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Complex Carbohydrate Research Center, University of Georgia, Athens, Georgia 30602
Correspondence: Address reprint requests to James H. Prestegard, E-mail: jpresteg{at}ccrc.uga.edu.
| ABSTRACT |
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| INTRODUCTION |
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Previous NMR-based investigations have produced a limited number of structures for membrane-associating proteins. Multidimensional solution NMR methods have been applied to characterize membrane proteins in detergent micelles (Almeida and Opella, 1997
; Arora et al., 2001
; Fernandez et al., 2001
; Patzelt et al., 1997
). These methods take advantage of multiple pulse, triple resonance experiments developed for soluble proteins to extract high-resolution structural information from uniformly labeled systems. The high radius of curvature of the micelle, however, can raise concerns that its shape may not reflect the native structure (Chou et al., 2002
) or the true state of oligomerization of a membrane-bound protein (Vinogradova et al., 1997
). Additionally, all orientational information is lost due to the isotropic tumbling of the solubilized protein. High-resolution, triple resonance solid-state experiments have also been developed recently for microcrystalline, powder samples (Pauli et al., 2001
; Rienstra et al., 2000
, 2002
). They offer robust resonance assignment techniques and structural information akin to high-resolution solution methods, but technical challenges remain due to the need for very fast spinning rates and high radio frequency power levels. As with solution NMR experiments, information on orientation is lost. Solid-state NMR methods applicable to oriented assemblies also exist. When these techniques are applied to samples aligned in extended bilayers, both orientational and structural features emerge. Pattern matching techniques have been added to earlier work that depended on the introduction of small numbers of labeled sites (Marassi and Opella, 1998
). These new techniques have allowed work with some uniformly labeled helical peptides and membrane protein fragments (Marassi and Opella, 2000
; Wang et al., 2000
); however, samples must be oriented on glass plates, limiting the sample size and sensitivity. Solid-state NMR studies of lipids in ordered membranes are more numerous (Seelig, 1978
), but the technical limitations remain for lipid applications as well.
The approach presented here extracts conformation-dependent offsets from the chemical shift using variable angle sample spinning (VASS). Unlike magic angle spinning in solid-state NMR, in which the sample is fixed at one angle with respect to the magnetic field, in VASS, the rotation axis varies. VASS can be used both to scale and to separate anisotropic contributions to spectra in compounds ordered in liquid crystalline arrays (Courtieu et al., 1994
). The isotropic contributions can be correlated with solution or high-resolution solids spectra to make resonance assignments, and the anisotropic contributions can be extracted to restrain molecular geometry. The VASS technique can be widely applied to study both liquid crystals themselves (Grishtein et al., 2001
) as well as biomolecules oriented within such systems without the demands of conventional solid-state experiments. Fast spinning rates, typical of solid-state experiments, are not required to average anisotropy; rapid axially symmetric motion of a molecule oriented in a liquid crystal reduces effective chemical shift anisotropies (CSAs) and dipolar couplings by more than an order of magnitude such that slow spinning speeds (3003000 Hz) and low decoupling powers can be employed. VASS has previously been demonstrated to scale the CSA in a small organic molecule (Vaananen et al., 1987
) and to determine the sign of dipolar couplings in a peptide (Tian et al., 1999
). A recent extension employs two-dimensional switched angle spinning. This technique requires a rapid change in sample orientation with respect to the magnetic field during the experiment; the resulting 2D data has been used to correlate anisotropic contributions to spectra with isotropic resonance positions (Havlin et al., 2003
) and to obtain structural information on a peptide oriented in a lipid bilayer (Zandomeneghi et al., 2003b
). In this article, we simply map resonance positions as a function of spinning angle to assign the multiple phosphorus resonances in strongly oriented phosphatidylinositol phosphates and to determine the anisotropic offsets to the chemical shift that can be used to restrict headgroup orientations with respect to the membrane surface.
