![]()
|
|
||||||||
J Biol Chem, Vol. 274, Issue 31, 21631-21636, July 30, 1999
From The Panum Institute, Blegdamsvej 3C, DK 2200 Copenhagen
N, Denmark
Aquaporins (AQPs) were expressed in Xenopus
laevis oocytes in order to study the effects of external pH and
solute structure on permeabilities. For AQP3 the osmotic water
permeability, Lp, was abolished at acid pH values
with a pK of 6.4 and a Hill coefficient of 3. The
Lp values of AQP0, AQP1, AQP2, AQP4,
and AQP5 were independent of pH. For AQP3 the glycerol permeability
PGl, obtained from [14C]glycerol
uptake, was abolished at acid pH values with a pK of 6.1 and a Hill coefficient of 6. Consequently, AQP3 acts as a glycerol and
water channel at physiological pH, but predominantly as a glycerol
channel at pH values around 6.1. The pH effects were reversible. The
interactions between fluxes of water and straight chain polyols were
inferred from reflection coefficients ( Aquaporins (AQPs)1 are a
class of membrane proteins that allows osmotic water transport probably
via an aqueous pore (1). Some AQPs can transport other solutes as well,
AQP3 for example, supports significant fluxes of glycerol (2-7). It
has long been known that glycerol transport across the plasma membrane
of the red blood cell is mediated by a pore and that the transport
mechanism is inhibited at low pH (8, 9). Recently it was established that AQP3 is involved in glycerol transport in the red blood cell (10).
This raises the questions of whether glycerol transport in AQP3 is
gated by H+ and whether water transport through AQP3 and
other AQPs is also sensitive to H+.
We have previously applied a fast and high resolution optical method to
determine the transport properties of AQPs expressed in
Xenopus oocytes (6). Here we combine this method with tracer measurements in order to study the effects of H+,
temperature, and solute structure on transport of water, glycerol, and
other straight chain polyols. The study is performed predominantly in
AQP3, but also in AQP0, AQP1, AQP2, AQP4, and AQP5.
At present, transport models are restricted to the use of macrophysical
concepts such as pore diameter and pore length. This is mainly due to
the lack of knowledge about the structure of the putative pore and the
nature of the chemical interactions with the permeating molecules (11,
12). Our data for AQP3 suggest a model where the permeation of water
and polyols are determined by the formation of hydrogen bonds between
the pore and the permeating molecule. From a physiological point of
view, it is interesting that both the glycerol and the water transport through the AQP3 exhibited a strong, immediate, and reversible pH
dependence. Such short term and direct gating of transport is a novel
feature of aquaporins.
Details of the preparation of mRNA, the preparation and
injection of Xenopus oocytes, and the set-up for
Lp and The glycerol permeability, PGl, was derived from
[14C]glycerol uptakes. The oocytes were equilibrated for
at least 2.5 min in the given test solution before being transferred
for 0.5-10 min to 3 ml of the stirred test solution to which 4 µCi
ml The Lp and PGl were analyzed
as functions of external pH by fitting to a Boltzmann function:
exp[(pH A phenomenological analysis of the volume and solute fluxes and the
coupling between them was obtained from irreversible thermodynamics (15), with glycerol as an example,
The parameters presented have been corrected for the fluxes taking
place via the membrane of the native oocytes. All numbers are given as
means ± S.E., unless otherwise stated the number in parentheses
is the number of experiments in at least four oocytes.
Lp and
The possibility that the test solute crosses the membrane via another
route than the AQP and diminishes the driving force during the
measurement can be excluded (6). Consider in the present investigation
the most permeable test solute, EG. If a flux of EG (via the membrane
or in between the membrane and the AQPs) should lead to any significant
intracellular accumulation within the test period of 10-20 s, then
The permeability arising from the native oocyte membrane was small. In
the native oocytes addition of mannitol gave an Lp of 0.33 ± 0.02 (10 pH Dependence of Lp,
For AQP3 the reflection coefficients for glycerol (
Acid pH reduced the membrane potential of the oocytes. At pH 7.4 the
average potential was Temperature Dependence--
For AQP3, Glycerol Uptake by AQP3--
The uptake rate for glycerol
decreased with time, but was practically constant for the first min in
the following experiments (Fig.
3A). In hypertonic test
solutions, where 20 mM of glycerol was added to the control
bathing solution at pH 7.4, the initial rate of uptake
(JGl) was 2.4 ± 0.15 (10
PGl was reduced at lower temperatures. A
comparison of PGl measured at 23 and 10 °C
gave an Ea of 5.6 ± 0.5 kcal mol
PGl was a function of the pH of the test
solutions (Fig. 3B). It was independent of pH values down to
about 6.25, decreased steeply for more acid pH values, and was
abolished at a pH of about 5.6. The pK was 6.1 ± 0.04 and the Hill coefficient 6.2 ± 1.6 ( AQP3 has been found to act as a channel for both water and
glycerol transport. The fluxes are linear functions of their respective chemical driving forces (3, 5, 6, 17), and the activation energies are
low (3, 6). Furthermore, the two fluxes interact in the protein (6).
