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1 Department of Chemical Engineering, University of California, Berkeley, California 94720, USA
2 Center of Marine Biotechnology, University of Maryland Biotechnology Institute, Baltimore, Maryland 21202, USA
Reprint requests to: Douglas S. Clark, Department of Chemical Engineering, 497 Tan Hall, University of California, Berkeley, CA 94720, USA; e-mail: clark{at}cchem.berkeley.edu; fax: (510) 643-1228.
(RECEIVED January 26, 2001; FINAL REVISION April 25, 2001; ACCEPTED May 30, 2001)
Article and publication are at http://www.proteinscience.org/cgi/doi/10.1101/ps.4001.
| Abstract |
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Keywords: Pressure; pressure stabilization; Thermococcus litoralis; glutamate dehydrogenase; mutants; trehalose
| Introduction |
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Until recently, pressure generally has been viewed and employed as a destabilizer of protein structure; for example, in studies of pressure-induced unfolding and dissociation of monomeric as well as multimeric proteins (Jaenicke 1991; Panick et al. 1998; Weber and Drickamer 1983). However, moderately high pressures (<1000 atm) have been shown to stabilize proteins against both reversible unfolding and irreversible inactivation resulting from high temperatures (Hawley 1971; Millar et al. 1974; Mozhaev et al. 1996). In particular, there are many examples of pressure stabilizing thermophilic and hyperthermophilic proteins against thermal inactivation (Hei and Clark 1994; Michels et al. 1996; Sun et al. 1999). One example was with the glutamate dehydrogenase (GDH) from the hyperthermophile Pyrococcus furiosus (Pf), where Sun et al. (1999) showed that pressures in the range of 250500 atm stabilized the GDH against thermoinactivation. The thermal half-life at 105°C as measured by remaining activity increased from 13 min at 5 atm to 360 min at 500 atm, the largest pressure-induced thermostabilization recorded for any protein. Based on the known effects of glycerol on protein structure and stability, a mechanism of pressure stabilization involving the compression of cavities and reduction of volume fluctuations in the native structure was proposed (Sun et al. 1999).
As part of our continuing effort to elucidate the effect of pressure on enzyme structure, flexibility, and stability at high temperatures, we have carried out studies with the highly homologous GDH from the hyperthermophile Thermococcus litoralis (Tl) (sharing 89% sequence identity with the Pf GDH). Tl is an archaeon isolated from marine thermal springs and grows optimally at 88°C (Neuner et al. 1990). The GDH from Tl is very thermostable, with a melting temperature of 109°C (Vetriani et al. 1998). Like Pf GDH, Tl GDH is a hexamer composed of six identical subunits.
In this paper, we describe results for the wild-type (WT) enzyme and two single mutants of Tl GDH: D167T and T138E. The single mutations originally were designed to alter electrostatic interactions at a particular intersubunit region of the GDH (Vetriani et al. 1998). Figure 1
shows half of a WT Tl GDH hexamer (i.e., a trimer) viewed along the trimer-trimer axis, exposing the trimer-trimer interface. The Thr138s and Asp167s are highlighted, illustrating their proximity to each other and to the subunit-subunit interfaces. As shown previously (unpubl.), ion-pair interactions as well as long-range electrostatic interactions involving residues at positions 138 and 167 are important to the thermostability of the GDH. In particular, long-range electrostatic repulsion among and between positions 138 and 167 was shown to correlate with the thermostability of the three GDHs: WT, D167T, and T138E.
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| Results |
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We showed previously that the single mutations D167T and T138E altered the kinetic stability of Tl GDH (unpubl.). Specifically, the D167T and T138E single mutants are, respectively, slightly more and much less thermostable than the WT GDH. However, all three GDHs assembled into hexameric forms that were indistinguishable by native polyacrylamide gel electrophoresis (data not shown). Furthermore, the activity-temperature profiles of both the D167T and T138E mutants are very similar to that of the WT GDH (Fig. 2
). Therefore, neither mutation appears to grossly alter the conformation of GDH.
