Journal of Experimental Botany, Vol. 51, No. 350, pp. 1481-1494,
September 2000
© 2000 Oxford University Press
Turgor, temperature and the growth of plant cells: using Chara corallina as a model system
1 College of Marine Studies and College of Agriculture and Natural Resources, 700 Pilottown Road, University of Delaware, Lewes, DE 19958, USA
Received 12 August 1999; Accepted 8 February 2000
| Abstract |
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Rapid changes in turgor pressure (P) and temperature (T) are giving new information about the mechanisms of plant growth. In the present work, single internode cells of the large-celled alga Chara corallina were used as a model for plant growth. P was changed without altering the chemical environment of the wall while observing growth without elastic changes. When P was measured before any changes, the original growth rate bore no relationship to the original P. However, if P of growing cells was decreased, growth responded immediately without evidence for rapid changes in wall physical properties. Growth occurred only above a 0.3 MPa threshold, and increasing P caused small increases in growth that became progressively larger as P rose, resulting in a curvilinear response overall. The small changes in growth close to the threshold may explain early failures to detect these responses. When T was lowered, the elastic properties of the cell were unaffected, but growth was immediately inhibited. The lower T caused P to decrease, but returning P to its original value did not return growth to its original rate. The decreased P at low T occurred because of T effects on the osmotic potential of the cell. At above-normal P, growth partially resumed at low T. Therefore, growth required a P-sensitive process that was also T-sensitive. Because elastic properties were little affected by T, but growth was markedly affected, the process is likely to involve metabolism. The rapidity of its response to P and T probably excludes the participation of changes in gene expression.
Key words: Elastic effects, cell walls, cell enlargement, wall properties.
| Introduction |
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In most plant cells, turgor pressure (P) is required for growth. The P must be above a minimum, and growth appears as a steady increase in size if P is steady (Cleland, 1971
Enlargement is one of the most fundamental activities of plants, and there are many simultaneous processes involved. Several could be P-dependent. For example, P might affect the insertion of new wall polymers (Ray, 1962
; Robinson and Cummins, 1976
). Metabolic processes could be involved because low temperature (T) is inhibitory (Ray and Ruesink, 1962
; Haughton and Sellen, 1969
; Proseus et al., 1999
). Enzymes in the wall might participate by affecting the bonds between the polymers (Passioura and Fry, 1992
; Carpita and Gibeaut, 1993
; Cosgrove, 1997
), and would be inhibited by low T. However, because enzyme activities are little affected by pressures having the magnitude of P, the P is unlikely to control enzyme activity directly.
On the other hand, P stretches the wall and probably causes wall polymers to slide past each other, deforming the wall to a permanently larger size without a metabolic contribution (Lockhart, 1965a
, b
; Cleland, 1971
; Taiz, 1984
; Passioura and Fry, 1992
; Cosgrove, 1993
, 1997
). However, in order for this mechanism to represent growth, the T response should be similar to that for growth, the stretching should be irreversible and the sliding should continue when internal cell metabolism is inhibited.
There could be an altered expression of genes whose products change wall metabolism or the mix of wall polymers. However, in order for this mechanism to explain the effect of P, the response must be as fast as the response to P.
These possibilities were explored by developing a method that rapidly and permanently changes P without altering the wall environment (Zhu and Boyer, 1992
). Low T was used to remove elastic effects so that growth alone could be observed (Proseus et al., 1999
). These methods were combined with digital techniques having high resolution. The objective was to change P rapidly, remove elastic effects and observe in detail how growth responded to P and T in a single plant cell.
| Materials and methods |
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Plant material
Cultures of Chara corallina Klien ex. Willd., em. R.D.W. were maintained as previously described (Zhu and Boyer, 1992
Experimental apparatus
A large pressure probe was used to monitor P and perform P clamps according to methods described previously (Zhu and Boyer, 1992
; Proseus et al., 1999
). Basically, the experimental internode cell was excised from the plant, branches were removed, and the cell was placed in a trough in growth medium. One end was held in a scissors-like gate and the tip of the capillary for the pressure probe was inserted into the immobilized end of the cell. The capillary had been pre-loaded with solution from other internode cells (which were discarded). After measuring the initial P, the cell solution was injected to increase P, or removed to decrease P. For increasing P, repeated small injections were made until the new P remained steady without further injection. The cell was then permanently at the new P. This procedure worked because injecting cell solution caused water to move out of the cell, but the new solute to remain inside. As the solute concentration built up with the small injections, the new osmotic potential supported the new P without further injection. For decreasing P, cell solution was removed, and the new P became steady after many small removals. This worked because solute was removed from the cell and the entering water diluted the cell solution, causing a new lower P.