Our data show that the transports are gated by H+. In
principle, three simultaneously active groups of titratable sites could
be responsible for this behavior: one group in which titration led to
closure of the channel(s), another that controlled the
Lp, and finally one that controlled the
PGl. We will discuss the simplest possibility:
that these groups are, at least partially, identical.
Mechanisms and Coupling of Water and Glycerol Fluxes--
The
behavior of AQP3 cannot be interpreted in terms of a physical pore.
AQP3 remained open to glycerol transport in the pH range 5.8-6.2 while
being closed for the smaller water molecule. The data can be
interpreted by means of an Eyring energy barrier model (18). On this
model, the molecule permeates by a series of jumps, the energy barriers
of which are determined by the chemical bonds between the molecule and
specific sites in the pathway. For AQP3, the Ea for
Lp was low, around 5 kcal mol
The difference between pK values and Hill coefficients
raises the question whether it is the same titratable groups that
determine the Lp and PGl. We
suggest it is and that the difference arises from two effects. First,
glycerol with its three
Our model suggest a mechanism of how another member of the major
integral protein family, the glycerol facilitator GlpF, can act as a
glycerol channel without letting through water (19). If the pore of
GlpF had a titratable site that was protonated at normal pH, it would
be hydrophobic and in effect prevent the passage of water. If the site
allowed competitive interaction between glycerol and H+ as
described above, the glycerol molecule would be able to remove the
H+ and use the site for transport.
The model is not directly applicable to AQP0, AQP1, AQP2, AQP4, and
AQP5, since they did not exhibit any pH sensitivity. One possibility is
that the sites responsible for Lp in these aquaporins are not accessible to H+. AQP1 has a small but
significant permeability to glycerol (6, 20, 21), and the The Role of Polyol Composition--
In general the
The picture that emerges is one where the test molecules, viewed as
cylinders of different lengths and roughly similar diameters, cross the
pore of AQP3 with their axis parallel to the pore. During permeation
the Comparison with Other Studies--
The numerical values for the
transport parameters derived here and in an earlier paper (6) are
compatible with the majority of published data of others (3, 5, 17).
Only one report gives a high Ea for
PGl (5); we have no explanation for this
discrepancy. The glycerol transport in AQP3 has been reported to be
independent of external pH in the range 6-7 (22), while we found
PGl to be significantly smaller at pH 6.0 (Fig. 3B). The same investigators (22) also reported no water
permeability of the AQP3, which is in contrast to all other reports (3, 5, 6, 17) and the present study.
The Relation between Primary Structure and Permeation in AQP3--
The
ability of AQP3 to transport both water and larger solutes is shared by
AQP7 (24, 25) and AQP9 (17). Functionally, this places these three
aquaporins in between those members of the major integral protein
family that transport predominantly water (i.e. AQP0, AQP1,
AQP2, AQP4, AQP5) and those that are impermeable to water,
i.e. the glycerol facilitator GlpF (19). In view of the
unique dependence of AQP3 on pH, titratable residues common for AQP3
and the water transporting aquaporins may not be relevant to explain
the transport properties, while homology with the glycerol transporting
aquaporins may be more important. If single residues are focused upon,
an obvious guess for the titratable sites would be histidines, which
qua their imidazole ring have pK values of 6.0-7.0 when
incorporated into proteins. Other candidates with hydrophilic side
groups are aspartate and glutamate residues, which may have
pK values as high as 7 in proteins. All three amino acid
residues are known to participate in hydrogen bonding (23).
Interestingly, specific structural changes in aquaporins have been
shown recently to cause shifts from water to glycerol permeation (26,
27). It should be investigated whether this phenomena and the one
described by us have a common basis. The rapid and reversible effects
of H+ observed by us, however, do not per se
implicate structural or major conformational changes.
Physiological Relevance--
AQP3 has been localized in several
mammalian tissues: eye, kidney, stomach, spleen, intestine, and
erythrocytes (3, 28-30). For a recent review, see Ref. 7. The
reduction of the Lp of AQP3 by H+
suggests that these tissues under anaerobic conditions protect themselves against excessive cellular swelling by a reduction of the
passive water permeability. The lower pK for
PGl than for Lp shows that
the cells strive to retain their capacity for glycerol uptake under acidosis.
The technical assistance of Inge Kjeldsen,
Tove Soland, and Svend Christoffersen is gratefully acknowledged.
Valuable suggestions have been given by Anne-Kristine Meinild, M. Grunnet, Nanna Boxenbaum, Dr. J. Brahm, Dr. S. Dissing, and Dr. W. D. Stein.
*
This work was supported by the Sundhedsvidenskabelige
Forskningsråd and the NOVO NORDISK Foundation.The costs of publication of this
article were defrayed in part by the
payment of page charges. The article
must therefore be hereby marked
"advertisement" in accordance with 18 U.S.C. Section
1734 solely to indicate this fact.