Phosphatidylinositol phosphates, or phosphatidylinositides, occur at low levels in many biological membranes where they serve as second messengers in the regulation of a wide variety of cellular processes. More recently, their role in recruiting proteins to the membrane, in particular those with pleckstrin homology (PH) domains (Lemmon and Ferguson, 2000
), has been investigated. There is also an interesting hypothesis involving the activation of ADP Ribosylation Factor 1 (ARF1) at the membrane surface. ARF1, a ubiquitous 20-kDa eukaryotic protein involved in membrane trafficking, uses its N-terminal myristoyl group to transiently associate with the cell membrane. It has been suggested that ARF1 specifically interacts with the headgroup of phosphatidylinositol bisphosphate (PI(4,5)P2) (Terui et al., 1994
), the major polyphosphatidylinositide found in mammalian cells (McLaughlin et al., 2002
). With its large negative charge and specific phosphorylation sites, PI(4,5)P2 may help recruit ARF1 to the membrane. Knowing phosphatidylinositide headgroup geometry at the membrane surface may help explain exactly how these proteins are targeted to the membrane. Here we use a combination of experimental and computational methods to illustrate how chemical shift offsets obtained from VASS provide orientational restraints on two specific phosphatidylinositides, phosphtidylinositol-4-phosphate (PI(4)P) and PI(4,5)P2 embedded in a membrane-like bilayer.
| THEORY |
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iso. If the group has a preferred orientation, as it would when anchored to an oriented array of membrane mimetics, resonances are offset by an anisotropic contribution to isotropic chemical shifts, 
aniso. These offsets are measurable and can be used to place constraints on geometries of molecular models. For the case of an ordered array of bilayer fragments, 
aniso can be expressed as
![]() | (1) |
nn are the principal values of the static chemical shift tensor,
n are the angles between the bilayer normal and the principal axes of the chemical shift tensor, and the brackets account for additional averaging due to molecular motion. When shift tensors are axially symmetric, these equations become identical to those relating dipolar couplings to molecular geometry, and procedures similar to those for extracting geometrical information from dipolar couplings can be used to analyze conformational constraints from anisotropic contributions to the chemical shift. The values of
nn are well defined in a frame oriented in an individual phosphate ester group. The values and directions of principal axes can, therefore, be taken from suitable model compounds (Seelig, 1978
n of these axes relative to the magnetic field actually depend on molecular geometry through the way in which each phosphate is oriented: first, by the phosphate's connection to the inositol ring, second, by the way the ring is oriented in its connection to a diacylglycerol moiety, and third, by the way this moiety is inserted into the membrane. Orientations for phosphate groups allowed by particular molecular geometry can be used to calculate shift offsets, 
aniso, and these can be compared to experimental values to eliminate disallowed geometries.
For chemical shift anisotropy data, there is a complication in extracting 
aniso from experimental data. This arises because 
aniso often dominates resonance positions making it difficult to assign resonances to particular phosphate groups. One way to separate 
aniso and
iso is to apply VASS to a molecule oriented through its interaction with a liquid crystal. VASS exploits the ability to redefine the direction of principal order relative to the magnetic field by spinning a liquid crystal at particular angles relative to the field (Courtieu et al., 1982
).
Liquid crystals have been used extensively as solvents in which to determine the CSA of dissolved solute molecules (Lounila and Jokisaari, 1982
). Static liquid crystals orient in a magnetic field depending on the anisotropy in magnetic susceptibility of a liquid crystal domain, 
. In VASS the spinning rate must be fast enough to prevent reorientation of liquid crystal directors during rotation and slow enough to prevent centrifugation of sample. When spinning, the liquid crystal director orients to balance the magnetic and viscous torques on the liquid crystal, ideally aligning either parallel or perpendicular to the spinning axis, depending on the sign of 
and the angle the sample makes with respect to the magnetic field (Courtieu et al., 1982
).
The chemical shift offset under VASS now becomes, in addition, a function of the angle of the spinning axis with respect to the magnetic field, ß, as seen in Eqs. 2 and 3. Contributions to spectra are slightly different depending on whether the liquid crystal director is parallel or perpendicular to the spinning axis (Courtieu et al., 1994
). When the angle ß is less than the magic angle and 
< 0, or ß is more than the magic angle and 
> 0, the anisotropy is scaled by an additional factor of -1/2.