Cell elongation was monitored with a radial position transducer (RVIT, Lucas Control Systems, NJ, USA) attached by wire to the free end of the cell. T was monitored with a fine thermocouple in the medium alongside the cell. The apparatus was carefully designed and tested to minimize any T response from the equipment itself. The reader is referred to Proseus et al. (Proseus et al., 1999
) for more detailed descriptions of T control, medium delivery, and apparatus construction.
A datalogger system (Campbell CR7, Campbell Scientific, Logan UT, USA) provided a digital record of each experiment (Proseus et al., 1999
). Cell P (MPa), L (µm), growth rate (dL/dt), and T (°C) were recorded once every 5 s or once every minute as described previously (Proseus et al., 1999
).
Separating elastic extension from growth
Because changes in P caused expansion or contraction of the cell that were partially elastic, the method of Proseus et al. was used to remove the elastic component and reveal growth alone (Proseus et al., 1999
). For the Chara internode cells, enlargement was almost entirely longitudinal and was largely independent of cell length. Therefore, the elastic and growth components were expressed in simple linear form by an equation first suggested by Ortega (Ortega, 1985
, 1990
) and simplified to:
![]() | (1) |
L is the longitudinal component of the elastic modulus (MPa). The term m(PPc) is the growth component and the term Lo(dP/dt)/
L is the elastic component. Proseus et al. (Proseus et al., 1999
![]() | (2) |
![]() | (3) |
Hydraulic conductivity
Cell hydraulic conductivity Lp (m s-1 MPa-1) was measured by subjecting internode cells to P pulses (0.03 MPa). The half time (t1/2) of the P relaxation was recorded (Steudle and Zimmerman, 1974
; Zimmerman and Steudle, 1975
), and Lp was calculated according to:
![]() | (4) |
v is the volumetric elastic modulus (MPa), and
s is the cell osmotic potential (MPa). A and V were determined from the measurements of length and diameter of the cell prior to the experiment.
s was assumed to equal -P as shown by Zhu and Boyer (Zhu and Boyer, 1992
vwas calculated from the volume of solution injected to accomplish the 0.03 MPa P pulse according to:
![]() | (5) |
Evaluation of earlier study
In order to obtain a more detailed assessment of the growth/P relationships in Chara internodes, computer-aided techniques were used to reanalyse a portion of the data reported in the study by Zhu and Boyer (Zhu and Boyer, 1992
). Since the earlier investigation did not use a datalogger or a computer, no digital records of the data were available. Therefore, several of the original graphs of cell length and P were scanned directly into a desktop computer and saved as enlarged pictures (PICT format). The pictures of each graph were then viewed with GraphicConverter software (Lemke Software, Piene, Germany) on a Power Macintosh 6100 computer. The y-axis to x-axis proportionality of each picture was increased from 1 : 1 to 3 : 1 to exaggerate the slope of the cell length versus time trace. The growth rate of a cell at each value of P was measured from the enhanced graphs by selecting two points on the cell length trace where growth appeared to be steady. Pixel coordinates for the two points were recorded, and the slope of a straight line connecting the two points was used as a measurement of the average dL/dt for the interval between the points. The growth rates obtained for the individual measurements were plotted against the corresponding P also measured directly from the enlarged graphs.
| Results |
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The internode cells grew at elevated rates for about 3040 min after excision from the intact plant. The experiments were delayed until after that time, when growth was steady for several hours or was slowly decelerating (Fig. 1
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Response to P
The cells grew in a dilute medium whose
w was nearly zero. As a consequence, the
s essentially equalled -P (Zhu and Boyer, 1992
It was tested whether growth responded similarly to these forces by measuring the original P and making the steps. When a step-down P clamp was used (left side of Fig. 2A
), the cell shrank immediately (left side of Fig. 2B
) and small removals of cell solution held the new P nearly constant (Fig. 2A
). There were slight variations in the length of the cell because of the small removals. However, the effects were small and growth resumed at a slower rate immediately after the step-down (slope of the trace became lower after the step-down, Fig. 2B
). When P was returned to the original level (right side of Fig. 2A
), there was a rapid elongation followed by a gradual transition to a steady growth (right side of Fig. 2B
).
