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* Department of Physics, Chinese Military Academy, Fengshan, Kaohsiung, Taiwan;
National Synchrotron Radiation Research Center, Hsinchu, Taiwan;
Department of Physics, National Central University, Chung-Li, Taiwan; and
Department of Physics & Astronomy, Rice University, Houston, Texas
Correspondence: Address reprint requests to Dr. Huey W. Huang, Dept. of Physics & Astronomy, Rice University, Houston, TX 77251-1892. Tel.: 713-348-4899; Fax: 713-348-4150; E-mail: hwhuang{at}rice.edu; or Dr. Fang-Yu Chen, Dept. of Physics, National Central University, Chung-Li, Taiwan 32054. Tel.: 886-3-4227151, Ext. 65331; Fax: 886-3-4251175; E-mail: fychen{at}phy.ncu.edu.tw.
| ABSTRACT |
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| INTRODUCTION |
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Clearly the condensing effect is more than the molecular interaction between cholesterol and phospholipid. In monolayers, cholesterol causes the area per phospholipid to decrease in a nonideal fashion as a function of cholesterol concentration (1
3
). As far as we know this nonideal behavior has not been systematically measured in lipid bilayers. In this article we performed lamellar diffraction to measure the thicknesses of three different mixed bilayers of cholesterol and phospholipids as a function of cholesterol concentration: one phospholipid with two saturated chains, one with two unsaturated chains, and another with one each. We found that all three mixed bilayers increased the thickness with the cholesterol concentration. But the thickness increase is not in proportion to the cholesterol concentration. We will explain this nonlinear condensing effect in terms of a persistence length intrinsic to the elasticity of lipid bilayers, similar to the bilayer thickness modulation due to hydrophobic matching to gramicidin when the latter was incorporated in lipid bilayers (11
13
). In many ways, the effect of cholesterol to lipid bilayers is similar to that of gramicidin.
The phase diagrams of liquid-liquid miscibility critical points observed in the monolayer experiments of cholesterol-phospholipid mixtures have been successfully explained by the concept of complex formation (14
19
). The interactions of cholesterol and phospholipids at low monolayer pressure are rather complicated because the complexing reaction is reversible. We believe that cholesterol in lipid bilayers, which correspond to monolayers at high surface pressure, is favored to be in the complex form with a negligible rate for decomplexing. This makes it simpler to understand the condensing effect in lipid bilayers.
| EXPERIMENTAL METHODS |
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Sample preparation
The samples were prepared in the form of oriented multilayers, a stack of parallel lipid bilayers on a solid substrate, the same as used by Levine and Wilkins (4
). The preparation of such oriented samples followed the method described in previous studies (20
). Briefly, lipid mixtures were codissolved in a solvent of 1:1 (v/v) methanol and chloroform. The lipid concentration was
1 mg per 20 µl solvent. The solution of appropriate amount was spread onto a cleaned quartz surface
100 µl solution onto an 18-mm2 area. After the solvent evaporated, the sample was placed under vacuum to remove the remaining solvent residues, and then slowly hydrated with water vapor until it appeared transparent.
X-ray lamellar diffraction
The sample for diffraction measurement was kept in a thermally insulated chamber (±0.1°C) that was equipped with mylar windows for x-ray passage. The chamber also enclosed a PEG solution for humidity control (20
). The relative humidity corresponding to a PEG solution was measured by a hygrometer (purchased from Rotronic Instrument, Huntington, NY) in a calibration chamber provided by the manufacturer. For example, 1.0 g of PEG400 dissolved in 4.0 g of water gave a vapor pressure equivalent to 98% relative humidity (RH) at 30°C.
The diffractometer consisted of a two-circle goniometer and a Cu K
radiation source filtered by Ni and operated at 40 kV / 30 mA. The two-circle goniometer was designed for vertical
2
scan, so that the sample substrate was kept nearly horizontal during the entire measurement. This allowed us to measure the lipid samples at full hydration without the problem of sample-running that would otherwise occur if the substrate were oriented vertically as in a horizontal
2
scan experiment. Both the incident and the diffracted x-rays were collimated by two sets of x-y slits. An attenuator was used to prevent the first-order Bragg peak from saturating the detector. Each
2
scan was measured from
= 0.510.5° with a step size 
= 0.01° at 1 s per step. The equilibrium of the sample at each humidity setting was ensured by an agreement of at least three consecutive diffraction patterns whose average was subsequently analyzed. Each lipid mixture was measured with at least two separately prepared samples. Each sample was measured twice to check its reproducibility. This procedure also ensured that the samples were not affected by radiation damage. In previous experiments we observed diffraction pattern changes by overexposed samples that also produced extra spots in thin layer chromatography (21
).
