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Biophys J, May 2001, p. 2187-2197, Vol. 80, No. 5

and
*Skirball Institute of Biomolecular Medicine and Department of Cell
Biology, New York University Medical Center, New York, New York
10016, and
Division of Hematology, Department of
Medicine, State University of New York at Stony Brook, Stony Brook,
New York 11794 USA
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ABSTRACT |
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Na+,K+-ATPase is a heterodimer of
and
subunits and a member of the P-type ATPase family of ion
pumps. Here we present an 11-Å structure of the heterodimer determined
from electron micrographs of unstained frozen-hydrated tubular
crystals. For this reconstruction, the enzyme was isolated from
supraorbital glands of salt-adapted ducks and was crystallized within
the native membranes. Crystallization conditions fixed
Na+,K+-ATPase in the vanadate-inhibited
E2 conformation, and the crystals had p1 symmetry. A large
number of helical symmetries were observed, so a three-dimensional
structure was calculated by averaging both Fourier-Bessel coefficients
and real-space structures of data from the different symmetries. The
resulting structure clearly reveals cytoplasmic, transmembrane, and
extracellular regions of the molecule with densities separately
attributable to
and
subunits. The overall shape bears a
remarkable resemblance to the E2 structure of rabbit
sarcoplasmic reticulum Ca2+-ATPase. After aligning these
two structures, atomic coordinates for Ca2+-ATPase were fit
to Na+,K+-ATPase, and several flexible surface
loops, which fit the map poorly, were associated with sequences that
differ in the two pumps. Nevertheless, cytoplasmic domains were very
similarly arranged, suggesting that the
E2-to-E1 conformational change postulated for
Ca2+-ATPase probably applies to
Na+,K+-ATPase as well as other P-type ATPases.
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INTRODUCTION |
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The
Na+,K+-ATPase generates
Na+ and K+ gradients across
the plasma membrane in virtually all animal cells and is a member of
the P-type ATPase family of ion pumps (see Moller et al., 1996
, for a
recent review of P-type ATPases). During one enzymatic cycle, Na+,K+-ATPase transports
three Na+ ions out of the cell and two
K+ ions into the cell while hydrolyzing one
molecule of ATP. This cycle also includes transient formation of a
phosphoenzyme, which gives rise to the designation P type. Unlike other
members of this family,
Na+,K+-ATPase, along with
the highly homologous
H+,K+-ATPase, is a
heterodimer composed of
and
subunits (Glynn, 1985
). The
subunit consists of ~1020 amino acids and contains the sequence
motifs that define the P-type family. Analysis of cDNA sequences of the
subunit shows that there are 10 transmembrane helices (M1-M10)
that contain the cation binding sites. There are two cytoplasmic loops:
a major loop between helices M4 and M5 that contains the nucleotide
binding and phosphorylation sites and a minor loop between M2 and M3.
On the extracellular side of the membrane, a small extracellular domain
is composed of short loops between various transmembrane helices and
contains the binding site for ouabain. The N-terminus of the
subunit forms a small intracellular domain followed by a short
transmembrane helix and a large extracellular domain, which is composed
of 250 residues with three sites of glycosylation. The
subunit is
clearly required for proper folding and targeting of
Na+,K+-ATPase to the plasma
membrane, and may also influence enzymatic properties of the
subunit (Hasler et al., 1998
; Abriel et al., 1999
).
