 30 min there were peaks of
increased cell density at 50°C and troughs of decreased cell density
at 80°C. The simulation noise seen in Fig. 6 was due to the averaging
of the number of cells in that bin over a 5-s time interval. The noise
was small enough so that migration trends were still easily
discernible.

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FIG. 6.
Simulated dimensionless cell density ( ) and
temperature (---) after 30 min in the presence of a
gradient of 300°C/cm. Initially there was a uniform density of cells
(corresponding to a dimensionless density of one) in the simulation
box. Dark areas highlight significant deviations from the initial
condition.
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DISCUSSION |
Because our discussion focuses on interpreting the individual cell
swimming behavior of S. acidocaldarius under different environmental conditions, we begin with a brief description of the
proton motive force
p (20, 24), which is the
driving force for the flagellar motors of many microorganisms.
According to Mitchell's chemiosmotic theory (26),
p at 30°C can be expressed as follows (32):
In this equation, 
is the membrane potential and
pH is the pH difference. By convention, 
is
inside cell
outside cell,
pH is pHinside cell
pHoutside
cell, and a
p of <0 indicates that a membrane is
charged for the H+ ion.
p provides necessary
but not sufficient information regarding the actual flux of protons
into the cell; it represents the electrochemical driving force which is
required for proton flux, but membrane permeability, which represents
the resistance to proton flux, also plays a role. The contributions of

and
pH to
p are different for
neutrophilic and acidophilic microorganisms (32). For
neutrophiles, a 
of <0 and
pH of >0 lead to a
p of <0. Since
pH is relatively small, it
contributes only 20 to 30% of the total
p. Thus, the proton potential of a neutrophilic cell is due mainly to 
. For many acidophiles,
pH is >0 but 
is >0 (or 
is 0, or just slightly negative). The net effect is still a
p of <0, but it is due primarily to
pH.
With these trends in mind, our results are discussed below.
The loss of S. acidocaldarius motility below 45°C is a
reversible effect because we observed that cells regained their
motility when the temperature was raised again above 45°C. However,
below 45°C
pH should still be a positive quantity and,
accordingly,
p should be <0. A possible explanation for
the lack of motility below this temperature is that the permeability of
the S. acidocaldarius cell membrane decreases dramatically,
thus decreasing the flagellar motor proton flux. This hypothesis is
supported by studies of proton permeability through reconstituted
liposomes made of S. acidocaldarius lipids, which show that
permeability rapidly approaches zero as temperature is decreased to
40°C (10).
Our observations of S. acidocaldarius motility in the
absence of carbon and energy sources suggest that motility can be
derived from an endogenous energy source. Similar observations have
been made for E. coli (1) and P. putida (9, 16). We suspect that this motility would
last only as long as
p is sufficiently negative which,
from our previous discussion, means as long as
pH is
sufficiently positive. Since proton pumping out of the S. acidocaldarius cell is coupled to cellular respiration
(27), there is a finite amount of time until
pH approaches zero. Our observations were that this
amount of time is longer than 3 h.
By virtue of the run time Poisson distribution statistics (Fig. 1), we
concluded that the swimming motion of S. acidocaldarius is
an unbiased three-dimensional random walk. This characteristic has been
demonstrated for many motile bacteria, including E. coli (4) and P. putida (8).
S. acidocaldarius demonstrated a 124% linear increase in
swimming speed between 50 and 80°C. Similar observations have been made for neutrophilic microorganisms and have been explained as an
increase in proton pumping (out of the cell) with respiration rate,
thus decreasing an already negative 
. A similar reasoning can be
used here, with the difference that a positive 
decreases to zero
or possibly becomes slightly negative. A
pH of >0 would still be the dominant contributor to a
p of <0.