The procedure for data reduction was described in many of our previous articles (20
,22
,23
). Briefly, the procedure started with the background removal and corrections for absorption and diffraction volume. Then the integrated peak intensities were corrected for the polarization and the Lorentz factors. The magnitude of the diffraction amplitude was the square root of the integrated intensity. The phases were determined by the swelling method (24
). With their phases determined, the diffraction amplitudes were Fourier transformed to obtain the transbilayer electron density profiles. The profiles were not normalized to the absolute scale, but they gave the correct phosphate peak-to-phosphate peak distances, since these distances are independent of normalization (22
).
| RESULTS |
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0.1, the undulation phenomenon disappeared even at full hydration (Fig. 2). It has been known since Levine and Wilkins (4
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We know that pure DMPC at 30°C and 98% RH was in the fluid (L
) phase, exhibiting six diffraction orders. If the hydration level were decreased, DMPC would undergo a phase transition to a gel (Lß') phase exhibiting nine or more orders (27
). To see which phase the chol/DMPC mixtures were in, we measured the diffraction patterns of x = 0.09 and x = 0.17 over a wide range of RH (Fig. 3). For x = 0.09 at 30°C, we see that there is a high-order to low-order transition similar to a gel-fluid transition at 95.1% RH, where two series of lamellar patterns coexisted. At 34°C the transition occurred at 85.1% RH. Such transitions were not detected for x = 0.17, where diffraction patterns showed nine or more orders at all humidity levels at 30 and 38°C. Thus we conclude that at 30°C and 98% RH, the chol/DMPC mixture of x = 0.09 is in the fluid-like state whereas the chol/DMPC mixtures of x
0.17 are in the gel-like state.
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5.7°, between the third and the fourth peak appeared in all these samples; it will be ignored.) For x>0.44, the patterns include crystalline cholesterol peaks indicating the presence of phase-separated cholesterol domains. Thus in the multilayer preparations, the cholesterol solubility in DMPC bilayers is
44% in mol fraction. This is comparable to the cholesterol solubility in DMPC measured in aqueous dispersions (28
Chol/SOPC mixtures
The diffraction patterns change gradually and systematically from pure SOPC to x = 0.47. The patterns for x>0.47 contain cholesterol peaks, indicating the presence of phase-separated cholesterol domains. The solubility of cholesterol in SOPC multilayers is
47% in mol fraction.
Chol/DOPC mixtures
The diffraction patterns change gradually and systematically from pure DOPC to x = 0.40. The patterns for x>0.40 contain cholesterol peaks, indicating the presence of phase-separated cholesterol domains. The solubility of cholesterol in DOPC multilayers is
40% in mol fraction.
Electron density profiles and phosphate peak-to-phosphate peak distance PtP
Each lipid sample shown in Fig. 1 was measured over a range of hydration from
94% RH to
98% RH so as to use the swelling method (24
) to determine the phases. An example of phasing diagrams is shown in Fig. 4. With the phases determined, the amplitudes from the diffraction patterns were used to construct the transbilayer electron density profiles (Fig. 5). The quality of these electron density profiles is comparable to previously published profiles of cholesterol-containing lecithin bilayers that were measured by Franks, Worcester, and Lieb with great care (6
,7
,26
). The distance between the two phosphate peaks across the bilayer (PtP) is plotted for each type of mixture as a function of the mol fraction of cholesterol x (Fig. 6). The error bars of PtP represent the ranges of values obtained by four to five independent measurements. The errors are generally ±0.1 Å or smaller.
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| DISCUSSION |
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0.38, equivalent to (C/L)o
0.6.