Early studies (Glynn, 1985
) showed that Asp369 of
Na+,K+-ATPase is
phosphorylated from ATP when Na+ is present. This
phosphoenzyme cannot be hydrolyzed by water, but retains sufficient
chemical energy to be able to transfer the phosphate to ADP, thus
making ATP. Under different conditions, the enzyme can also be
phosphorylated by Pi; the relatively low energy
of this phosphoenzyme is suggested by its unreactivity with ADP, though
it can be hydrolyzed by water in the presence of
K+. Because the same residue has been
phosphorylated in both cases, the difference in reactivity has been
explained by a structural difference in the protein. The high-energy
phosphoenzyme was designated E1~P and the low
energy phosphoenzyme E2-P. Two analogous
unphosphorylated species (E1 and
E2) were subsequently identified, and a reaction cycle was proposed to define the causalities between ligand binding and
conformational change:
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Subsequent to these thermodynamic investigations, the existence
of the two major conformations of
Na+,K+-ATPase was
confirmed by various biochemical and biophysical techniques. For
example, there are three major tryptic cleavage sites in the
subunit, and their sensitivity to cleavage depends on the
conformational state (Jorgensen, 1975
). Tryptic cleavage at the first
site in the N-terminal tail blocked the transition from
E1~P to E2-P (Jorgensen and Klodos, 1978
). Intrinsic tryptophan fluorescence is higher in
E2 than in E1 conformations
(Karlish and Yates, 1978
), and fluorescence of probes such as
fluorescein (Karlish, 1980
) and iodoacetamidofluorescein (Kapakos and
Steinberg, 1982
), which bind to the
subunit, change dramatically at
key steps in the reaction cycle. All of these changes were thought to
reflect a global change in enzyme structure. More recently, changes in
the pattern of iron-catalyzed oxidative cleavage (Goldshleger and Karlish, 1999
; Patchornik et al., 2000
) were interpreted in terms of
particular domain movements associated with the
E1-to-E2 transition. As a
result of these and other experiments, it has been widely concluded
that the conformational changes provide the mechanism of
communication between cytoplasmic and transmembrane domains, thus
coupling ATP hydrolysis to ion transport, though this conclusion is not
universally accepted (Jencks, 1989
).
The recently published atomic structure for
Ca2+-ATPase in the E1
conformation and its comparison with the 8-Å structure in the
E2 conformation represents a major advance not
only in defining pump architecture but also in specifying the
structural basis for the
E2-to-E1 transition
(Toyoshima et al., 2000
). Previous comparisons of 8-Å structures of
Neurospora H+-ATPase and rabbit muscle
Ca2+-ATPase from cryoelectron microscopy
(Kühlbrandt et al., 1998
; Stokes et al., 1999
) provided a similar
view of the conformational change, though specific assignment of the
cytoplasmic domains was ambiguous at that time. With respect to
Na+,K+-ATPase, although it
was the first member of this family to be discovered (Skou, 1957
) and
the first to form two-dimensional (2D) crystals (Skriver et al., 1981
),
structural models have been limited to ~25-Å resolution (Mohraz et
al., 1987
; Skriver et al., 1992
; Hebert et al., 1985
, 1988
), because of
poor order, small crystal size, and the use of negative stain. Here we
present a structure of E2-state
Na+,K+-ATPase from
cryoelectron microscopy at 11-Å resolution, offering the first view of
the entire heterodimer with unambiguous assignment of its domains.
Comparison of our structure with E2 and
E1 models of Ca2+-ATPase
indicates that the molecular architecture as well as the conformational
changes from E2 to E1 are
likely to be conserved across the P-type ATPase family.
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MATERIALS AND METHODS |
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Protein isolation
Microsomes were prepared from supraorbital (or nasal) glands of
salt-adapted immature ducks, according to Martin and Sachs (1999)
.
Similar to their purification procedure, we used SDS to strip away
peripheral membrane proteins, but longer tubular crystals were obtained
at lower SDS:protein ratios (0.3 mg/ml SDS:1.4 mg/ml protein).
Following SDS extraction, microsomes were centrifuged over a 10-50%
sucrose step gradient. An opaque, protein-rich band was collected, from
which the microsomes were pelleted by centrifugation and then were
suspended in a solution containing 50 mM imidazole pH 7.5, 60 mM NaCl,
10 mM KCl, 0.5 mM EGTA, and 2.5% (w/v) sucrose.
Crystallization and data collection
Microsomes were crystallized at 1 mg/ml in 50 mM imidazole pH
7.5, 10 mM KCl, 2.5 mM MgCl2, 0.5 mM EGTA, and
0.5 mM Na3VO4 on ice.
Although not strictly required for crystallization, the orthovanadate
species (prepared by boiling the stock solution for 10 min) seemed to
stabilize the crystals and to increase the proportion of tubular
crystals; in contrast, decavanadate solutions (prepared according to
Stokes and Lacapere, 1994
) provided only marginal improvement. Small
amounts of detergent also aided crystallization, with 0.3-0.5 mg/ml
diheptanoyl phosphatidylcholine (Kessi et al., 1994
) being optimal. For
data collection, a suspension of crystals was rapidly frozen in liquid
ethane and imaged at ×50,000 magnification in the frozen-hydrated
state with a Philips CM200 FEG electron microscope (Philips Electron
Optics, Eindhoven, The Netherlands) operating at 200 kV with an Oxford
CT3500 cryoholder (Oxford Instruments, Eynsham, UK). Electron
micrographs of tubes were screened by optical diffraction, and
well-ordered, tubular crystals were digitized at 14-µm intervals with
a Zeiss SCAI microdensitometer (Carl Zeiss, Oberkochen, Germany).