The abbreviations used are:
AQPs, aquaporins;
EG, 1,2-ethanediol (ethylene glycol);
PD, 1,2-pentanediol;
Gl, 1,2,3-propanetriol (glycerol);
B12, 1,2-butandiol;
B13, 1,3-butandiol;
B14, 1,4-butandiol;
B23, 2,3-butandiol;
P12, 1,2-pentandiol;
P14, 1,4-pentandiol;
P15, 1,5-pentandiol;
P24, 2,4-pentandiol;
MES, 2-(N-morpholino)ethanesulfonic acid.
Transport of Water and Glycerol in Aquaporin 3 Is Gated by
H+*
and
![]()
ABSTRACT
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES
). For AQP3, water and
glycerol interacted by competing for titratable site(s):
Gl was 0.15 at neutral pH but doubled at pH 6.4. The
values were smaller for polyols in which the
OH groups were free to
form hydrogen bonds. The activation energy for the transport processes
was around 5 kcal mol
1. We suggest that water and polyols
permeate AQP3 by forming successive hydrogen bonds with titratable sites.
![]()
INTRODUCTION
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES
![]()
MATERIALS AND METHODS
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES
measurements have been described in
detail previously (6, 13, 14). For measurements of the water
permeability (Lp) and reflection coefficients (
)
oocytes were placed in a chamber (30 µl) in which solution changes
could be accomplished within 5 s (90% complete). The oocytes were
stabilized by the insertion of two microelectrodes, which also recorded
the membrane potential. The presence of the microelectrodes did not
affect the measurements (6, 14). Oocyte volumes were monitored on-line
with an accuracy of 0.03% equal to about 0.4 nl, via an inverted
microscope connected to a charge coupled device camera.
Lp and
were obtained from the initial rate of
volume decrease induced by the addition of 20 mosmol of test solute to
the control bathing solution. The
of a given polyol was obtained
from the ratio between the volume changes induced by the polyol and
mannitol. The control bathing solution contained in mM: 90 NaCl, 20 mosmol of mannitol, 2 KCl, 1 CaCl2, 1 MgCl2, 10 HEPES or MES, osmolarity 214 mosmol; pH was adjusted according to the type of experiment. Test solutions were obtained by adding 20 mM mannitol or one of the following
straight chain polyols (mole weights and boiling points (°C),
respectively, in parentheses): ethylene glycol, EG (62, 197);
1,2-propanediol, PD (76, 187); glycerol, Gl (92, 193); 1,2-butandiol,
B12 (90, 192); 1,3-butandiol, B13 (90, 204); 1,4-butandiol, B14 (90, 230); 2,3-butandiol, B23 (90, 184); 1,2-pentandiol, P12 (104, 206); 1,4-pentandiol, P14 (104, not detected); 1,5-pentandiol, P15 (104, 242), and 2,4-pentandiol, P24 (104, 201); the structures are indicated in Fig. 1B. The isotonic test solution was obtained by
replacing 20 mosmol of mannitol in the control solution by 20 mosmol of glycerol.
1 [14C]glycerol (Amersham Pharmacia
Biotech, code CFB 174, ethanol-free) had been added. To terminate
uptake, oocytes were washed twice in ice-cold medium and transferred to
scintillation vials, incubated for approximately 1 h at room
temperature with 1 ml of 20% SDS before addition of 15 ml of
scintillation fluid (Packard Opti-Fluor), and counting in a
scintillation counter (Packard Tri-Carb).
pK)/
H]/(1 + exp[(pH
pK)/
H]).
H is a measure of the
steepness of the curve around pK and is related to the Hill
coefficient n = d(log Lp)/d(pH) via n = 1/(2.3
H).
(Eq. 1)
where JV is the volume flow, determined from
the initial rate of change in oocyte volume. JGl
is the flux of glycerol, determined from tracer uptake. A is
the true oocyte surface area: with an average diameter of 1.35-mm,
oocytes have an apparent surface area of 5.9 mm2. Folding
of the membrane increases this area by a factor of nine (16) to give
the true surface area A = 0.53 cm2.
R is the gas constant and T the absolute
temperature.
(Eq. 2)
Ci is the transmembrane
concentration difference of impermeable solutes such as mannitol;
CGl is the difference in glycerol
concentration. CGl' is the average concentration
of glycerol in the aqueous pore. The coupling between the solute and
volume fluxes in the aquaporin can be characterized by
(Equations
10-56 in Ref. 15),
where
(Eq. 3)
x/
w is a constant that gives
the ratio of the membrane thickness to the volume fraction of water,
fsw is a formal frictional factor that gives the
coupling between the solute (glycerol) and water in the pore. Changes
in
, which arise from partial molar volume effects, are ignored
because they were too small to affect the measured values. It follows
that a
significantly smaller than 1 is evidence for interaction
between solute and water and that 1
Gl is
proportional to the glycerol permeability, PGl,
times the friction, fsw. We will refer to this
term as the interaction and relate Arrhenius activation energies
(Ea) to this.
