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* Institute for Coastal Research, Physical and Chemical Analysis, Geesthacht, Germany;
Institute for Physiological Chemistry, Ludwig Maximilians University of Munich, Munich, Germany; and
Institute for Thermodynamics, University of German Federal Armed Forces Hamburg, Hamburg, Germany
Correspondence: Address reprint requests to Prof. Dr. Bernd Niemeyer, Institut für Küstenforschung/Physikalische und Chemische Analytik, GKSS-Forschungszentrum, D-21502 Geesthacht, Germany. Tel.: 49-0-415-287-2826; Fax: 49-0-415-287-1875; E-mail: bernd.niemeyer{at}gkss.de.
| ABSTRACT |
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62 Å in water to 48.7 Å in dimethyl sulfoxide. Evidently, the solvent caused opposite responses in the two tested galactoside-binding lectins with different folding patterns. We have hereby proven that ligand presence and an aprotic solvent significantly affect the shape of galectin-1 in solution. | INTRODUCTION |
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Because water is the natural solvent for proteins (Israelachvili and Wennerström, 1996
), most studies of biological interaction have focused on an aqueous environment. A notable exception is the study of nonaqueous enzymology. Spurred by the technological interest to exploit enzyme activity in organic solvent for synthetic procedures, considerable progress has been achieved in the analysis of response of enzyme activities toward solvent changes (Singer, 1962
; Klibanov, 2001
; Mattos and Ringe, 2001
). Intriguingly, enzymes such as lipase, lysozyme, and subtilisin retained their activities in organic solvents (Klibanov, 2001
; Sandoval et al., 2001
). Furthermore, they were found to exhibit remarkable changes of their properties including altered specificity, increased thermal stability, and molecular memory (Fitzpatrick et al., 1993
; Dai and Klibanov, 1999
; Klibanov, 2001
). These properties prompted their exploitation in large-scale synthetic procedures, in which using an organic solvent as reaction medium can offer advantages such as increased solubility of hydrophobic compounds and an improved recovery of products (Sandoval et al., 2001
; Lee and Dordick, 2002
).
To initiate the detailed analysis of solvent-dependent alterations of lectin structure, we selected an endogenous lectin from the galectin family as a role model based on the following reasons: 1), galectins are widely present in human and animal tissues with relevance for mediation of the mentioned cellular processes (Kaltner and Stierstorfer, 1998
; André et al., 1999
; Gabius, 2001b
; Lahm et al., 2001
; Cooper, 2002
; Danguy et al., 2002
; Rabinovich et al., 2002
); 2), the application of endogenous lectins for analytical and medical procedures is preferable to that of plant lectins, because these two types of lectins differ in their fine-specificities, rendering physiological considerations based on measurements with plant lectins problematic, and because the tissue product will be nonimmunogenic enabling therapeutic trials (Rabinovich et al., 1999
, 2002
; Gabius, 2001a
,b
); 3), galectins from mammals, other vertebrates, and also invertebrates share a general folding pattern, i.e., the jellyroll motif, with pentraxins, the intracellular chaperones calnexin/calreticulin and transporter ERGIC53/p58, neurexins, and leguminous lectins (Gabius, 1997
; Lis and Sharon, 1998
; Shirai et al., 1999
; Varela et al., 1999
; Bianchet et al., 2000
; Rüdiger and Gabius, 2001
; Loris, 2002
), the results therefore harboring relevance beyond the galectin family; 4), galectin-1 has been demonstrated to bind to neutral glycolipids and gangliosides with biological implication for cell adhesion and growth control (Mahanthappa et al., 1994
; Kopitz et al., 1998
, 2001
), enabling purification of bioactive glycolipids by using galectin-1 in affinity chromatography as demonstrated for glycoproteins (Gabius et al., 1991
); 5), human galectin-1 has been shown to trigger clinically relevant processes such as tumor invasion into parenchyma in glioblastoma, T-cell apoptosis in the Sézary syndrome and immunological disorders such as autoimmune diseases, and induction of nonclassical apoptosis in neuroblastoma with relevance for tumor regression (Kopitz et al., 2001
; Rorive et al., 2001
; Camby et al., 2002
; Rabinovich et al., 2002
; Rappl et al., 2002
); 6), the quaternary structure of this galectin is indispensable for ligand cross-linking triggering signaling (Villalobo and Gabius, 1998
; Brewer, 2002
); and 7), galectin-1 has been shown by ligand assays and NMR spectroscopy to retain carbohydrate-specific binding in DMSO (Siebert et al., 2000
). As mentioned above, this property affords access to conformational parameters of the otherwise elusive hydroxyl protons to improve the description of the ligand's bound-state topology. Such information is essential for further refinements in drug design by rational affinity enhancements (Gabius, 1998
; Rüdiger et al., 2000
; André et al., 2001
). Based on this reasoning we decided to assay the properties of human galectin-1 as a model system in DMSO (as aprotic solvent) relative to water.