Image analysis
The Fourier transform of a helical object comprises layer lines
called
Gnl(R,Zl)
(Klug et al., 1958
), which can be directly averaged if objects have the
same helical symmetry. Real-space density maps are then determined by
Fourier-Bessel transformation of
Gnl(R,Zl)
to yield
gnl(r,Zl),
followed by summation of these gnl(r,Zl)
and Fourier transformation with respect to Z. The tubes of
Na+,K+-ATPase showed much
more variability in helical symmetry than Ca2+-ATPase, which required us to employ a
variety of averaging schemes, involving
Gnl(R,Zl),
gnl(r,Zl)
as well as real-space densities. Out of a total of 42 tubular crystals
with 20 different helical symmetries, 27 tubular crystals spanning
seven helical symmetries were chosen for structure analysis (Table
1). Within each helical symmetry,
Gnl(R,Zl)
were averaged and were used as a reference data set for correcting
distortions of the individual tubes (Unwin, 1993
; Beroukhim and Unwin,
1997
). Where possible, overlapping repeats were chosen for distortion
correction, thereby maximizing the number of molecules in the data set,
even if this resulted in a non-integral number of repeats along a given
tube. Defocus values were determined as previously described (Zhang et
al., 1998
), and the contrast transfer function of the microscope (CTF) was calculated based on 4.6% amplitude contrast, chosen because of the
similarity of these tubular crystals to those of
Ca2+-ATPase (Toyoshima et al., 1993b
). A weighted
sum of
Gnl(R,Zl) was calculated for each symmetry group, using CTF values for individual repeats as weights during averaging; these data were then corrected for
the summed value of the CTF (Unwin, 1993
). The crystals had p1
symmetry, and data obtained from the near and far sides of the tubes
were kept separate during these and subsequent manipulations to allow
for calculation of phase residuals and Fourier shell correlation
coefficients (see Fig. 3).
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To combine the seven helical symmetries into a single map, we adopted
recent strategies for aligning and averaging
gnl(r,Zl) (DeRosier et al., 1999
). This technique was adopted because our initial
data set consisted of 10 tubes with 10 different helical symmetries,
thus preventing the standard averaging of
Gnl(R,Zl) and making alignment of 3D structures for real-space averaging problematic. Collection of more micrographs expanded the population of
several symmetry groups; nevertheless we found no improvement when we
used real-space averaging, so we continued primarily with averaging of
gnl(r,Zl).
As described by DeRosier et al. (1999)
, there is a direct
correspondence of particular
gnl(r,Zl)
for objects with the same underlying 2D lattice but different helical
symmetries (defined by the start number (n) of the (1,0) and
(0, 1) layer lines). Thus, the corresponding
gnl(r,Zl)
can be averaged after adjusting the radial coordinate (R)
for a systematic difference in tube diameter and for any slight
magnification differences. This technique is valid only in cases where
the unit cell is identical, and to be absolutely safe, we separated our
seven symmetries into two groups, based on
(Table 1). Tubes with
of ~70.1° were scaled to match the reference symmetries
characterized by n1,0 =
32 and
n0,1 = 11, whereas symmetries with
of ~68.5° were scaled to match the reference symmetry characterized
by n1,0 = 35 and
n0,1 = 11. This effectively divided
the symmetry groups based upon the sign of
n1,0. It is unusual for the sign of
the start number to vary among different helical symmetries, but in Na+,K+-ATPase crystals, the
a axis of the unit cell is very nearly parallel to the
meridional axis of the tubes. Thus, the corresponding helical family
can be either right- or left-handed, depending on the circumferential vector that relates the 2D lattice to the helical lattice. This behavior has been previously observed in mutant bacterial flagellar filaments, which come in both left- and right-handed forms (Yamashita et al., 1998
). To align the
gnl(r,Zl)
data, we used a complicated procedure involving an inverse
Fourier-Bessel transform of individual data sets to
Gnl(R,Zl),
which provided resolution-dependent phase statistics for determination
of radial shift and relative magnifications. These manipulations
required that the n and l values for
gnl(r,Zl) be systematically re-indexed to match the reference data set. Ultimately, the various
Gnl(R,Zl)
data sets were weighted according to the square root of the number of
molecules they contained, were averaged, and finally were used to
calculate 3D maps.