![]()
RESULTS
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES
at pH 7.4--
For AQP3 the
Lp was 6.9 ± 0.3 (10
5 cm
s
1 (osmol liter
1)
1) (29 oocytes). The
values for the polyols were all smaller than 1, for
data see Fig. 1. For AQP1 the
Lp was 6.8 ± 0.3 (10
5 cm
s
1 (osmol liter
1)
1) (8 oocytes).
Gl was 0.94 ± 0.01 (35),
PD was 0.93 ± 0.02 (32), and
EG was
0.95 ± 0.01 (36), all significantly lower than 1.

View larger version (33K):
[in a new window]
Fig. 1.
Reflection coefficients
(
) for straight chain polyols.
A, four consecutive measurements from one oocyte expressing
AQP3 challenged with 20 mosmol of glycerol (Gl),
1,2-butandiol (B12), 2,3-butandiol (B23), and
urea, which has the same osmotic effects as mannitol (6). B,
the
values of EG, PD, Gl; the butandiols B12, B13, B14, B23; and
the pentandiols P12, P14, P15, and P24 compared with
of the
impermeable mannitol (Man), which is taken as one.
Numbers in parentheses are the number of tests
and the number of oocytes, respectively. Structures of the test solutes
are given above. An open circle indicates an (
OH) group,
and squares indicate backbone carbons. Each carbon has four
bonds, but single hydrogen atoms and associated bonds are not
shown.
EG would be small for both AQP3 and AQP1. In fact,
EG for AQP3 was close to zero, for AQP1 it was about one.
5 cm s
1 (osmol
liter
1)
1) (nine oocytes), which was about
20 times smaller than that of oocytes expressing AQP0 to AQP5. The
values were all smaller than one: for Gl, 0.90; PD, 0.83; EG, 0.63;
12B, 0.45; 13B, 0.59; 14B, 0.83; 23B, 0.69; 12P, 0.56; 14P, 0.70; 15P,
0.73; 24P, 0.53, all with S.E. values around 10% (four oocytes).
, and Membrane
Potential--
The Lp of AQP3 was immediately
affected by shifts in external pH. When the pH of the bath solution was
changed to acidic values, the Lp began to decrease
within 1-3 s (compare Fig. 2,
A and B). The inhibition was complete in about 60 s, at which time Lp equaled that of native
oocytes. To ensure steady states at a given pH, oocytes were adapted
for at least 2 min before Lp and
were recorded.
The steady state Lp had a marked pH dependence with
a pK of 6.4 ± 0.01, a Hill coefficient of 2.7 ± 0.3 (
2 = 0.017, 119 recordings from nine oocytes), and
complete inhibition at pH values below 5.5 (Fig. 2C). The
inhibition was reversible; at the return to external pH of 7.4, Lp immediately began to recover (Fig. 2B)
and was normalized in about 60 s. In about one-third of the
oocytes, changes in bathing solution pH under isotonic conditions
resulted in short lasting (typically 2 s) transient changes in
oocyte volume of about 0.1%; we have no explanation of this
phenomenon. The Lp values of the other
AQPs were insensitive to external pH. The Lp of AQP1
was measured for pH values between 7.4 and 4.5 (Fig. 2C).
For AQP0, AQP2, AQP4, and AQP5 there were no significant differences
between the Lp values measured at pH 7.4 and at 4.5 (data not shown).

View larger version (13K):
[in a new window]
Fig. 2.
Inhibition of Lp in
AQP3 by H+ ions. A, volume changes of an
AQP3 expressing oocyte challenged by 20 mosmol of mannitol at an
external pH maintained at 7.4. B, volume changes of the same
oocyte challenged by 20 mosmol of mannitol simultaneously
with a change in bathing solution pH from 7.4 to 5.4. This caused
initially a volume change with a rate about half the value observed
when pH was kept constant at 7.4. After about 100 s the osmotic
challenge was removed and pH maintained at 5.4; this induced only a
small shrinkage. Re-exposure to 20 mosmol of mannitol (after 200 s) resulted in only small volume changes, which were of the order seen
in native oocytes. After about 250 s external pH was returned to
7.4; under the influence of the osmotic gradient maintained by the 20 mosmol of mannitol the oocyte immediately began to shrink. After about
325 s the 20 mosmol of mannitol was removed (pH maintained at 7.4)
and the oocyte volume returned toward its control value. C,
Lp of oocytes expressing AQP3 (
) and AQP1 (
)
as a function of external pH under steady state conditions:
Lp was recorded after at least 2 min of adaptation
to the given pH. For comparison, all Lp
values at pH 7.4 are normalized to one. Lp of AQP3
had a pK of 6.4 ± 0.01 and a Hill coefficient of
2.7 ± 0.29 (
2 = 0.017) and was completely
abolished for pH values below 5.6. The numbers at each
point are the number of oocytes, and the bar
shows the S.E. if larger than the extension of the point. The two
points at pH = 3 are single observations. The AQP1 data are 66 recordings collected from three oocytes; for this aquaporin there was
no change in Lp with external pH.
Glyc)
and formamide (
Form) were sensitive to external pH. In
steady state
Gl was 0.15 ± 0.01 (15) at pH 7.4 and
0.32 ± 0.02 (23) at pH 6.4.