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Exposing the same cell to cold eliminated growth but had little effect on the shrinkage or rapid elongation or gradual transition (7.3 °C, Fig. 2C
In general, a similar pattern emerged when P was stepped up from the original (Fig. 3
) instead of being stepped down as in Fig. 2
. The step-up caused rapid elongation followed by a gradual transition to more rapid growth (left side, Fig. 3B
). The return to the original P caused rapid shrinkage followed by immediately decreased growth (left side, Fig. 3B
). In the cold, the step-up showed a gradual transition to the new rate but the transition was small. During the step-down, there was no evidence for this transition. After subtracting the rapid elastic component in Fig. 3C
(heavy lines) from the total elongation in Fig. 3B
, there was an immediate elongation response to each P step (Fig. 3D
). During the step-up, elongation was more rapid and gradually settled to a steady rate after about 2 min. Following the immediate response during a step-down, new steady growth occurred with no gradual transition. At the end of the experiment, the growth rate was much slower than the original one (0.0033 versus the original 0.010 µm s-1) despite a return to the original P (0.53 MPa). Therefore, the step-up above the original P caused an effect on subsequent growth that was different from a step-down from the original. It should be noted that the step-up exposed the cell to a higher P than the maximum normally present in the cell (controlled by its original
s). This is in contrast to the step-down experiment (Fig. 2
) where P was never above the maximum.
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For simplicity in the remaining experiments, the elastic and growth components will not be separated, but the initial rates will be interpreted as though there is an underlying growth (and gradual transition during step-up) that continues, as in Figs 2
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Using this approach in Fig. 5
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In contrast to this experiment involving P below the original, stepping P above the original exposed the wall to forces greater than had occurred under natural conditions and caused a marked growth stimulation (Fig. 6
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When these data at high and low P were combined (Fig. 7
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As controls, mature cells treated similarly showed rapid elastic and subsequent gradual responses to a P step up, but no growth. Figure 9A
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Response to T
During these experiments, we found that a decrease in T always caused a decrease in P. In order to conduct the above experiments, it was necessary to adjust P to make up for this effect. If P was not adjusted, P decreased about 0.03 MPa (compare P at 1 and 2, Fig. 10A
) when T of 23 °C was decreased to 8 °C (Fig. 10C
). Growth was prevented at the low T (Fig. 10B
). The effect was completely reversible and P recovered when T was returned to 23 °C (compare P at 1 and 3, Fig. 10A
). Growth also recovered (Fig. 10B
). It should be noted that the gradual responses of growth to T in this experiment were caused by the gradual changes in T and not by delayed responses to P.
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The effect of T on P was such a consistent factor in our experiments that its origin was investigated. According to the van't Hoff relation, T affects
s in proportion to the Kelvin T:
![]() | (6) |
s, and P simply reflected this action. This theory was tested by forming the ratio of
s for any two T, causing the constants in equation 6 to cancel. The
s ratio was then the same as the T ratio, and because -P approximated
s in these cells:
![]() | (7) |
s (the P response shown as the solid line nearly coincided with the
s response shown as the 1 : 1 dashed line). Therefore, most of the effect of T on P was through its effect on
s.
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This effect raised the possibility that low T inhibited growth by decreasing P rather than by directly inhibiting chemical or metabolic reactions. This possibility was tested by lowering T (Fig. 10F
On the other hand, if P was increased above the original level, growth resumed. Decreasing T to 8 °C (Fig. 12C
) caused P to decrease (Fig. 12A
, step 2) and growth to be completely inhibited (Fig. 12B
, step 2), but increasing P above the original level caused growth to begin again (Fig. 12B
, steps 35). At each step, elongation showed elastic and gradual components that were similar to those at 23 °C.