These procedures produced two independent 3D maps (
= 70.1°
and 68.5°), which were aligned and averaged in real space. For alignment, the resolution was limited to 14 Å and maps were calculated at 1-Å intervals. Individual molecules were masked in each map, adjusted for density and magnification differences, and finally aligned
by cross-correlation. These same alignment parameters were then applied
to maps with 9-Å resolution, which were summed. For one measure of
resolution, inverse Fourier-Bessel transforms were applied to averaged
maps calculated from near-side and far-side data for calculation of
their amplitude-weighted phase residual; another measure of resolution
was based on Fourier shell cross-correlation (Miyazawa et al., 1999
)
from these same two data sets. Subtraction of background from
Gnl(R,Zl)
(Beroukhim and Unwin, 1997
) was performed during intermediate alignment
steps to ensure that data with high signal-to-noise ratio were used for
alignment. However, we found that removal of low-amplitude data from
the final map did not significantly improve its quality, as judged both
by phase residuals and by correlation coefficients, so we chose to
include all data out to 9-Å resolution for the final reconstruction.
These same real-space alignment procedures were used to compare Na+,K+-ATPase and Ca2+-ATPase. In this case, the alignment included only the cytoplasmic domains after trimming off the decavanadate peak that is unique to Ca2+-ATPase (see Results). After alignment, the correlation coefficient between these cytoplasmic regions was 0.84, which compares favorably with the value of 0.90-0.95 routinely obtained between independent structures of Ca2+-ATPase.
Docking of atomic coordinates to electron density maps
We used the automated docking package Situs (Wriggers et
al., 1999
) to fit the atomic coordinates of
Ca2+-ATPase (accession code 1EUL, Toyoshima et
al., 2000
) to the
Na+,K+-ATPase electron
density map. We initially tried using the flexible docking procedure
described by Wriggers et al. (2000)
, but this procedure led to an
unacceptable loss of secondary structure in the atomic coordinates of
Ca2+-ATPase. We therefore divided these
coordinates into four domains (N, P, nose, and transmembrane) and used
the Situs 1.3 package for rigid-body docking into the corresponding
regions of the density map. Both the nose and P domains were optimally
described by four code-book vectors, whereas the N domain was best
described by five code-book vectors. A density threshold was applied to
the map corresponding to 20% of its maximum density; however, the results were not sensitive to this level (the threshold for Fig. 5 is
~25%). Atomic coordinates with a temperature factor above 90 were
not considered in the fitting, because these are likely to represent
disordered regions in the density map. Fitting the P domain was
attempted before and after removing the extra density (asterisk in Fig.
5 C), but ultimately we could not obtain a unique fit (see
Results). This same process was used to dock the atomic coordinates to
the 8-Å Ca2+-ATPase electron density map (Zhang
et al., 1998
), except that the high-density peak corresponding to
decavanadate was removed. To quantitate the fit, Situs calculates both
RMS deviation of code-book vectors and correlation coefficients after
generating density maps from the fitted coordinates. In our case, the
fitted domains were reassembled into a single set of atomic
coordinates, and Situs then required another round of rigid-body
docking before calculating these parameters. For this final fit, we
specified only three code-book vectors for the entire molecule to
prevent any further reorganization of the domains.
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RESULTS AND DISCUSSION |
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Crystallization and structure determination
For crystallization, we used native microsomes from duck
supraorbital glands (Martin and Sachs, 1999
) and buffer conditions that
were discovered almost 20 years ago (Skriver et al., 1981
). These
conditions include orthovanadate, which inhibits most if not all P-type
ATPases by mimicking the transition state for
phosphorylation-dephosphorylation in the E2 state
(Cantley et al., 1978
). However, we found that although orthovanadate
increased the proportion of crystalline material, it was not absolutely
essential for crystallization. This suggests that the stabilization of
the E2 conformation by K+
and Mg2+ may be the key to crystallization.