Form was 0.23 ± 0.04 (13) at pH 7.4 and 0.53 ± 0.03 (24) at pH 6.4. The changes
were reversible.
43 ± 2 mV (35 oocytes). When the external
pH was lowered the potential began to depolarize within 1 s and
became stable after about 60 s. At pH 4.5 the steady state potential was
18 ± 2 mV (nine oocytes); between these values the steady state potential was a linear function of external pH. The
membrane potential began to recover within 1 s when external pH
was returned to 7.4 and stabilized after about 60 s. The pH effect
was independent of which type of aquaporin that was expressed and must
be ascribed to reversible modulations by pH of ion channel activity in
the oocyte plasma membrane.
Gl decreased
with increasing temperature from 0.24 ± 0.01 at 15.6 °C (26)
to 0.13 ± 0.02 at 22 °C (23) and to
0.23 ± 0.03 at
31 °C (5). In the temperature range 15.6 to 31 °C, the Arrhenius
activation energy (Ea in kcal mol
1)
for (1
Gl) was 4.8 ± 0.23 (54).
Ea was higher in the range 31 to 22 °C (7.2 ± 0.45 kcal mol
1) than in the range 22 to 15.6 °C
(3.4 ± 0.6 kcal mol
1). Oocytes only survived about
10 min at 31 °C as judged from the membrane potential.
Ea for (1
12B) was 4.5 ± 1.6 kcal mol
1 (four oocytes) and for (1
23B) it was 4.8 kcal mol
1 (two oocytes),
measurements at 15 and 22 °C.
9
mol min
1 oocyte
1) (15 oocytes). Given the
average surface area of 0.53 cm2 this gives a
PGl of 2.8 ± 0.25 (10
6 cm
s
1) (Fig. 3B). The uptake into native oocytes
was measured to be less than 4% of JGl (Fig.
3A) and has been corrected for in
PGl. PGl was independent
of whether it was recorded during an influx or an efflux of water.
Oocytes swelled in isotonic test solution where 20 mM
glycerol replaced mannitol (6). Under this conditions PGl was 0.99 ± 0.06 (15 oocytes) times the
PGl recorded in the hyperosmolar test solution
used above. This shows that solvent drag in the pore is insignificant,
i.e. that the second term on the right-hand side of Equation 2 can be disregarded and that the derivation of
PGl by means of hypertonic solutions is
valid.

View larger version (13K):
[in a new window]
Fig. 3.
Uptake of glycerol into AQP3 expressing
oocytes. A, the uptake of glycerol
(JGl) as a function of time calculated from the
uptake of tracer amounts of [14C]glycerol into AQP3
expressing oocytes (
) (curve drawn by eye). The numbers
in parentheses are numbers of oocytes from three different
animals. The uptake rate was roughly constant for the first minute.
, uptake into uninjected oocytes averaged from between three and
five oocytes. B, the glycerol permeability
(PGl) for AQP3 expressing oocytes as a function
of external pH under steady state conditions; values are derived from
1-min uptakes of [14C]glycerol.
PGl had a pK of 6.1 ± 0.02 and
a Hill coefficient of 6.2 ± 1.6 (
2 = 0.04) and was
completely abolished for pH below 5.7. The number at each
point shows the number of oocytes from two animals. For
comparison, the variation of Lp with pH is shown as
a thin line (right-hand scale; data from Fig.
2B).
1 (eight oocytes).
2 = 0.04, 90 oocytes).
![]()
DISCUSSION
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES
1, which
suggests that the water molecule at neutral pH crosses this aquaporin
by forming a succession of single hydrogen bonds. The
Lp exhibited an immediate and reversible dependence on external pH (Fig. 2, A and B), under steady
state conditions the Lp depended in a sigmoidal
manner on external pH with a pK of 6.4 and a Hill
coefficient of about 3. This suggests that at least three cooperating
titratable sites determine the Lp. In the simplest,
but not the only, model these sites are located in the aqueous pathway
and determine the energy barriers for water permeation. Titration of
the sites would abolish their hydrogen bonding capacity and render them
effectively hydrophobic. In analogy to the Lp, the
PGl had low activation energy and a marked
dependence on external pH. But the pK was lower, 6.1, and
the Hill coefficient larger, about 6 (Fig. 3B). This would
suggest that glycerol also permeates by forming successive hydrogen
bonds, the Hill coefficient indicates at least six.