To gain insight into the response of protein structure to exposure to an organic solvent, investigation of the protein's conformation in water is the first step. Monitoring protein structure in the aprotic solvent then allows direct comparison of these structure data with those obtained in aqueous environment, as previously performed for the enzyme subtilisin Carlsberg (Griebenow and Klibanov, 1997
). For such a comparison to be completed, the availability of the atomic structure from x-ray crystallography and/or from NMR spectroscopy is very helpful. Fitzpatrick et al. (1993
, 1994
) elucidated this enzyme's crystal structure in acetonitrile and in water. A major conclusion of their work was that its structure in the organic solvent was significantly rigidified (i.e., a reduction in mobility) compared to that when being dissolved in water. This change was reflected on the level of the overall average B factor decreasing from 13.8 Å2 to 10.4 Å2. This parameter is a measure for the relative mobility of atoms. However, because the crystal packing force might influence this aspect of protein behavior, it is necessary to further analyze proteins free in solution (in aqueous and nonaqueous media). As also briefly demonstrated in our study, the scope of analysis of proteins with molecular masses beyond 1012 kDa by NMR spectroscopy will often be severely restricted. At this stage, other approaches to measure structural parameters of proteins come into play.
Solution scattering provides information on the overall size and shape of proteins in solution under conditions which are close (if not identical) to being physiological (Zaccai and Jacrot, 1983
; Vachette and Svergun, 2000
). Recent studies have even proven that low-resolution structures of biological macromolecules including proteins can be successfully calculated from solution scattering curves using ab initio approaches (Chacón et al., 1998
; Svergun, 1999
; Byron and Gilbert, 2000
; Svergun et al., 2001
). Also, solution scattering has proven valuable to determine dynamic conformation transition of proteins at various solvent conditions (Réat et al., 2000
; Tehei et al., 2001
; Paciaroni et al., 2002
). In the present study, small angle neutron scattering (SANS) and small angle x-ray scattering (SAXS) experiments were performed to study the conformation of human galectin-1 in water and in the organic solvent. With the available data set of the crystal structure of the closely related bovine galectin-1 (Bourne et al., 1994
; Liao et al., 1994
), we analyzed the solution scattering data of human galectin-1 in water and DMSO in detail. By employing the ab initio-method referred to as dummy atom model (DAM), we also obtained information, if and to what extent the shape and quaternary structure of galectin-1 change in DMSO. To address the issue whether the behavior observed for human galectin-1 will only be encountered for a protein with the jellyroll-like motif, we further tested another galactose-binding lectin which retains ligand-binding capacity in DMSO (Siebert et al., 2000
). It is a toxic protein from mistletoe, referred to as Viscum album agglutinin (VAA). Its folding pattern, closely related to that of ricin, is a double trefoil structure in crystals (Sweeney et al., 1998
).
| MATERIALS AND METHODS |
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Purification of galectin-1 and VAA
Human galectin-1 was purified from placenta using affinity chromatography on lactosylated Sepharose 4B as the crucial step, and standard electrophoresis and gel filtration analyses as well as hemaglutination assays were used to ascertain purity (Gabius et al., 1985
, 1987
; Gabius, 1990
). To protect galectin-1 against oxidative inactivation, it was treated with a cysteine-modifying reagent, iodoacetamide, during elution from the affinity resin (Powell and Whitney, 1984
; Whitney et al., 1986
). Further quality control included spectroscopic analysis (UV spectra, circular dichroism) using the data from Sharma et al. (1990)
as reference values. The galectin-1 fractions were extensively dialyzed against water and lyophilized. The purification of VAA started from aqueous extracts of dried mistletoe leaves and also used affinity chromatography on lactosylated Sepharose as the crucial step as previously described (Gabius, 1990
). Analysis by gel filtration, gel electrophoresis, ligand binding, and cell growth assays ascertained the maintenance of the disulfide bridge between the two subunits of the AB-toxin and its biological activity after lyophilization (André et al., 2001
; Gabius et al., 2001
).
Preparation of samples
The buffers were filtrated through 0.2 µm Millipore membranes to remove any particle contaminations. To prepare the aqueous solution of the protein under study, lyophilized galectin-1 powder was dissolved in 20 mM phosphate buffer (pH 7.2, prepared with H2O for SAXS and dynamic light scattering experiments; pD 7.2, prepared with D2O for SANS experiments). The required pD (D2O) and pH (H2O) values of the buffers were obtained by mixing standard solutions after calculation using the pKa-values of the phosphate salts. The pH value of the buffer using H2O was confirmed by a glass electrode measurement (deviation between measurement and theoretical calculation was 0.02). The protein solutions were centrifuged to remove any insoluble material. Because galectin-1 is highly soluble in phosphate buffer, its concentration in the buffer was calculated by weight balance. To ensure that there was no water in organic solution of galectin-1, neat [D6]DMSO was added to lyophilized galectin-1 powder. After gently shaking, the remaining fraction of protein not dissolved in DMSO was removed by centrifugation at 5000 rpm for 10 min, and the supernatants were centrifuged a second time under the same condition to ensure removal of residual undissolved material. The galectin-1 concentration in DMSO was measured by the Bradford method using pure galectin-1 in phosphate buffer as standard (Bradford, 1976
). To yield the same concentration in DMSO as that in water, the galectin-1 amount required was doubled due to solubility problems. Solutions containing VAA were prepared using essentially the same procedure. Interestingly, lyophilized powder of VAA is very soluble in neat DMSO and a concentration of 9.6 mg/ml can readily be reached, whereas its solubility after lyophilization was rather restricted in phosphate buffer, nearly half of VAA remaining insoluble. To keep all parameters constant except for the choice of the solvent, lyophilized samples were routinely used as starting material.