Indeed, stabilization of E2-P with ouabain
prevented crystallization altogether. A similar conclusion was reached
for Ca2+-ATPase crystals, which require EGTA and
decavanadate; thapsigargin forms a dead-end complex with
Ca2+-ATPase in the E2
conformation and thus dramatically stabilizes these crystals (Sagara et
al., 1992
; Stokes and Lacapere, 1994
).
Our Na+,K+-ATPase crystals
adopted a wide variety of morphologies (Fig.
1), but tubular crystals were chosen for
analysis because their helical symmetry offered a convenient means of
determining 3D structure (DeRosier and Moore, 1970
). Unlike flat 2D
crystals, these tubular crystals do not require tilting, and the
resulting resolution is isotropic due to their inherent cylindrical
symmetry. Images of tubular crystals in the frozen hydrated state were
recorded and the underlying helical symmetry was characterized by
assigning Bessel orders to the primary layer lines composing the
Fourier transform (Fig. 2). A total of 27 tubes falling into seven helical symmetries were used for our
reconstruction (Table 1). We used standard techniques for Fourier space
averaging within each helical symmetry. The symmetry groups were
divided into two parts based on their unit cells, and Fourier-Bessel
components were averaged within these groups (DeRosier et al., 1999
).
Density maps were then calculated for both unit cells, and real-space
averaging was used to generate the final structure. Measures of phase
residuals and correlation coefficients are shown in Fig.
3; although phase residuals are better
than random and there is positive correlation all the way to 9 Å, our
inability to resolve any
helices (e.g., transmembrane helices)
suggests that the effective resolution is somewhat worse than 10 Å. At
11 Å, the phase residual (62°) and correlation coefficient (0.37)
compare favorably with the corresponding values (60° and 0.3)
reported by Miyazawa et al. (1999)
for tubular crystals of the
nicotinic acetylcholine receptor.
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Orientation in the membrane
The orientation of
Na+,K+-ATPase in the
membrane can be deduced from cross sections through the tubes (Fig.
4 A). The membrane appears as
two discontinuous regions of high density that circumnavigate the
section, and individual molecules appear to protrude from both sides of
this membrane. The membrane borders are more precisely defined by
circumferentially averaging the mass distribution across the tube, and
the resulting profile (Fig. 4 B) reveals two peaks corresponding to electron-dense phosphates from the lipid headgroups. This high scattering density also results in low contrast and consequent blurring of the molecule at the membrane borders. Both the
cross section and the averaged mass distribution show that the majority
of the molecular mass is located inside the tube, with a smaller mass
on the outside. This is opposite to the tubular crystals of
Ca2+-ATPase, in which most of the mass,
corresponding to the cytoplasmic domain, is located outside of the tube
(Toyoshima et al., 1993a
). Nevertheless, if the
Ca2+-ATPase profile is inverted, it closely
resembles that of the Na+,K+-ATPase, except for
the smaller extra density on the outside of the
Na+,K+-ATPase tubes (Fig. 4
B). This implies that internal densities in the
Na+,K+-ATPase tubes
correspond to the cytoplasmic domains and external densities to the
subunit. These assignments are consistent with ATPase activity
measurements of microsomes before crystallization, which require
detergent permeabilization for full activity (Martin and Sachs, 1999
;
our unpublished data). Also, when a single molecule from the map is
contoured to correspond to the appropriate molecular mass of 147 kDa,
54% is inside the tube, 23% is within the membrane, and 23% is
outside the tube, which is consistent with predictions based on a
10-transmembrane helix
-chain model (58%, 17%, and 25%,
respectively; Moller et al., 1996
). The overestimate in the percentage
within the membrane is likely to be a consequence of the low contrast
at the membrane boundary. Carbohydrate groups, which are heterogeneous
and likely to be disordered, were not included in these predicted
sizes.
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Overall shape of Na+,K+-ATPase
The molecular envelope of the reconstructed
Na+,K+-ATPase is shown
in Fig. 5. On the cytoplasmic side of the
membrane, the Na+,K+-ATPase
subunit consists of a stalk just above the membrane, which is
connected to a tripartite head extending ~75 Å above the membrane.