OH groups might have to make and break more
hydrogen bonds than water in order to cross the aquaporin; this would
lead to a higher Hill coefficient. Second, the pK for
glycerol transport could be shifted due to a competitive interaction
between H+ and glycerol at the sites. Such competition has
been described in intact human red blood cells (9) where glycerol
transport is mediated by AQP3 (10). In these cells pK for
PGl was about 6.0 at external glycerol
concentrations of 1 mM and 5.5 at external glycerol
concentrations of 2 M. In addition, the Hill coefficients were estimated to be larger than 2 (9). These values are in agreement
with those of the present study where glycerol concentrations of 20 mM were employed. It appears that glycerol, when close to the titratable site, to a certain extent displaces water molecules, an
effect that would be enhanced by the confinement of the pore. The
resulting lower molar fraction of water near the site would result in a
lower local H+ concentration and consequently in a decrease
of the effective pK. The hypothesis of a pathway shared by
water and glycerol in AQP3 is supported by the finding that
Gl doubled when external pH was lowered to 6.4. This
shows that the pathways for water and glycerol has at least one
titratable site in common with a pK around 6.4. Titration
reduces the availability of this site, and the interaction between the
fluxes is reduced. At sufficiently acid pH values both water and
glycerol would be unable to cross the channel. The fact that
for
formamide also doubled at pH 6.4 supports the notion that it is the
OH groups of the solute rather than its backbone that is responsible
for interaction.
values
for the smaller polyols, EG and PD, were of the same size as that of
glycerol. This shows that although these polyols interacts with water
in AQP1, some structural incompatibility, not found in AQP3, prevents
them from permeating at any larger rate.
values for
AQP3 increased with the number of
OH groups and number of carbons of
the test solute (Fig. 1B). The importance of
OH groups
available for hydrogen bonding was particularly clear when
values
of the butanols B12, B13, B14, and B23 were compared. For these polyols
the location and intramolecular interactions of the two
OH groups had
significant specific effects on
values. The
values were larger
if the two
OH groups were located next to each other and engaged in
intramolecular bonding (
B23 >
B12 >
B13
B14). The extent of
intramolecular bonding was mirrored by the boiling points, which were
lower for B12 and B23 than for B13 and B14. The
OH groups in B12 and
B23 were therefore not available for interaction with the sites in the
aquaporin to the same degree as the
OH groups of B13 and B14. This
would result in smaller fluxes (smaller P) and/or smaller
frictions with the water (smaller fsw) and
therefore in larger
values for B23 and B12 (Equation 3). The
effects of the locations of the
OH groups on
were absent for the
pentanols. Most likely the longer carbon chain mitigate the strength of
intramolecular bonding between
OH groups as witnessed by the small
variations between the boiling points among this group.
OH groups of the solute form a succession of single hydrogen
bonds with the aquaporin as indicated by the low activation energies of
around 5 kcal mol
1 observed for
JGl, 1
Gl, 1
B12, and 1
B23.
Gl determined by us in a previous study 0.24 (6) was
higher than the one determined here, 0.15. The oocytes in the present
study had more negative membrane potentials, on average
43 mV
compared with the
25 mV in the previous study. As
Gl was found to increase with acidity, we suggest that the oocytes used
previously, being more stressed, might have had a more acid intracellular pH.
![]()
ACKNOWLEDGEMENTS
![]()
FOOTNOTES
To whom correspondence should be addressed. Tel.: 45-3532-7582;
Fax: 45-3532-7526; E-mail: t.zeuthen@mfi.ku.dk.
![]()
ABBREVIATIONS
![]()
REFERENCES
TOP
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
REFERENCES
1.
Agre, P.,
Bonhivers, M.,
and Borgnia, M. J.
(1998)
J. Biol. Chem.
273,
14659-14662 2.
Echevarría, M.,
Windhager, E. E.,
Tate, S. S.,
and Frindt, G.
(1994)
Proc. Natl. Acad. Sci. U. S. A.
91,
10997-11001 3.
Ishibashi, K.,
Sasaki, S.,
Fushimi, K.,
Uchida, S.,
Kuwahara, M.,
Saito, H.,
Furukawa, T.,
Nakajima, K.,
Yamaguchi, M.,
Gojobori, T.,
and Marumo, F.
(1994)
Proc. Natl. Acad. Sci. U. S. A.
91,
6269-6273 4.
Ma, T.,
Frigeri, A.,
Hasegawa, H.,
and Verkman, A. S.
(1994)
J. Biol. Chem.
269,
21845-21849 5.
Echevarría, M.,
Windhager, E. E.,
and Frindt, G.
(1996)
J. Biol. Chem.
271,
25079-25082 6.
Meinild, A.-K.,
Klaerke, D. A.,
and Zeuthen, T.
(1998)
J. Biol. Chem.
273,
32446-32451 7.
Sasaki, S.,
Ishibashi, K.,
and Marumo, F.
(1998)
Annu. Rev. Physiol.
60,
199-220[CrossRef][Medline]
[Order article via Infotrieve]
8.
Stein, W. D.
(1962)
Biochim. Biophys. Acta
59,
47-65[Medline]
[Order article via Infotrieve]
9.
Carlsen, A.,
and Wieth, J. O.
(1976)
Acta Physiol. Scand.
97,
501-513[Medline]
[Order article via Infotrieve]
10.
Roudier, N.,
Verbavatz, J.-M.,
Maurel, C.,
Riproche, P.,
and Tacnet, F.
(1998)
J. Biol. Chem.
273,
8407-8412 11.
Finkelstein, A.
(1987)
Water Movement through Lipid Bilyers, Pores and Plasma Membranes
, Wiley-Interscience, New York
12.
Hill, A. E.