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G
P, between thermoinactivation at 5 and 500 atm (Table 1
G
P indicate stabilization by pressure. Table 1
G
P indicate that the degree of pressure stabilization for each individual GDH tends to increase with the experimental temperature; for example, the 
G
P values for the WT are 3.8, 4.9, and 6.3 kJ/mol at 98.8, 100, and 101.4°C, respectively. This trend suggests that the stabilizing effect of pressure increases as the stability decreases. The same trend was observed for the pressure stabilization of the highly homologous native Pf GDH at various temperatures (Sun et al. 1999).
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G
tre of 6.0 kJ/mol. The effect on the WT and D167T enzymes was more modest, with 
G
tre values of 2.6 and 1.5 kJ/mol, respectively.
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| Discussion |
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Like the GDH from Pf, Figure 3
shows that pressure has a substantial stabilizing effect on all three GDHs from Tl. The vertical distance between the 5 and 500 atm data points is proportional to the difference in the
G
s for the denaturation process between 5 and 500 atm (Fig. 3
). It is clear that the degree of pressure stabilization is different between the three GDHs, with the degree of pressure stabilization following the order: D167T < WT < T138E, where the largest stabilization corresponds to the T138E mutant.
Table 1
quantifies some of the data points in Figure 3
by listing low-pressure half-lives and 
G
Ps at several temperatures. For each GDH, pressure has a somewhat larger stabilizing effect as the temperature is increased. However, the degree of pressure stabilization is not solely a function of the thermoinactivation temperature, as the largest pressure stabilization is observed for T138E at temperatures more than 10°C lower than those used for D167T or WT. Any molecular model explaining the effect of pressure must be consistent with the following observations: (1) pressure stabilizes all three GDHs against thermoinactivation, (2) the degree of pressure stabilization follows the order D167T < WT < T138E, and (3) pressure stabilization increases with temperature for each GDH.
Studies of the effects of temperature and pressure on the structure and dynamics of proteins pointed to the existence of substates within a given state of the protein (Frauenfelder et al. 1988, 1990, 1991). These substates, termed conformational substates (CS), are similar, but not identical in structure and energy, and perform the same function (Frauenfelder et al. 1990). The arrangement of CS is hierarchical, resulting in different levels or tiers of CS. For example, myoglobin contains three CS of tier 0 (i.e., CS0); each of these CS0s is, in turn, more finely divided into further CS of tier 1 (i.e., CS1) (Frauenfelder et al. 1990). The existence of CS2 also has been shown, and it is likely that CS3 and CS4 also are present; however, differences in properties (e.g., structure, energy, volume) are greatest between members of CS0 tier (Frauenfelder et al. 1990). Above a characteristic temperature (200 K in the case of myoglobin) all CS within all tiers are in equilibrium (Frauenfelder et al. 1990, 1991). Most significant for our work, it was found that pressure shifted the equilibrium between two members of the CS0 tier of myoglobin, indicating a difference in volume. The difference in volume was a function of temperature with a value of about 15 cm3/mol at room temperature (Frauenfelder et al. 1990). By means of an equilibrium between CS, Frauenfelder and coworkers (1990) have demonstrated a mechanism that explains the observed effect of pressure on the structure, dynamics, and function (e.g., binding of carbon monoxide to myoglobin) of proteins.