Generally speaking, this structure is consistent with previous
reconstructions of
Na+,K+-ATPase (Mohraz et
al., 1987
; Skriver et al., 1992
; Hebert et al., 1985
, 1988
), but with
more clearly defined domains and membrane topology. The cytoplasmic
headpiece is reminiscent of that from Ca2+-ATPase
in the E2 conformation, which consists of a
highly conserved phosphorylation domain (P) sitting on top of a narrow
stalk with a nose pointing to one side and a nucleotide-binding domain
(N) above (Toyoshima et al., 2000
). Two notable differences are a cleft
that separates the nose from the N-domain and a protrusion on top of
the P-domain (Fig. 5 C, asterisk). This
protrusion is involved in a strong crystal contact with the N-domain of
the adjacent molecule (Fig. 5 C, arrow) and the
cleft corresponds to a very high density in the
Ca2+-ATPase map, which has been associated with
an intramolecular site for decavanadate (Stokes and Green, 2000
;
Toyoshima et al., 2000
). The location of this site at the intersection
of the three main cytoplasmic domains together with the polyanionic
nature of decavanadate raised the possibility that decavanadate was
artificially holding the cytoplasmic domains together. In contrast, the
x-ray structure of the E1 state revealed that
these same domains have very little interaction and have undergone
large inclinations and rotations (20°-90°) relative to the EM
structure of the E2 state. Nevertheless the
rather similar spatial arrangement of these cytoplasmic domains in the
current structure of
Na+,K+-ATPase suggests that
their more compact organization is characteristic of a native
E2 conformation.
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The transmembrane domain of
Na+,K+-ATPase is narrow in
the middle of the membrane but widens at the two membrane surfaces,
giving it an hourglass shape. This widening is also apparent in
lower-resolution maps of Ca2+-ATPase (Toyoshima
et al., 1993a
; Yonekura et al., 1997
) and can be partly explained by
the lower contrast inherent at the membrane boundaries. On the
extracellular side of the membrane,
Na+,K+-ATPase forms a dense
globular structure that is mostly composed of
subunit, which is
discussed in more detail below.
Comparison with Ca2+-ATPase
Our map of
Na+,K+-ATPase was aligned
with that of Ca2+-ATPase by using
cross-correlation to fit the cytoplasmic regions of the two molecules
(Fig. 5). Cross sections through the aligned maps show that their
phosphorylation (P) domains, which include most of the highly conserved
sequences, are virtually superimposable and that the other two
cytoplasmic domains (N and nose) are of comparable shape and size (Fig.
6, A and
B), though the N-domain is slightly displaced due to its
different tilt (Fig. 5 F). Other differences include the
decavanadate density for Ca2+-ATPase and an extra
lump on the P-domain of
Na+,K+-ATPase
(V10 and asterisk in Fig. 6
B, respectively). As mentioned, the cleft between the
N-domain and the nose of
Na+,K+-ATPase is primarily
due to the absence of the decavanadate density, but is enhanced by the
greater distance between nose and N-domains. Although this difference
is relatively minor, it illustrates the flexibility of these domains,
even in this particular E2 conformation. The
membrane region was generally similar, though unlike the electron microscopy maps of Ca2+-ATPase and
H+-ATPase, our map for
Na+,K+-ATPase did not
define individual transmembrane helices. As a result, the gap between
these helices that was previously postulated to form a water-filled
channel from the extracellular surface (Zhang et al., 1998
; Gadsby et
al., 1993
) could not be resolved. Nevertheless, the molecular envelope
in the middle of the membrane suggests that the arrangement of helices
in Na+,K+-ATPase is very
similar to Ca2+-ATPase and
H+-ATPase, though rotated a few degrees clockwise
relative to the P-domain (Fig. 6, D and E).
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The transmembrane location of the
subunit is suggested by extra
density at the cytoplasmic and extracellular membrane surfaces, though
corresponding extra density is not directly visible in the middle of
the membrane. In particular, there is considerable extra density at the
cytoplasmic surface (left side of Fig. 5 F and bottom of
Fig. 6 D), which is most likely to correspond to the
N-terminus of the
subunit and which is consistent with extra
density in a similar location on the extracellular side of the membrane
(Fig. 5 E). These observations suggest that the membrane-spanning helix of the
subunit passes close to M7 and M10,
perhaps interacting with the C-terminus or the M6/M7 loop of the
chain in the cytoplasm. On the extracellular side, interactions between
and the M7/M8 loop of
are well established (Lemas et al., 1994
;
Colonna et al., 1997
) and have been specifically localized to the
portion of
that is close to the extracellular membrane surface. In
fact, the extracellular part of
appears to be divided into two
parts: residues 60-112, which are near the membrane surface and are
predicted to have a significant amount of secondary structure, and
residues 125-302, which have little predicted secondary structure but
contain the three disulfide bonds and three glycosylation sites.