(1994)
J. Membr. Biol.
137,
197-203[Medline]
[Order article via Infotrieve]
13.
Zeuthen, T.,
Meinild, A.-K.,
Klaerke, D. A.,
Loo, D. D. F.,
Wright, E. M.,
Belhage, B.,
and Litman, T.
(1997)
Biol. Cell
89,
307-312[CrossRef][Medline]
[Order article via Infotrieve]
14.
Meinild, A.-K.,
Klaerke, D. A.,
Loo, D. D. F.,
Wright, E. M.,
and Zeuthen, T.
(1998)
J. Physiol. (Lond.)
508.1,
15-21 15.
Katchalsky, A.,
and Curran, P. F.
(1965)
Nonequilibrium Thermodynamics in Biophysics
, Harvard University Press, Cambridge, MA
16.
Zampighi, G. A.,
Kreman, M.,
Boorer, K. J.,
Loo, D. D. F.,
Bezanilla, F.,
Chandy, G.,
Hall, J. E.,
and Wright, E. M.
(1995)
J. Membr. Biol.
148,
65-78[Medline]
[Order article via Infotrieve]
17.
Tsukaguchi, H.,
Shayakul, C.,
Berger, U. V.,
Mackenzie, B.,
Devidas, S.,
Guggino, W. B.,
van Hoek, A. N.,
and Hediger, M. A.
(1998)
J. Biol. Chem.
273,
24737-24743 18.
Glasstone, S.,
Laidler, K. J.,
and Eyring, H.
(1941)
The Theory of Rate Processes
, McGraw-Hill Book Co., Inc, New York
19.
Maurel, C.,
Reizer, J.,
Schroeder, J. I.,
Chrispeels, M. J.,
and Saier, M. H., Jr.
(1994)
J. Biol. Chem.
269,
11869-11872 20.
Abrami, L.,
Tacnet, F.,
and Riproche, P.
(1995)
Pflügers Arch.
430,
447-458[CrossRef][Medline]
[Order article via Infotrieve]
21.
Abrami, L.,
Berthonaud, V.,
Deen, P. M. T.,
Rousselte, G.,
Tacnet, F.,
and Riproche, P.
(1996)
Pflügers Arch.
431,
408-414[CrossRef][Medline]
[Order article via Infotrieve]
22.
Ma, T.,
Hasegawa, H.,
Skach, W. R.,
Frigeri, A.,
and Verkman, A. S.
(1994)
Am. J. Physiol.
266,
C189-C197 23.
Creighton, T. E.
(1993)
Proteins
, p. 15, W. H. Freeman and Company, New York
24.
Ishibashi, K.,
Kuwahara, Y.,
Gu, Y.,
Kageyama, Y.,
Tohsaka, A.,
Suzuki, F.,
Marumo, F.,
and Sasaki, S.
(1997)
J. Biol. Chem.
272,
20782-20786 25.
Kuriyama, H.,
Kawamoto, S.,
Ishida, N.,
Ohno, I.,
Mita, S.,
Matsuzawa, Y.,
Matsubara, K.,
and Okubo, K.
(1997)
Biochem. Biophys. Res. Commun.
241,
53-58[CrossRef][Medline]
[Order article via Infotrieve]
26.
Lagrée, V.,
Froger, A.,
Deschamps, S.,
Pellerin, I.,
Delamarche, C.,
Bonnec, G.,
Gouranton, J.,
Thomas, D.,
and Hubert, J.-F.
(1998)
J. Biol. Chem.
273,
33949-33953 27.
Lagrée, V.,
Froger, A.,
Deschamps, S.,
Hubert, J.-F.,
Delmarche, C.,
Bonnec, G.,
Thomas, D.,
Gouranton, J.,
and Pellerin, I.
(1999)
J. Biol. Chem.
274,
6817-6819 28.
Ecelbarger, C. A.,
Terris, J.,
Frindt, G.,
Echevarría, M.,
Marpels, D.,
Nielsen, S.,
and Knepper, M. A.
(1995)
Am. J. Physiol.
269,
F663-F672 29.
Frigeri, A.,
Gropper, M. A.,
Turck, C. W.,
and Verkman, A.
(1995)
Proc. Natl. Acad. Sci. U. S. A.
92,
4328-4331 30.
Hamann, S.,
Zeuthen, T.,
La Cour, M.,
Nagelhus, E. A.,
Ottersen, O. P.,
Agre, P.,
and Nielsen, S.
(1998)
Am. J. Physiol.
274,
C1332-C1345
Copyright © 1999 by The American Society for Biochemistry and Molecular Biology, Inc.
![]()
CiteULike
Complore
Connotea
Del.icio.us
Digg
Reddit
Technorati What's this?