Our own previous study on the effect of pressure on GDH from Pf suggested a possible model of pressure stabilization whereby the enzyme adopts a more compact and rigid structure and volume fluctuations away from the native state are diminished (Sun et al. 1999). The results obtained in this study with the WT and mutant GDHs, along with recent findings on the mechanism of protein aggregation (Kendrick et al. 1998), have led to further confirmation and refinement of the molecular mechanism for pressure stabilization of GDH previously put forth by us (Sun et al., 1999). Specifically, we now propose that pressure stabilizes by modulating the equilibrium between CS of the GDH hexamer, thus reducing unfolding and eventual aggregation. This refined model combines the idea and existence of CS (Frauenfelder et al., 1988, 1990, 1991) with the recent mechanism proposed for the aggregation of human interferon-
(Kendrick et al. 1998). Under this model, the apparent first-order inactivation of GDH is modified to:
![]() | (1) |
where HCS0 and HCS1 are CS that comprise the native-state ensemble of the GDH hexamer, HU is a partially unfolded hexamer that then is able to aggregate to form the aggregated species A, K1 (= HCS1/HCS0) is the equilibrium constant for the conversion between HCS0 and HCS1, and ki is the first-order inactivation constant for the formation of HU. For simplicity, we have assumed the existence of only two CS, with HCS0 being the lower energy and volume CS. Equation 1
assumes that only HCS1 can irreversibly unfold into an aggregate-competent (term used by Kendrick et al. 1998) species HU. The mechanism shown by Equation 1
is consistent with the observation that thermoinactivation of all Tl GDHs follows apparent first-order kinetics and that the rate-limiting step precedes aggregation (unpubl.). Kendrick and coworkers also found that aggregation of recombinant human interferon-
follows apparent first-order kinetics, leading the authors to the same conclusion that a poly-molecular process such as aggregation was not rate-limiting (Kendrick et al. 1998).
Assuming that both HCS0 and HCS1 are active at the nondenaturing assay temperature of 85°C, Equation 1
can be solved for the remaining GDH activity as a function of time:
![]() | (2) |
![]() | (3) |
where Acti and Act(t) are, respectively, the GDH activity measured initially and at time t. The rate constant kobs is the first-order inactivation constant determined from fits to thermoinactivation experiments (see Materials and Methods). According to Equations 13![]()
![]()
, pressure can stabilize GDH by shifting the equilibrium between CS towards that of HCS0. The relation between the equilibrium constant K and pressure is characterized by a volume difference:
![]() | (4) |
where P is pressure,
V1 is the difference in volume between HCS1 and HCS0 (i.e., V[HCS1] V[HCS0]), R is the universal gas constant, and T is the temperature. We propose that GDH inactivation follows Equation 1
and that the volume of HCS1 is greater than that of HCS0 (i.e.,
V1 >0). Therefore, according to Equation 4
, an increase in pressure will result in a decrease of K1; this, in turn, will stabilize GDH against thermoinactivation by decreasing kobs (Equation 3
). This is consistent with Le Châtelier's principle, which predicts that pressure will shift the equilibrium towards the state of lowest volume (i.e., HCS0), thus inhibiting formation of HU and aggregation.
The proposed model of pressure stabilization also should be able to explain the varying degree of pressure stabilization between the three GDHs (Fig. 3
). Figure 4
is a schematic of positions 138 and 167 as viewed along the trimer-trimer axis (same line-of-sight as Fig. 1
) for the D167T, WT, and T138E GDHs. The number of negatively charged residues occupying these positions increases from D167T (none) to WT (Asp167s) to T138E (Asp167s + Glu138s). Thermostability experiments with KCl in concert with theoretical calculations have shown that the electrostatic repulsion among these positions weakens intersubunit interactions near the core of the GDH hexamer (unpubl.). In particular, with no added salts in the thermoinactivation solution, stability was inversely correlated with the magnitude of electrostatic repulsion and follows the order: T138E < WT < D167T.
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V1s for the equilibrium step between CS. The conformational fluctuations should be smallest in the case of the D167T mutant because positions 138 and 167 are both occupied by uncharged threonines (Fig. 4
V1s is predicted to follow the same order as the electrostatic repulsion D167T < WT < T138E with the largest volume difference corresponding to the T138E enzyme. And because the effect of pressure is governed by
V1, the observed order in the magnitude of pressure stabilization between the GDHs can be rationalized by differences in the electrostatic repulsion around positions 138 and 167. In support of our model of pressure stabilization, we took advantage of the well-known effects of sugars on protein stability, structure, and dynamics to probe our system. Numerous studies have found that sugars (e.g., glucose, sucrose, and trehalose) stabilized proteins against denaturation by high temperature, low pH, and denaturants (Lee and Timasheff 1981; Arakawa and Timasheff 1982; Timasheff 1993 Timasheff 1998; Kita et al. 1994; Hall et al. 1995; Lin and Timasheff 1996; Kendrick et al. 1997, 1998; Xie and Timasheff 1997). The origin of this effect lies predominantly in the higher surface tension of aqueous sugar solutions (Lee and Timasheff 1981; Lin and Timasheff 1996), leading to the inhibition of protein processes (e.g., unfolding) that are accompanied by an increase in surface area (Sinanoglu and Abdulnur 1964Sinanoglu and Abdulnur 1965).