![]() | (2) |
![]() | (3) |

< 0, and the liquid crystal director "flips" orientation from being parallel to perpendicular to the spinning axis upon moving from angles greater than the magic angle to angles less than the magic angle (Courtieu et al., 1982
exp versus (3 cos2 ß - 1) can be used to separate
iso and 
aniso. | MATERIALS AND METHODS |
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Instrumentation
31P VASS spectra were collected at 202.6 MHz on a 500-MHz Varian Inova spectrometer using a Doty Scientific XC5 VASS probe (Doty Scientific, Columbia, SC) at several angles (90°-20°) of the spinning axis relative to the magnetic field. The angle was adjusted to within 2° of the indicated angle by starting from the magic angle (determined using KBr) and adjusting the angle-controlling dial on the probe, previously calibrated to give a change in 10° for one rotation of the dial. The 31P 90° pulse length varied from 7 µs at large angles to 12 µs at small angles as expected for the probe's solenoid coil. Waltz 1H decoupling was applied during acquisition. The recycle time was 2.0 s, and the number of scans varied for each angle from 1000 to 12000 depending on the signal/noise ratio at a given angle. Spinning speeds from 300 to 3000 Hz were used, and the spinning rate was controlled to within 2 Hz by a spin rate Probe Controller (Doty Scientific). Initially 31P chemical shifts were measured relative to an internal signal from 10 mM inorganic phosphate (pH 7.4) and then referenced to 85% phosphoric acid by subtracting 1.579 ppm. The strong 31P signal from inorganic phosphate occasionally obscured resonances from the phosphomonoesters, making assignment difficult in some samples. A nonphosphate buffer (10mM TES, 50mM NaCl, 10% D2O, pH 7.2) aided in assignment of resonances in these samples. Samples without inorganic phosphate were referenced indirectly by correlating the water resonance frequency in these samples to that in a phosphate-containing sample examined immediately before and after the 31P observation (Maurer and Kalbitzer, 1996
). The degree of sample ordering and homogeneity was monitored through 2H quadrupolar splittings from 10% D2O added to all samples using the VASS probe tuned to 2H (76.8 MHz).
Chemical shift offset analysis
To aid in the analysis of experimental data, chemical shift offsets for the phosphomonoesters and diesters were calculated for models of both PI(4)P and PI(4,5)P2. Energy-minimized models were rotated about a pair of torsion angles (
1 and
1') as defined in Fig. 1 in steps of 10°. For each model produced in this systematic conformational search, chemical shift offsets were calculated. This calculation relies on the successive transformation of the phosphate chemical shift tensor in its principal axis frame first to the local phosphatidylinositide molecular frame, second to an axially averaged bilayer normal frame, and third to the laboratory frame. To eliminate Sbilayer and any additional axially symmetric averaging, monoester shifts were scaled relative to the diester shift at each point. A program was written in Maple (Maple 7.0, Waterloo Maple, Waterloo, Canada) to carry out these transformations and to calculate chemical shifts.
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| RESULTS |
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The predicted angular dependence given in Eqs. 2 and 3 can be used to systematically correlate observed chemical shifts to their isotropic shifts. Fig. 3 shows the linear dependence of the chemical shift on the scaling factor (3 cos2 ß - 1). Using Eqs. 2 and 3, the isotropic chemical shifts and chemical shift offsets were evaluated by a least squares fit to the data for PI(4)P and PI(4,5)P2. The extrapolated isotropic chemical shifts calculated from VASS data agree very well within estimated error to the isotropic shifts obtained from magic angle experiments (spinning at 54.7°) or micellar solution as indicated in Table 1. However, the angular dependence of chemical shift offsets is not always as simple as depicted in Fig. 3. It has been noted that liquid crystal director alignment can deviate from ideal behavior at certain spinning rates (Bayle et al., 1988
; Vivekanandan et al., 2002
). In particular, at spinning rates other than those used here, the flip of the director can occur at angles other than the magic angle, and at very fast spinning rates the director may not change direction at all due to centrifugal torque. At the spinning rates employed in this study (3003000 Hz), we observed the director flipping from one side to the other very near the magic angle. However, extrapolated isotropic chemical shifts from the low side of the magic angle did not always agree with chemical shifts from the high side of the magic angle or isotropic chemical shifts observed in micellar spectra. The point at which the theoretical curves for extrapolating isotropic chemical shifts cross in Fig. 3 is at an angle
4° off the magic angle. This small uncertainty could be mechanical in origin, due to error in the calibration of the angle, or it could result from this more complicated behavior of the liquid crystal director axis. Additional effects also appeared at lower spinning rates. At the spinning rates given in Fig. 2, both the diester and monoester peaks were well resolved, showed minimal spinning sidebands, and yielded acceptable, extrapolated isotropic chemical shifts.