Indeed, when our map is displayed at a high-density cutoff (Fig. 5
B), the
subunit appears as two discrete densities
connected by a narrow loop. The portion closer to the membrane (labeled
1 in Fig. 5 B) is well positioned to interact with the M7/M8
loop of
, whereas the distal portion of
is larger and less
intimately associated with this M7/M8 loop. Nevertheless, this distal
portion does appear to contact the
subunit near the M3/M4 loop
(contact labeled 2 in Fig. 5 B) and potentially to cover the
putative, water-filled cavity leading to the ion-binding sites.
Fitting of Ca2+-ATPase coordinates
To further aid our modeling of
Na+,K+-ATPase, we employed
both manual and automated docking of atomic coordinates to electron density maps. We started by dividing the atomic coordinates for the
E1 state of Ca2+-ATPase
(PDB accession code 1EUL) into three parts (nose, P-, and N-domains)
and then did the same for the electron density map of
Na+,K+-ATPase. We then used
Situs 1.3 (Wriggers et al., 1999
, 2000
) to dock each of the three
domains individually by rigid-body movement. For the N-domain and nose,
we were able to choose between several equally likely fits based on the
connectivity of the N- and C-termini with other parts of the molecule.
However, fitting of the P-domain produced 12 different models with
equivalent correlation coefficients, probably due to the symmetrical
shape of this region and the extensive editing at domain interfaces
before docking. When these same procedures were applied to the 8-Å
Ca2+-ATPase map, the higher resolution and
fidelity of sequence produced unique fits for all three domains
(manuscript in preparation). Furthermore, the resulting model visually
resembled that described by Toyoshima et al. (2000)
. We therefore
docked the P domain manually into our
Na+,K+-ATPase map, using
our fitting to the Ca2+-ATPase map as a guide.
The resulting fit (Fig. 7) is
characterized by a correlation coefficient of 0.601, compared with a
value of 0.623 for automated docking to the
Ca2+-ATPase map.
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Visual inspection of the docked coordinates showed that various surface
loops from the Ca2+-ATPase coordinates fit poorly
within the Na+,K+-ATPase
map. In contrast, the Ca2+-ATPase map generally
had bulges that accommodated these loops (not shown). By referring to a
recent sequence alignment (Stokes and Green, 2000
), we found that the
badly matched loops could all be explained by variations in the amino
acid sequences of Ca2+-ATPase and
Na+,K+-ATPase. In
particular, the prominent protrusion from the P-domain of
Na+,K+-ATPase is close to
the variable loop between residues 644 and 650 in
Ca2+-ATPase, which is followed by an
insertion of 20 amino acids in the
Na+,K+-ATPase sequence
(after Glu635 of
Na+,K+-ATPase); the size of
this insertion is consistent with the size of the extra density. In the
crystals, this region contacts the N-domain of adjacent molecules,
tempting us to speculate that this loop might mediate the
self-association of
subunits, which has previously been attributed
to the sequence Arg554-Pro785 (Koster et al., 1995
).
To explain the loops that protrude from the
Na+,K+-ATPase density (Fig.
7), this same sequence alignment predicted deletions from
Ca2+-ATPase residues 374-392 and 457-468, which
correspond to two of these surface loops.
Ca2+-ATPase residues 397-402 compose a specific
interaction site for phospholamban (Toyofuku et al., 1994
), so it is
not surprising that this structural feature is not conserved in
Na+,K+-ATPase.
Ca2+-ATPase residues 574-589 form a highly
exposed "crown" helix preceded by an extended loop; although there
is no corresponding deletion in the
Na+,K+-ATPase sequence,
this region shows no real homology and, in fact, is deleted in the
corresponding H+-ATPase and CadA sequences.