Because of the increase in surface tension, we can expect sugars to shift the equilibrium between CS. As mentioned above, CS differ slightly in structure, and in particular, volume (Frauenfelder et al. 1990). According to Richards (1979), the only way to generate volume fluctuations is through the expansion and contraction of interior cavities. It therefore is reasonable that CS with larger volumes also expose larger surface areas; that is, protein expansion as a result of an increase in the number and/or volume of cavities also results in greater surface areas. In this manner, sugars should shift the equilibrium towards the GDH CS with smaller volume and surface area (i.e., HCS0) and thus stabilize against thermoinactivation.
Following the line of reasoning presented above, we examined the effect of trehalose on the thermostability of the WT, D167T, and T138E GDHs. Table 2
gives the half-lives of all three enzymes with and without 0.5 M trehalose. Because of the difference in stability between the GDHs, the experimental temperatures were selected to obtain similar half-lives for all GDHs in the absence of trehalose. Consistent with our model of inactivation involving shifts between CS that differ in volume as well as surface area (Equation 1
), trehalose stabilized all three GDHs. More importantly, the degree of stabilization was different between enzymes and followed the order D167T < WT < T138E the same order as in the case of pressure-induced stabilization. The correspondence between the order of sucrose- and pressure-induced stabilization is consistent with the proposal that the volume and surface area differences between the CS HCS1 and HCS0 increase with the magnitude of electrostatic repulsion around positions 138 and 167. Our proposed model of pressure and trehalose stabilization of GDHs also is consistent with the observation by Almagor and coworkers (1998) that various cosolvents (ranging from sucrose to dextran) reduced the specific volume and adiabatic compressibility of myoglobin.
Kendrick et al. (1998) also took advantage of the known effects of sugars to elucidate the mechanism leading to the aggregation of human interferon-
. As mentioned above, the proposed mechanisms for the aggregation of both human interferon-
and GDH (Equation 1
) are essentially the same; they both invoke the existence of an equilibrium between native conformational species preceding an irreversible step and leading to eventual aggregation. In agreement with our results, sucrose stabilized against aggregation, consistent with a shift of the equilibrium between CS caused by the increase in surface tension upon addition of sucrose (Kendrick et al. 1998).
Finally, the observation that for each GDH, pressure stabilization increases with temperature (Table 1
) should be addressed in light of our model of pressure stabilization. Previous studies with the Pf GDH also have revealed an increase in the degree of pressure stabilization with temperature (Sun et al. 1999). That observation was rationalized by noting that the compressibility, volume, and volume fluctuations of a protein all increase with temperature (Cooper 1976; Sun et al. 1999), and that the increase is most likely a result of the expansion of cavities and free spaces between atoms (Richards 1979; Frauenfelder et al. 1987; Young et al. 1994). Therefore, it seemed reasonable that pressure-induced stabilization involving the compression of structure and reduction of volume fluctuations should be amplified at higher temperatures where compressibility and volume fluctuations are greatest (Sun et al. 1999). This explanation can be further elaborated with our present mechanism involving CS. In this case, volume fluctuations are taken into account explicitly by higher-energy CS with larger volumes (i.e., HCS1). As temperature increases, we hypothesize the appearance of new CS of even higher energy and volume beyond that of HCS1. For example, GDH thermoinactivation may proceed through a slightly different mechanism such as
![]() | (5) |
where HCS2 is a new, higher-energy and volume CS that is populated to a significant extent only at higher temperatures. For simplicity, we have assumed that the formation of the aggregation-competent species, HU, now occurs only through HCS2. This equation can be solved, yielding a slightly more complicated expression for the observed rate of GDH thermoinactivation (compare with Equation 3
)
![]() | (6) |
where K2 (= HCS2/HCS1) is the equilibrium constant for the conversion between HCS1 and HCS2. The dependence of K2 on pressure is governed by the volume difference between HCS2 and HCS1,
V2, and follows an equation analogous to Equation 4
. The effect of pressure on the two expressions for kobs (Equation 3 and 6![]()
) were analyzed by substituting in some realistic values for
Vs and Ks. As an example, for values of
Vs from 100300 Å3 (i.e., <0.1% of the volume of a GDH hexamer) and K values between 0.011, the stabilizing effect of pressure was found to be
23 times greater for the mechanism of thermoinactivation hypothesized to occur at higher temperatures. This simple analysis demonstrates that the observed increase in pressure stabilization with temperature (Table 1
) can be accounted by a model where pressure shifts the equilibrium between CS.