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| DISCUSSION |
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aniso from PI(4)P and three 
aniso from PI(4,5)P2), precludes a direct extraction of molecular geometry. Experimental chemical shift offsets were therefore compared to calculated chemical shift offsets that could be observed, given reasonable geometry restrictions, for a phosphatidylinositide inserted into a membrane. We chose to model the phosphatidylinositides and apply normal van der Waals radius constraints to limit the number of possible solutions to headgroup geometry. We then calculated the chemical shift offsets as a function of a small set of rotatable torsion angles. Molecular modeling programs were used to construct molecules with an appropriate starting geometry. First, models of PI(4)P and PI(4,5)P2 were generated and minimized in Sybyl and found to yield the idealized phosphatidylinositol geometry:
2' = 180°,
1' = 180°,
1 = 180°, and
2 = -60° (Bradshaw et al., 1999
1,
1', and
2 shown in Fig. 1.
2' was assumed to be rigid based on a lack of variation in model phospholipids, and its value (180°) was fixed based on the suggested ideal orientation of PI(4)P in a membrane bilayer (Bradshaw et al., 1999
5 kcal/mol above the minimal energy structure to select a set of sterically allowed conformations.
For the chemical shift offset calculations, another series of models consistent with Sybyl geometry was generated. First, inositol phosphate models of the headgroups were built using the MM2 package in Chem3D (CambridgeSoft Corporation 4.0, Cambridge, MA). Comparison to experimentally determined inositol phosphate crystal structures revealed that the gas phase MM2 force field did not distort the geometry of inositol phosphates significantly (Spiers et al., 1995
). Though all bonds may experience some degree of flexibility, those in the headgroup ring can certainly be assumed to be rigid. The inositol phosphate models were added to one of the diacylglycerol conformers found in the unit cell of dimyristoylphosphatidylcholine (DMPC) (Pearson and Pascher, 1979
) to produce the same starting geometry as in the Sybyl structures.
Calculations of chemical shift offsets for each of the models proceeded by first assigning CSA tensors to each phosphate. The principal values of the phosphodiester chemical shift tensor were taken from single crystal, solid-state NMR studies of dipalmitoylphosphatidylcholine (DPPC) (Herzfeld et al., 1978
), and elements of the static monoester chemical shift tensor were taken from serine phosphate (Kohler and Klein, 1977b
). In the case of the monoesters, chemical shift tensors were made axially symmetric to mimic rotation about the OP ester bonds. Chemical shift offsets were then calculated for all models by applying a series of coordinate transformations from the phosphate principal axis frame into the laboratory frame. The time-averaged orientations of the acyl chains are assumed parallel to the bilayer normal, consistent with previous assumptions of membrane-associating species (Howard and Prestegard, 1995
).
Calculated chemical shift offsets for each phosphate group in all headgroup orientations were compared to the VASS-determined chemical shift offsets. Since Sbilayer in Eq. 1 is not known for the liquid crystals used in these experiments, the ratio of the calculated monoester to calculated diester chemical shift offset for each orientation was compared to the ratio of the experimentally observed monoester to experimentally observed diester chemical shift offset. Root mean square deviation between calculated and observed chemical shift offsets for the monoesters below an estimated error of 5 ppm was used to restrict possible headgroup geometries. This error limit is larger than experimental error (
1 ppm), and larger than propagated experimental errors from static model compound tensors (Kohler and Klein, 1977a
); it is meant to account for some uncertainty in selection of proper model compounds.