As shown in Table 1, the swimming speeds
of S. acidocaldarius are noticeably slower than those of the
hyperthermophilic bacterium T. maritima (deep-sea
hydrothermal vent microorganism) and those of mesophilic bacteria, such
as E. coli (enteric microorganism), P. putida
(soil-inhabiting microorganism), and Rhodobacter sphaeroides (surface water microorganism). These speed differences are likely due
in part to the variability in the number, shape, and motor efficiency
of the flagella of each species. Such specifics for S. acidocaldarius flagella are not available in the published literature. Comparisons between the
p values of S. acidocaldarius and the neutrophiles in Table 1 are difficult to
make because the relative contributions of 
and
pH
to
p are opposite in proportion.
The run time of S. acidocaldarius increased with
temperature. However, three-dimensional visualizations of S. acidocaldarius swimming patterns revealed that at 50°C, there
were a number of spurious tumbles. This result was due to the
relatively slow (~7 µm/s) swimming speed and pronounced wobble of
the cells, which in our analysis procedure resulted in overestimation
of the tumbling frequency of S. acidocaldarius. As a result,
the run time of 0.4 s at 50°C may be artificially low. Above
50°C, however, the majority of tumbles were consistent with changes
in the swimming direction of cells; therefore, the observed increase in
run time with temperature is real. Berg and Brown (4) used
0.18% (wt/vol) hydroxypropylmethylcellulose (Biochemika Methocel 90 HG) in their tracking experiments in order to reduce the wobble
observed for swimming E. coli. In our study, 0.18%
Methocel provided only a modest decrease in cell wobble. This result
was probably due to Methocel changing only the macroscopic viscosity of
the aqueous solution to which it was added (5).
The turn angle distribution of a cell population is a measure of its
directional persistence. Turn angles of less than 90° indicate that
cells have a propensity to continue to swim in relatively the same
direction in which they were swimming prior to a change in direction.
The unimodal turn angle distribution of S. acidocaldarius (Fig. 3) is a likely consequence of its nonreversing flagella (15), which ensure that a cell is not alternately propelled in the forward and reverse directions. Propulsion in both the forward
and reverse directions is the swimming mode of P. putida, thus giving rise to its bimodal turn angle distribution. The forward bias of S. acidocaldarius is greater than that of E. coli, presumably because without flagellar reversal, an S. acidocaldarius cell does not tumble like E. coli but
rather pauses briefly, thereby limiting its means of a directional
change to Brownian motion alone.
The observation that S. acidocaldarius swam in more
pronounced helically shaped runs as temperature increased was an
unexpected result. Perhaps this behavior is related to structural
(shape) changes in flagella with increasing temperature. It is not
clear whether this behavior was due directly to increasing temperature or whether it arose indirectly as flagellar bundles compacted and
became more efficient as their rotation speed increased.
pH had little effect on the swimming characteristics of S. acidocaldarius. This result is consistent with the observation that cell growth rate is a weak function of pH in a growth medium similar to that used in this study (15). We expected
p and therefore flagellar motor proton flux to remain
relatively unchanged. However, medium composition has been shown to
affect the dependence of S. acidocaldarius growth rate on pH
(15), suggesting that under some conditions, pH might affect
swimming speed.
The population-scale effects of temperature and pH on the motility of
S. acidocaldarius are highlighted in the calculation of the
random motility coefficient, µ0 (22), a
macroscopic transport parameter that quantifies the dispersal
capabilities of a population of cells as follows:
In this equation, v is the swimming speed,
is the
tumbling probability (inverse of the run time for a Poisson process), and
is the mean cosine of the turn angle. Figure
7 shows that µ0 increased
nearly 10-fold between 50 and 80°C but only 3-fold between pHs 2 and
4. These results demonstrate that temperature has a greater influence
than pH on macroscopic-scale S. acidocaldarius motility.

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FIG. 7.
Random motility (µ0) as a function of
temperature at pH 3 (A) and pH at 70°C (B). The run time at 50°C
was assumed to be equal to that at 60°C, since an accurate tumbling
frequency may not have been obtained with our analysis procedure.