| Materials and methods |
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Activity assays
GDH activity was measured by monitoring the glutamate-dependent reduction of NADP+ as described previously (Sun et al. 1999). Assays were performed in an AVIV 14NT-UV-VIS spectrophotometer equipped with a Peltier heater and a magnetic stirrer for accurate temperature control (AVIV Instruments, Inc.). The cell holder was inside a pressure chamber capable of hyperbaric pressurization to 5 atm, allowing assays above 100°C.
Thermoinactivation experiments
Thermoinactivation experiments were performed as described previously in a custom bioreactor kept in a constant-temperature oven (Sun et al. 1999). All thermoinactivation experiments were performed at either 5 or 500 atm of hyperbaric pressure using helium as the pressurizing gas. At 100°C and 500 atm of helium, the liquid mole fraction of helium in water is 0.003094 (Clever 1979); thus, the influence of dissolved helium should be negligible. Temperatures of the thermoinactivation experiments were accurate to within ± 0.1°C. Unless otherwise indicated, GDH (2428 µg/mL final concentration) was incubated in 100 mM EPPS (Sigma), at a pH of 7.17.2 at the thermoinactivation temperature. For correction of pH as a function of temperature, a
pH/
T value of -0.0114 was experimentally determined for 100 mM EPPS, with or without 0.5 M trehalose (Sigma). Samples from the bioreactor were withdrawn periodically and immediately assayed for activity at 85°C and 1 atm (Sun et al. 1999).
Analysis of irreversible thermoinactivation
The thermoinactivation trajectories of all three GDHs deviated from a single-exponential decay. As discussed previously, the available evidence suggests that the apparent nonsingle-exponential thermoinactivation of the GDHs is because of the existence of misfolded and less-stable form(s) of GDH (unpubl.). Specifically, thermoinactivation appears to involve the simultaneous denaturation of less-stable form(s) of GDH and the native, more stable, form of GDH, which inactivates via an irreversible, rate-limiting transition between the native hexamer and an inactivated species. Following this model, the thermoinactivation trajectories were fitted to a double-exponential model with four adjustable parameters:
![]() | (7) |
where Act is the remaining activity at time t (i.e., defined as the percentage of the initial activity), E1 and E2 are the percentages of the total activity contributed by the less-stable and native forms of GDH, respectively, and k1 and k2 are the respective apparent first-order inactivation rate constants. The double-exponential model fitted all thermoinactivation trajectories well. As expected, the fitted parameters E1 and E2 summed to nearly 100% in all of the fits. In all samples, the more stable form comprised at least 60% of the total GDH.
The rate constant k2 corresponding to that of the native GDH, and henceforth identified as kobs, was further analyzed in terms of the activation barrier for thermoinactivation using transition state theory (Eyring 1935):
![]() | (8) |
where
; is the transmission factor, kb the Boltzmann constant, T the absolute temperature in Kelvin, h the Planck constant,
G
the free energy of activation, and R the gas constant. The difference in the free energy of activation between 5 and 500 atm (
G
P) were calculated following the analysis of Pappenberger et al. (1997):
![]() | (9) |
The difference in free energy between conditions of 0 and 0.5 M trehalose, 
G
tre, was calculated using the analogous equation and rate constants determined with and without trehalose.
| Acknowledgments |
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The publication costs of this article were defrayed in part by payment of page charges. This article must therefore be hereby marked "advertisement" in accordance with 18 USC section 1734 solely to indicate this fact.
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