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The growth resumption in the cold indicated that Pc appeared to have shifted to higher P (Fig. 13A
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The cell hydraulic conductivity Lp (m s-1 MPa-1) was also measured in order to determine whether the growth inhibition at low T could be attributed to limited water uptake. Chilling decreased cell Lp from a mean of 2.33 m s-1 MPa-1 at 23 °C (range: 1.453.01 m s-1 MPa-1, n=5) to 1.80 m s-1 MPa-1 at 7 °C (range: 1.272.47 m s-1 MPa-1, n=5). Thus, the mean Lp in the cold was 77% of that at 23 °C.
| Discussion |
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P affects growth
These data show that growth was rapidly and closely coupled to P in individual cells of Chara corallina. When P was low, growth did not occur. When P was higher, cells capable of growth grew according to P. The response was observed over a wide range including P higher than normally present in the cells. Clearly, at least one P-requiring process was essential for growth and the whole growth process could be prevented if P was below the required range. In a similar fashion, low T prevented growth. The effect was evident if P was kept rigorously constant, but could be reversed by increasing P. Growth thus involved reactions sensitive to both P and T.
At the same time, each cell had its own characteristic growth rate at the same P. The characteristic rate had developed over long times as the cell developed in the intact plant. It was not possible to predict how fast a cell would grow at its original P even though growing cells responded similarly to variations in P. Mature cells did not grow regardless of P. This suggests that long-term plant growth was regulated internally, as has frequently been observed in other experimental systems (Cleland, 1971
; Taiz, 1984
).
Does Pc change when P changes?
Green et al. suggested that Pc changes as P changes, thus regulating growth rates (Green et al., 1971
). If Pc changes are regulatory, they must occur in one direction during a step-down and in the reverse direction during a step-up, i.e. Pc changes would need to occur in both directions in order to generate regulatory action. If Pc changed only in one direction, a return to the original growth rate would not be possible when P returned to the original level. Figure 14
shows a diagrammatic representation of the changes observed with the P clamp. A P step-down followed by a comparable P step-up caused the growth rate to return to the original level (Growth3=Growth1, Fig. 14
). Rapid elastic change accounted entirely for the cell shrinkage during the step-down (Fig. 2
), as also reported by Proseus et al. (Proseus et al., 1999
). It should be noted that the elasticity was measured independently, but in the same cell in which growth was measured, thus maximizing the chance of detecting a change in Pc. Because the elastic effects were distinct from growth, and growth changed immediately to a slower rate, there was no evidence for a regulation of Pc during the step-down. Without regulatory action of Pc during a step-down, it follows that there could have been no rapid regulatory action of Pc during a step-up.
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P was directly changed using the P-clamp in order to maintain the normal chemical environment of the cell wall and to avoid the use of external osmotica. Osmotica expose the wall to large concentrations of solute, which can alter growth rates in a solute-specific manner, as shown by Zhu and Boyer (Zhu and Boyer, 1992
The P clamp made it possible to measure Pc in single cells. Because growth was a curvilinear function of P and not linear, it was not possible to extrapolate from a few P measurements to find Pc. If it had been possible to extrapolate from the data in Fig. 5B
, the first 0.05 MPa step-down would indicate a Pc of 0.44 MPa when the actual Pc was approximately 0.35 MPa. Therefore, a direct measure of Pc was necessary. With that measure, the original P-Pc were around 0.1 MPa and similar to those in multicellular plant and fungal systems (Matthews et al., 1984
; Boyer et al., 1985
; Hsiao and Jing, 1987
; Okamoto et al., 1990
; Ortega et al., 1991
).