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The cellular dynamics simulation was used to better understand the
implications of temperature-dependent random motility in the presence
of a temperature gradient. The result (Fig. 6) was the migration of
S. acidocaldarius cells in the direction of a decreasing
temperature gradient. This behavior is a potential survival mechanism
of S. acidocaldarius
the ability of a population of cells
to move away from potentially lethal hot spots in the natural
environment. One drawback of this behavior is that cells could move
into equally lethal cold spots. A possible explanation for this is that
temperature is only one of the environmental variables to which an
S. acidocaldarius cell responds when determining optimal
conditions for survival. It should be emphasized that the simulations
performed in this study did not assume that cells could sense a
temporal thermal gradient. Thus, the response shown in Fig. 6 was not
due to thermotaxis but arose solely from the effect of absolute
temperature on individual-cell swimming behavior.
Is this temperature-induced migration response unique to extremophiles
in general or specific to the thermoacidophile S. acidocaldarius? It is important to realize that the basis for the
observed migration from a higher to a lower temperature is the change
in the cell swimming speed as a function of temperature (Fig. 2) and
therefore the random motility coefficient (Fig. 7). That is, the
migration of S. acidocaldarius was predicted to occur from
regions of high random motility (80°C) to regions of low random
motility (50°C). From the results, we conclude that there are two
general requirements for this type of population migration to occur.
The first requirement is that the cell swimming speed (not the run
time) varies with temperature (29). E. coli and
T. maritima both demonstrate an increase in swimming speed
with temperature (Table 1), suggesting that, based on this first
requirement alone, both cell types should be able to demonstrate the
same temperature response as S. acidocaldarius.
The second requirement is that there are temperature gradients in the
natural environment of the microorganism that are steep enough to make
the temperature dependence of µ0 significant. For E. coli, it is unlikely that such temperature gradients are
encountered in its enteric environments. As a result, preferential
migration of E. coli resulting from temperature-dependent
swimming behavior in a spatial temperature gradient is not expected to
occur. For T. maritima, whose natural habitat is deep-sea
hydrothermal vents, large temperature gradients are common and
preferential migration could occur.
Taking the two requirements together, we generalize that preferential
distribution in a spatial temperature gradient could occur for motile
microorganism populations that live in high-temperature-gradient environments. Thus, the type of population migration that we have described in this study is expected to be unique to extremophilic microorganisms, specifically thermophiles.
S. acidocaldarius swimming behavior was found to be
analogous to a three-dimensional random walk. Motility was maintained even in the absence of carbon and energy sources, suggesting that motility is an important aspect of survival in an environment that
often contains only trace amounts of organic carbon. A consistent trend
was observed between swimming speed and cell respiration rate as a
function of temperature and pH. Cellular dynamics simulations showed
that a population of S. acidocaldarius cells could move from
a higher to a lower temperature as a result of temperature-dependent individual-cell swimming behavior. This response did not require cells
to have the ability to sense actual gradients in temperature and
appears to be unique to motile thermophilic microorganisms.
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ACKNOWLEDGMENTS |
This research was supported by a grant from the National Science
Foundation through the Life in Extreme Environments (LExEn) Interdisciplinary Research Program (BES-9809388).
We thank Howard Berg for the loan of the tracking microscope, Margot
Vigeant for help with using it, and Paul Frymier and Kevin Duffy for
permission to use their turn-angle distribution data. We also thank the
anonymous reviewers for their helpful comments regarding the manuscript.
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FOOTNOTES |
*
Corresponding author. Mailing address: Department of
Chemical Engineering, Thornton Hall, McCormick Rd., University of
Virginia, Charlottesville, VA 22903-2442. Phone: (804) 924-6283. Fax:
(804) 982-2658. E-mail: rmf3f{at}virginia.edu.
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Journal of Bacteriology, July 1999, p. 4020-4025, Vol. 181, No. 13
0021-9193/99/$04.00+0
Copyright © 1999, American Society for Microbiology. All rights reserved.
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