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![]() | (1) |
). That explains the third term of Eq. 1 with a constant
. This phenomenological analysis will now be interpreted in terms of cholesterol complexes.
Cholesterol complex and its long-range effect
The condensing effect gave rise to the idea of cholesterol forming complexes with phospholipids (28
,30
). In particular the idea explained the observation of pairs of upper miscibility critical points in monolayers of cholesterol-phospholipid mixtures at the air-water interface under low surface pressure (14
19
). However, the stoichiometry of the complexes is not definite. It was described as (15
,16
)
![]() | (2) |
23°C). Furthermore all complexing phenomena in monolayers were observed at surface pressure below 20 dyn/cm, the pressure considered to be the closest mimic of the corresponding bilayers (16
The simplest way to understand the condensing effect in lipid bilayers is to assume that in lipid bilayers cholesterol forms complexes with phospholipids practically at all time, namely, the reverse (right to left) reaction in Eq. 2 is negligible. Our experimental results are consistent with cholesterol dispersed uniformly in the bilayer. The simplest model has q = 1. We assume that when the cholesterol content reaches xo, all phospholipid molecules are complexed with cholesterol. Thus the stoichiometric ratio for the complex is
Complexing is not forming a chemical bond. The complexing stoichiometry may fluctuate; p is an average number. The total number of the complexed lipid molecules, including phospholipid and cholesterol, is
with N = C + L. The total number of the cholesterol-free, or uncomplexed phospholipid molecules is
The averaged PtP is qualitatively explained as follows. Let z be the coordinate normal to the bilayer with the origin at the bilayer center. Let the electron density corresponding to the phosphate peak of the uncomplexed phospholipid molecules be
where z1 is the peak position,
the width of the peak, and w1 the weight proportional to the total electrons contributing to the peak; and the phosphate peak of the cholesterol complexes be
Provided
is substantially smaller then the width
, the combination of the two peaks will produce a new peak at
In Eq. 1,
and PtP* correspond to z1 and z2, respectively. Equation 1 is obtained if w1 is proportional to the number of uncomplexed phospholipid molecules
and w2 proportional to the number of the complexed lipid molecules, including phospholipid and cholesterol,
This reproduces the first two terms of Eq. 1. The third term proportional to the product of the two weights
will be discussed below. Although this model reproduces the phenomenological Eq. 1, it assumes that a cholesterol molecule and a phospholipid molecule in the complex contribute equally to the phosphate peak, which is difficult to justify.
In principle, the weight w2 should include only the complexed phospholipid molecules whose number is
while w1 is proportional to the number of uncomplexed phospholipid molecules
They should be normalized by the total number of phospholipid molecules
Then according to the formula
the Eq. 1 should be modified to
![]() | (3) |
The fits of Eq. 3 to the data are shown in Fig. 6, B1 and B2.
Both Eqs. 1 and 3 still hold if, for example, q = 2, with p changes to p/2
1.6, and so forth. This stoichiometry 2:3.2 for the cholesterol-phospholipid complex determined from the bilayer experiments is very close to the stoichiometry 2:3 determined from monolayer experiments (16
).
The modification of the bilayer thickness by cholesterol is similar to the phenomenon of hydrophobic matching to gramicidin channels. A gramicidin channel is a cylindrically shaped dimer with an external hydrophobic surface
18 Å in diameter and 21.7 Å in height (31
,32
). A previous experiment found that, when gramicidin was incorporated in lipid bilayers at the peptide/lipid molar ratio 1:10, the PtP of DLPC (di12:0PC) increased from 30.8 Å without gramicidin to 32.1 Å with gramicidin, and the PtP of DMPC (di14:0PC) decreased from 35.3 Å without gramicidin to 32.7 Å with gramicidin (12
). We know that to a very good approximation, the thickness of the hydrocarbon region is PtP 10 Å (27
,33
,34
). Thus the experiment showed that both the hydrocarbon regions of DLPC and DMPC were approaching the hydrophobic thickness of the gramicidin surface
22 Å. This results show that not only the lipids in contact with gramicidin match their chain lengths to the hydrophobic surface of gramicidin, the effect must extend to the surrounding lipids as well, because the overall thickness of the entire bilayer was approaching the hydrophobic length of gramicidin.