Other authors have questioned whether Pc changed during short-term experiments (Ortega et al., 1989
; Cleland, 1971
). In corn coleoptiles, no evidence of a change of wall mechanical properties was found when external osmotica were changed (Hohl and Schopfer, 1992
), and Green and Cummins thought the immediate physical extensibility of oat coleoptiles could have remained stable under similar conditions (Green and Cummins, 1974
). Adjustments of Pc over longer time scales have been reported in multicellular plants (Matthews et al., 1984
; Shackel et al., 1987
; Nakahori et al., 1991
; Serpe and Matthews, 1994
; Maruyama and Boyer, 1994
), but it seems that over short time scales they may not play the regulatory role originally envisioned by Green et al. (Green et al., 1971
).
What is Pc?
Despite the likelihood that Pc is unaffected by rapid changes in P, it was affected by T. Pc increased at low T, as also reported by other authors (Pritchard et al., 1990a
, b
; Boyer, 1993
). In this work, low T moved Pc above the P normally prevailing in the cell, and growth could not occur. Increasing P reversed the effect. This recovery indicates that T and P compensate for each other in the growth process.
One possibility is that Pc is a rheological property of the wall, and low T causes the wall to become more viscous thus requiring larger forces for deformation (higher P) for growth. This theory is an extension of the rheological concept of growth proposed by Lockhart (Lockhart, 1965a
, b
). However, the increased viscosity for growth should show in the elastic and viscoelastic behaviour of the same polymers. Provided a polymer is above its glassy transition T, its rheological properties show little change with T until it melts (Sperling, 1992
). Cross-linking like that in cell walls (Carpita and Gibeaut, 1993
) extends the T range for stable rheological behaviour (Sperling, 1992
). No significant effect of T (050 °C) was reported on the stress/strain ratio of isolated cell walls from Nitella (Haughton and Sellen, 1969
). Proseus et al. found a stable elastic modulus of Chara cells in a T range extending from maximum growth to completely inhibited growth (Proseus et al., 1999
). These observations argue against the rheological mechanism.
An alternate possibility is that Pc involves a metabolic process that is inhibited by low T. Because of the metabolic involvement, its T-response likely would differ from that of elastic behavior. Because it also would require P, the process would proceed more rapidly at low T if P was raised, in agreement with the findings of this study.
Nature of rapid changes and gradual transitions
Figure 14
shows that rapid changes always were present when P changed. Proseus et al. found that most of them were reversible and thus elastic (Proseus et al., 1999
). They could be seen when growth occurred, or at low T or low P when growth was absent. They were present in mature cells that could not be induced to grow at any P. Consequently, they appeared to be purely physical responses accompanying the growth response to P. They probably involved straightening of folds or coils in the individual polymer molecules, with a return nearly to the original conformation when P was returned to its original level (Sperling, 1992
). Because this elastic stretching exhibited a negligible response to T (Proseus et al., 1999
), the affected bonds were weak. The effects could be subtracted from the total elongation to more clearly reveal growth.
On the other hand, the gradual component of Fig. 14
begins with a small irreversible stretching in the first 10 s of a step-up (as described by Proseus et al., 1999
). This stretching was termed viscoelastic and was followed by a gradual stretching that lasted 1020 min and was present whether the cells were growing or not. It tended to become larger and take longer at higher P, suggesting that strong bonds were being altered between molecules. Accordingly, the change likely involved a displacement of wall polymers relative to other polymers that did not readily reverse when the increased tension was relieved (Sperling, 1992
; Proseus et al., 1999
). It is worth noting that viscoelastic changes were not detected during a step-down. Growth slowed at the lower P despite the absence of viscoelastic effects. Therefore, although an irreversible displacement of wall polymers probably can contribute to growth (Fry, 1989
; Carpita and Gibeaut, 1993
), growth is not the same as the gradual viscoelastic change observed only during a step-up.
In addition, the gradual component of Fig. 14
tended to be larger after a longer time at Growth2 following a step-down. This increment was present only in growing cells and was in addition to the viscoelastic effects observed in the presence or absence of growth. The increment appeared to be the metabolic relaxation described by Lockhart (1965b
) or stored growth (Okamoto et al., 1990
; Nakahori et al., 1991
). More work is needed to determine this additional, time-dependent component of the gradual transition.