Because calculating chemical shift offsets as a function of multiple torsion angles becomes computationally expensive, we chose to first restrict
2 to one of several representative geometries allowed by van der Waals constraints. The Sybyl systematic conformational search for van der Waals restraints with an energy spread of 5 kcal/mol above the minimal energy conformation yielded a bimodal distribution of
2 values for PI(4)P centered around -80 ± 15° and -145 ± 15° (data not shown). A similar distribution of
2 values for PI(4,5)P2 was also obtained. These values of
2 were used in chemical shift calculations for both PI(4)P and PI(4,5)P2. Points with root mean square deviation between the calculated and observed chemical shift offsets less than 5 ppm are shown for PI(4)P with
2 = -80° in Fig. 4. No geometries were allowed within the 5.0-ppm rmsd cutoff for
2 = -145°. The allowed geometries shown in Fig. 4 fall into three families of possible orientations. These are dispersed in conformational space and the angular ranges in two of the families are broad due to the small number of experimental constraints. For PI(4,5)P2 chemical shift calculations as a function of
1 and
1' at
2 values of -80° and -145° and are shown in Fig. 5, a and b, respectively. The geometries allowed based on chemical shift offset observation (within a 5.0-ppm cutoff) are equally broad in the case of
2 = -145° (Fig. 5 b), but more restrained in the case of
2 = -80° (Fig. 5 a). The latter is in line with the existence of more experimental restraints for the bisphosphate.
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1,
1' combinations remain. For PI(4,5)P2, there are also reductions in allowed conformational space for both
2 = -80° (Fig. 6 b) and
2 = -145° (Fig. 6 c), and only a few well-defined combinations of
1 and
1' remain.
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1 kcal/mol more in energy.
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We believe our study provides the first experimental report of possible PI(4,5)P2 headgroup geometries. In all cases, there is a pronounced tendency for the inositol phosphate ring to bend toward the membrane surface. This cannot arise from specific electrostatic interactions with choline in our case, because we are using bilayers made from neutral alkyl-poly(ethylene)glycol and long-chain alcohols. These interactions may result from more subtle effects such as specific water- or alcohol-mediated hydrogen bonding that dictates these preferences in our case. In any event, knowing something about the preferred headgroup geometry of phosphatidylinositides could greatly assist in understanding the specific interactions between phosphatidylinositides and the proteins that bind them. This study represents a first step in this direction.
We, unfortunately, cannot be too definitive in our discussion of molecular geometry implications. There are a number of important assumptions underlying the work we have presented. Use of phosphorus chemical shift tensors from model compounds in calculations on more complex systems such as the phosphatidylinositides introduces significant error in the calculation of chemical shift offsets. It is also important to note that we have made assumptions about the lack of internal motion to simplify the analysis of chemical shift offset data. Chemical shift offset restraints can only reflect the average orientation of one tensor relative to another, and structures generated are virtual structures in cases where substantial internal motion exists. Finally, the model membrane we have used is far from a true biological membrane in its surface character.
More important than specific information on a set of membrane lipids is the fact that we have illustrated the utility of some important methodology. Using PI(4,5)P2 we have shown the feasibility of chemical shift assignments and extraction of chemical shift offsets using VASS. The high natural abundance of 31P and the large chemical shift difference between the monoesters and diester made this technique easy to use on these phospholipids. However, the use of the linear dependence of chemical shift on angle helped in assigning poorly resolved monoester peaks. In more complicated spectra, this technique may become very important. There are also ways of improving geometry definition and relaxing underlying assumptions. Isotopic labeling of strongly oriented biomolecules will provide more data and better definition of geometries, and we may also be able to introduce specific models for internal motion. For lipids, introduction and observation of 13C would avoid difficulties with phosphorus background in phospholipid-based membrane preparations. Chemical shift restraints from groups with large chemical shift anisotropies such as 13C labeled carbonyl groups should prove particularly valuable. For proteins, 13C and 15N introduction and observation would provide a wealth of information. However, the separation of chemical shift offsets and assignment of 100 or more peaks in a strongly oriented protein spectrum can be a major task. VASS may be particularly advantageous here. Hence, we believe the work we have presented points to some bright prospects for the future.
| ACKNOWLEDGEMENTS |
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This work is supported by a grant from the National Institutes of Health (GM61268).
Submitted on July 8, 2003; accepted for publication September 8, 2003.
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