If the hydrocarbon region locally changes its thickness to match the gramicidin's hydrophobic surface, we can use the elasticity theory to calculate the response in the rest of the bilayer (35
). The well-established Helfrich energy for membrane deformation (per unit area) can be written as
where h is hydrocarbon thickness, and Ka and Kc are, respectively, the stretch and bending moduli. The calculated bilayer deformation due to hydrophobic matching to gramicidin extends to the surrounding lipids over a range
(35
), which is 2030 Å depending on the values of Ka and Kc. The calculated energy of deformation agreed with the shortening of gramicidin channel lifetime as a function of membrane thickness increase (32
,35
).
Cholesterol complexing apparently straightens and therefore lengthens the lipid chains (4
). This is similar to hydrophobic matching to a surface longer than the normal chain length. Thus we expect that the cholesterol-complexed phospholipids extend the thickening effect, as in the case of hydrophobic matching, to surrounding uncomplexed phospholipid molecules. This effect is stochastic because the distribution of cholesterols is random, as one can see in gramicidin simulations (Fig. 2 of Harroun et al. (13
)); the regions of uncomplexed phospholipid molecules vary in size and shape, and vary with time. The size of some uncomplexed regions may be larger than the persistence length
of the thickening effect, but some may be smaller. In average the effect is proportional to the number of the sources, i.e., the complexed lipids, and also proportional to the number of the targets, i.e., the uncomplexed lipids. Hence we have the third terms in Eqs. 1 and 3, respectively.
To view this extended thickening effect, we show
PtP defined as the difference between the data and the first two terms, and compare it with the third term in Fig. 6 A2 for Eq. 1 and in Fig. 6 B2 for Eq. 3. Note that given the pure PC and the maximum thicknesses PtPpc and PtP*, there is no adjustable parameter in the first two terms of either equation. Each curve was fit with only one constant parameter
in the third term. The fits by Eq. 1 are good but slightly, nevertheless significantly, deviate from the data for DMPC (Fig. 6 A2). Upon close inspection, one notices that the data for
PtP are slightly asymmetric with respect to the midpoint between x = 0 and
whereas the third term of Eq. 1 is symmetric. In contrast, the fits by Eq. 3 are not as good (the reduced
-square
is given to compare the goodness of fit in Fig. 6, A2 and B2). However Eq. 3 provides the feature of asymmetry exhibited by the data. Based on the current data alone, it seems as if the correct interpretation for the concentration dependence lies somewhere between Eqs. 1 and 3.
Because the saturated chains can be fully straightened, it is not surprising that DMPC has the largest thickness increase (
). However the thickness increases of SOPC (with one unsaturated chain) and DOPC (with two unsaturated chains) are only
20% smaller than that of DMPC. What distinguishes the three lipids is the coefficient of the extended thickening effect
: there is a factor of 1.52.0 decrease from DMPC to SOPC and another factor of 1.52.0 decrease from SOPC to DOPC.
One more aspect of similarity between the effects of cholesterol and gramicidin needs to be mentioned. Both the cholesterol-containing phospholipid bilayers and the gramicidin-containing phospholipid bilayers showed unvarying electron density profiles over a range of relative humidities
95100% (Fig. 8 and Olah et al. (11
)). On the contrary, the electron density profiles of pure phospholipid bilayers vary significantly within this range of RH (23
). Apparently both cholesterol and gramicidin possess the ability to hold a phospholipid bilayer to a fixed structure. We believe this is possible only by a long-range effect.
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Mixed monolayers of cholesterol and phospholipids exhibit two upper miscibility critical points at low surface pressure (14
,15
). These complicated phase diagrams have been successfully explained in terms of a reversible complexing reaction expressed by Eq. 2. This implies that at low cholesterol concentrations (below the complexing stoichiometry) there are two populations of cholesterol, one complexed and another uncomplexed but mixed with phospholipids. Our model implies that, below the solubility limit, all cholesterol molecules in bilayers are complexed with phospholipids. Above the solubility limit, the excessive cholesterol molecules form pure cholesterol domains.
| ACKNOWLEDGEMENTS |
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Submitted on October 9, 2006; accepted for publication January 5, 2007.
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