Regardless of the nature of this metabolic component when the force on the wall is changed, physically-based rapid elastic and gradual viscoelastic changes are inevitable because of the polymeric nature of the wall structure (Sperling, 1992
). As a result, while elastic and viscoelastic properties of the wall can be observed in all cells, their magnitudes will differ according to the cell wall composition (Probine and Preston, 1962
; Probine and Barber, 1966
). In these experiments, the elastic/viscoelastic changes were always smaller in mature than in growing cells, probably because of differences in wall composition (Metraux, 1982
; Morrison et al., 1993
; Proseus et al., 1999
).
Nature of growth changes
Curvilinear growth rate/P curves have been reported in other plant systems and could hold clues to the mechanisms controlling plant growth (Green and Cummins, 1974
; Matthews et al., 1984
; Pritchard et al., 1990b
; Hohl and Schopfer, 1992
). For example, Green et al. (Green et al., 1971
) observed little change in growth rates around Pc, and Zhu and Boyer (Zhu and Boyer, 1992
) reported a switch-like onset of growth around Pc. Because these effects were observed at P close to Pc, they occurred in the range where only small changes in rate were observed. Thus, it seems possible that small changes in growth rates went undetected in the previous work of Green et al. (Green et al., 1971
) and Zhu and Boyer (Zhu and Boyer, 1992
). In order to test this possibility, the published recorder tracings of Zhu and Boyer (Zhu and Boyer, 1992
) were reanalysed using the methods of this paper. Figure 15A
shows that a P response was present and was small at P close to Pc, as seen in the curvilinear response of Fig. 5
in this study. Plotting the results for all of the cells (Fig. 15B
) confirmed that a P response was always observed (curvilinearity was not obvious in this plot, but the data were limited). In the light of this finding, it is concluded that small P responses were beyond reliable detection with the earlier methods, and a P response was actually present.
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Lockhart (Lockhart, 1965a
An alternate theory is that P-responsive changes in gene expression could account for the growth changes. P-responsive changes in gene expression have been reported in plants (Guerrero et al. 1990
) and many have been observed when
w changes (Mason et al., 1988a
, b
). They typically require several minutes to hours in plants undergoing changes in growth rates (Mason et al., 1988a
, b
). Long-term changes such as altered wall composition or regulation of growth patterns undoubtedly involve these changes, and they probably control the original growth rates observed at the original P of the cells. However, they are unlikely to be involved in rapid P effects because new growth rates were steady within seconds. The immediate steadiness implies that a process necessary for growth responded directly to P.
Effect of Ton Pand Lp
While low T undoubtedly diminished metabolic activity, it also decreased P directly. Because the effects were predicted by the van't Hoff relation, the T appeared to act on
s, which became less negative. Because P was similar to -
s, the P became lower. The authors are unable to explain why Hertel and Steudle (Hertel and Steudle, 1997
) found no effect of T on P in Nitella internode cells. The generality of the van't Hoff relation indicates that P should decrease at low T in all plant cells provided other factors are not overriding.
In multicellular plants, on the other hand, the generality may be obscured by growth-induced
w (Boyer, 1968
; Molz and Boyer, 1978
; Boyer, 1988
). Growth-induced
w develop in growing tissues absorbing water from distant, sparse xylem in growing regions (Boyer, 1968
; Molz and Boyer, 1978
; Boyer, 1988
). The P is below the maximum defined by
s, which forms a downward
w gradient extending from the xylem to the expanding tissues and moving water into the enlarging cells (Boyer, 1968
; Nonami and Boyer, 1993
; Fricke and Flowers, 1998
; Martre et al., 1999
). The gradients are prominent in shoot tissues (Westgate and Boyer, 1985
; Barlow, 1986
; Nonami and Boyer, 1993
; Fricke and Flowers, 1998
; Martre et al., 1999
) but less so in root tissues because water surrounds the roots (Silk and Wagner, 1980
). In single cells such as Chara, water surrounds the cells and growth-induced potentials are too small to detect (Zhu and Boyer, 1992
). In soybean stems, growth-induced
w are significant (Nonami and Boyer, 1993
), and Boyer (Boyer, 1993
) showed that low T increased P. This effect is the opposite of what happened in Chara and occurred because T inhibited growth, diminishing the gradient in growth-induced
w. The resulting increase in P overrode the decrease in P that would have occurred otherwise. Similar increases in P at low T were noted in growing leaves of Lolium and Poa spp, and in roots of maize (Woodward and Friend, 1988
; Thomas et al., 1989
; Pritchard et al., 1990a
) and tissue cultured soybean stems (Ikeda et al., 1999
), but roots of wheat showed decreases like Chara (Pritchard et al., 1990b
).