This article has been cited by other articles:
![]() |
N. Smolin, B. Li, D. A. C. Beck, and V. Daggett Side-Chain Dynamics Are Critical for Water Permeation through Aquaporin-1 Biophys. J., August 1, 2008; 95(3): 1089 - 1098. [Abstract] [Full Text] [PDF] |
||||
![]() |
K. Edashige, S. Ohta, M. Tanaka, T. Kuwano, D. M. Valdez Jr., T. Hara, B. Jin, S.-i. Takahashi, S. Seki, C. Koshimoto, et al. The Role of Aquaporin 3 in the Movement of Water and Cryoprotectants in Mouse Morulae Biol Reprod, August 1, 2007; 77(2): 365 - 375. [Abstract] [Full Text] [PDF] |
||||
![]() |
T. Zeuthen, E. Zeuthen, and N. MacAulay Water transport by GLUT2 expressed in Xenopus laevis oocytes J. Physiol., March 1, 2007; 579(2): 345 - 361. [Abstract] [Full Text] [PDF] |
||||
![]() |
J. C. Shope and K. A. Mott Membrane trafficking and osmotically induced volume changes in guard cells J. Exp. Bot., December 1, 2006; 57(15): 4123 - 4131. [Abstract] [Full Text] [PDF] |
||||
![]() |
H.-F. Huang, R.-H. He, C.-C. Sun, Y. Zhang, Q.-X. Meng, and Y.-Y. Ma Function of aquaporins in female and male reproductive systems Hum. Reprod. Update, November 1, 2006; 12(6): 785 - 795. [Abstract] [Full Text] [PDF] |
||||
![]() |
M. H. Levin, S. Sullivan, D. Nielson, B. Yang, W. E. Finkbeiner, and A. S. Verkman Hypertonic Saline Therapy in Cystic Fibrosis: EVIDENCE AGAINST THE PROPOSED MECHANISM INVOLVING AQUAPORINS J. Biol. Chem., September 1, 2006; 281(35): 25803 - 25812. [Abstract] [Full Text] [PDF] |
||||
![]() |
F. M. Charron, M. G. Blanchard, and J.-Y. Lapointe Intracellular Hypertonicity Is Responsible for Water Flux Associated with Na+/Glucose Cotransport Biophys. J., May 15, 2006; 90(10): 3546 - 3554. [Abstract] [Full Text] [PDF] |
||||
![]() |
M. Zelenina, S. Tritto, A. A. Bondar, S. Zelenin, and A. Aperia Copper Inhibits the Water and Glycerol Permeability of Aquaporin-3 J. Biol. Chem., December 10, 2004; 279(50): 51939 - 51943. [Abstract] [Full Text] [PDF] |
||||
![]() |
K. L. Nemeth-Cahalan, K. Kalman, and J. E. Hall Molecular Basis of pH and Ca2+ Regulation of Aquaporin Water Permeability J. Gen. Physiol., April 26, 2004; 123(5): 573 - 580. [Abstract] [Full Text] [PDF] |
||||
![]() |
K. Hedfalk, R. M. Bill, J. G. L. Mullins, S. Karlgren, C. Filipsson, J. Bergstrom, M. J. Tamas, J. Rydstrom, and S. Hohmann A Regulatory Domain in the C-terminal Extension of the Yeast Glycerol Channel Fps1p J. Biol. Chem., April 9, 2004; 279(15): 14954 - 14960. [Abstract] [Full Text] [PDF] |
||||
![]() |
D. L. Weeks, G. Gushansky, D. R. Scott, and G. Sachs Mechanism of Proton Gating of a Urea Channel J. Biol. Chem., March 12, 2004; 279(11): 9944 - 9950. [Abstract] [Full Text] [PDF] |
||||
![]() |
M. Zelenina, A. A. Bondar, S. Zelenin, and A. Aperia Nickel and Extracellular Acidification Inhibit the Water Permeability of Human Aquaporin-3 in Lung Epithelial Cells J. Biol. Chem., August 8, 2003; 278(32): 30037 - 30043. [Abstract] [Full Text] [PDF] |
||||
![]() |
L. V. Virkki, C. Franke, P. Somieski, and W. F. Boron Cloning and Functional Characterization of a Novel Aquaporin from Xenopus laevis Oocytes J. Biol. Chem., October 18, 2002; 277(43): 40610 - 40616. [Abstract] [Full Text] [PDF] |
||||
![]() |
M. Zelenina, S. Zelenin, A. A. Bondar, H. Brismar, and A. Aperia Water permeability of aquaporin-4 is decreased by protein kinase C and dopamine Am J Physiol Renal Physiol, August 1, 2002; 283(2): F309 - F318. [Abstract] [Full Text] [PDF] |
||||
![]() |
S. Hohmann Osmotic Stress Signaling and Osmoadaptation in Yeasts Microbiol. Mol. Biol. Rev., June 1, 2002; 66(2): 300 - 372. [Abstract] [Full Text] [PDF] |
||||
![]() |
T. Ma, M. Hara, R. Sougrat, J.-M. Verbavatz, and A. S. Verkman Impaired Stratum Corneum Hydration in Mice Lacking Epidermal Water Channel Aquaporin-3 J. Biol. Chem., May 3, 2002; 277(19): 17147 - 17153. [Abstract] [Full Text] [PDF] |
||||
![]() |
S. Nielsen, J. Frokiar, D. Marples, T.-H. Kwon, P. Agre, and M. A. Knepper |