Finally, the loop 428-433 corresponds to a three-residue insert in
Na+,K+-ATPase, which is
near its T1 tryptic cleavage site (R438) that is accessible in
E2 but not in E1 (Jorgensen
and Andersen, 1988
). The protrusion of the latter two loops suggests
that the corresponding Na+,K+-ATPase loops are
either disordered or folded differently.
In addition to rearranging these cytoplasmic domains, this E2-to-E1 conformational change also induces a large displacement of the transmembrane domain relative to the P-domain (Fig. 7 D). After positioning the P-domain, an ~40° inclination and ~30° rotation is required to fit the transmembrane helices from the E1 Ca2+-ATPase crystal structure into the E2 map of Na+,K+-ATPase (Fig. 7 D); a similar movement is required to match the E2 map of Ca2+-ATPase. In actuality, the membrane domain most likely remains fixed and the binding of Ca2+ or Na+ induces the corresponding movement of the P-domain as well as an ~80° counter-rotation of the nose and an ~20° inclination of the N-domain, all of which serve to dissociate the cytoplasmic domains and provide wide-open access to the site of phosphorylation.
| |
CONCLUSION |
|---|
|
|
|---|
In summary, we have presented a structure of
Na+,K+-ATPase at 11-Å
resolution in the E2 conformation. Three regions
of the cytoplasmic domain (nose, N-, and P-domains) could be clearly
seen and were arranged similarly to Ca2+-ATPase
in the E2 conformation. This result indicates not
only that Na+,K+-ATPase has
a similar architecture to Ca2+-ATPase but also
that the conformational changes previously postulated to couple
nucleotide and ion sites are likely to occur in all P-type ATPases. In
particular, the E2 conformation appears to consist of a compact arrangement of cytoplasmic domains, whereas binding of the primary ion (e.g., Na+ or
Ca2+) induces the E1
conformation, thus loosening the association between these domains.
This results in large inclinations and rotations of intact domains
without apparently altering the arrangement of secondary structure
within the domains; results from spectroscopy, chemical modification,
and proteolysis of both
Na+,K+-ATPase and
Ca2+-ATPase are consistent with such changes. By
fitting the atomic coordinates for Ca2+-ATPase in
the E1 conformation to our map of
Na+,K+-ATPase in the
E2 conformation, we correlated most of the
variable parts of the sequence with surface-exposed loops. Also, it was apparent that the conformational change involved a large inclination and rotation of the phosphorylation domain relative to the
transmembrane domain. Although we could not resolve individual helices
within the membrane, our structure allowed us to postulate the location of the
-subunit transmembrane helix near
-subunit helices M7 and
M10. In addition, the extracellular portion of
may have two sites
of interaction with the
subunit. In future work we will increase
the number of images included in our reconstruction in an attempt to
improve resolution. Such a strategy has been successful for
Ca2+-ATPase, which improved from 14 to 8 Å with
a fivefold increase in the number of tubes (Zhang et al., 1998
), and
nicotinic acetylcholine receptor, which has been defined to 4.6 Å (Miyazawa et al., 1999
). For
Na+,K+-ATPase, we hope that
the next step will reveal the packing of membrane-spanning helices and
will better define the interaction between
and
subunits.
| |
ACKNOWLEDGMENTS |
|---|
We thank N. Unwin for the use of programs for helical image analysis, C. Toyoshima for the use of programs for CTF estimation, and S. Darst for the use of programs for helical re-indexing.
This work was supported by National Institutes of Health grants GM56960 (D.L.S.) and DK19185 (J.R.S.). W.J.R. was supported by a postdoctoral fellowship from the Human Frontier Science Program. H.S.Y. was supported by a Scientist Development grant from the American Heart Association, Heritage Affiliate.
| |
FOOTNOTES |
|---|
Received for publication 21 August 2000 and in final form 2 February 2001.
Address reprint requests to Dr. David L. Stokes, NYU Medical Center, Skirball Institute 3-13, 540 First Avenue, New York, NY 10016. Tel.: 212-263-1580; Fax: 212-263-1580; stokes{at}saturn.med.nyu.edu.
| |
REFERENCES |
|---|
|
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|---|
E2P conformational change.
Proc. Natl. Acad. Sci. U.S.A.
97:11954-11959
Biophys J, May 2001, p. 2187-2197, Vol. 80, No. 5
© 2001 by the Biophysical Society 0006-3495/01/05/2187/11 $2.00
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