Another complicating factor is continued solute uptake that may cause P to increase when growth is inhibited by low T, particularly in roots of multicellular plants (Prichard et al., 1988
, 1990b
). Because Chara corallina cells do not have the ability to quickly adjust
s (Bisson and Bartholomew, 1984
), they provide a unique test of P/T relationships in a living system free from the complicating factors in complex tissues.
Effects on Lp were similarly predictable in Chara. Low T increases the viscosity of water flowing through membranes, causing an apparent decrease in membrane Lp. In these experiments, the Lp at 7 °C was 77% of that at 23 °C, and the increased viscosity of water would decrease Lp to 65% of its original value at 23 °C. Therefore, the entire decrease in Lp was attributable to the change in viscosity of water. Others also observed lower Lp at cold T (Tomos et al., 1981
; Thomas et al., 1989
; Boyer, 1993
; Hertel and Steudle, 1997
). In this work, the decrease was insufficient to account for the complete inhibition of growth, which would require Lp to be near zero at 7 °C.
Significance of m
The preceding conclusions direct our attention to m, the slope of the line described by equation 1. The m is the only remaining factor linking P to growth rate, and because growth varies with a wide range of factors, the m includes their effects. In particular, over long times it combines the possibility of large amounts of newly synthesized wall (Roberts, 1994
), alterations in rate caused by growth regulators such as auxin (Cleland, 1971
; Taiz, 1984
) and inhibitions by treatments that disrupt cell metabolism such as cold (Ray and Ruesink, 1962
; Barlow and Adam, 1989
; Thomas et al., 1989
; Pritchard et al., 1990a
, b
; Boyer, 1993
; Berman and DeJong, 1997
), anoxia (Carr and Ng, 1959
; Ray and Ruesink, 1962
), or metabolic inhibitors (Robinson and Cummins, 1976
; Zhu and Boyer, 1992
; Schindler et al., 1994
). Each of these factors involves cell metabolism, and our inability to predict growth from the original P, Pc, or original P-Pc indicates that these metabolic factors controlled m and thus the long-term growth of the cell. Over short times, the response of growth to P was large and suggests that at least one of these factors is P-responsive. The identity of the P-responsive step(s) awaits further experiment.
| Conclusions |
|---|
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The methods used here maintain the wall environment constant while changing P over a wider range than is normally possible in the cell. The methods allow small differences in growth to be resolved without elastic effects. They show that P- and T-responsive process(es) play a central role in plant growth and have the distinctive features of a minimum P requirement that shifts with T, a curvilinear response to P, and a rapid change in rate when P changes without a requirement for changes in wall physical properties. Wall properties change over long times, however. As a result of these features and the rate-controlling nature of the P- and T-responsive process(es), the inhibitory effects of low T can be partially overcome by P. This implies that methods that increase P in growing cells might improve growth rates at low T. The marked inhibition of growth by low T suggests that the process has important metabolic features in addition to any rheological ones.
| Acknowledgments |
|---|
This study was supported by DOE grant DE-FG0287ER13776 to JSB. We thank Dr JKE Ortega for helpful discussions and are grateful for the support from the Society for Experimental Biology for the symposium at the International Botanical Congress where this paper was presented.
| Notes |
|---|
2 Present address: Key Laboratory of Plant Physiology and Biochemistry, Ministry of Agriculture, College of Biology, China Agricultural University, Beijing 100094, People's Republic of China
3 To whom correspondence should be addressed. Fax: +1 302 645 4007. E-mail: boyer{at}udel.edu boyer@udel.edu ![]()
| Abbreviations |
|---|
L, length; dL/dt, change in length with time; P, turgor pressure; T, temperature;
w, water potential;
s, osmotic potential..| References |
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