NMR experiments
500 MHz 1H-NMR spectra were recorded with an AMX 500 spectrometer at 300 K using lectin solutions in either D2O or [D6]DMSO. As starting material, 3 mg of lectin was dissolved in 0.5 ml solvent. To obtain spectra free of artifacts for direct comparison, parameter settings (td = 32 k; sw = 16 ppm; p1 = 30°; d1 = 0.1 s; and ns = 80) were kept constant.
SANS experiments
The SANS experiments were performed on the instrument SANS-1 at the Geesthacht Neutron Facility GeNF, Geesthacht, Germany (Stuhrmann et al., 1995
). Four sample-to-detector distances (from 0.7 to 7 m) were employed to cover the range of the modules of the scattering vectors q (q = 4
sin
/
, where 2
is the scattering angle and
is the wavelength) from 0.01 to 0.25 Å-1. In all experiments, the neutron wavelength
was 8.5 Å (measured by routine time-of-flight experiments) with a wavelength resolution of 10% (full width at half-maximum value). The calibration of q was performed by scattering measurements of silver behenate. The samples were kept in quartz cells (Hellma, Müllheim, Germany) with a path length of 1 mm, which were placed in a thermostatic sample holder to maintain isothermal conditions.
The two-dimensional isotropic scattering patterns were azimuthally averaged, converted to an absolute scale, and corrected for detector efficiency by using the incoherent scattering pattern of pure water (Wignall and Bates, 1987
). The background from the solvent and sample cell was subtracted from the raw patterns by conventional procedures (Cotton, 1991
).
SAXS experiments
Following standard experimental procedures (Koch and Bordas, 1983
; Boulin et al., 1988
), the SAXS experiment was performed on the instrument X33 NCS at the European Molecular Biology Laboratory outstation in Hamburg, Germany. The measurements were carried out with a position-sensitive gas detector at a wavelength of 1.5 Å. The modules of the scattering vector were calibrated by using collagen (periodicity of 65 nm) and tripalmitin (periodicity of 4.06 nm) as standards. The data were normalized to the incident beam and corrected for detector response. Scattering by the buffer background, which was detected before and after the sample measurements, was subtracted from the data of the sample. All procedures involving statistical error estimation were performed using the program SAPOKO (D.I. Svergun and M.H.J. Koch, unpublished results).
Diffusion coefficients
The experimental diffusion coefficient of the protein in phosphate buffer was measured by dynamic light scattering using the DYNAPro99 system (Protein Solution, Lakewood, NJ). The laser wavelength was 8312 Å and the scattering angle was 90°. The program Hydro (Garcia de la Torre et al., 2000
) was used to estimate the theoretical diffusion coefficient from the protein crystal structure. The method was based on bead-modeling strategies. Starting from the atomic structure of a protein, the program first constructs a filling model in which the protein is represented by a particle filled with beads arranged in the most closely packed hexagonal lattice. In the next step, all internal beads are removed and the program finally obtains a rough shell model which is an adequate description of the hydrodynamic properties (e.g., diffusion coefficient) of an arbitrarily shaped particle.
IFT analysis of the scattering data
To obtain the radii of gyration of the particles and their pair distance distribution function p(r), the indirect Fourier transformation (IFT) method was employed to process scattering data. The IFT method does not require a pre-assumption regarding the shape of the particles. In the IFT method (Glatter, 1977
), the radius of gyration of particles is given as
![]() | (1) |
i(r),
![]() | (2) |
Scattering data evaluation from atomic coordinates
The scattering data were further evaluated from atomic coordinates using the program CRYSON for SANS data (Svergun et al., 1998
) and the program CRYSOL for SAXS data (Svergun et al., 1995
). In both programs, the scattering from the protein is calculated as
![]() | (3) |
s is the density of the bulk solvent, and
b is the density of the solvent layer. In the aqueous system (D2O or H2O), a default value of 1.1 x
s is employed for
b in the calculation (Svergun et al., 1998
b is identical to the density of the bulk solvent
s.
Model fitting
Simple geometrical arrangements such as an ellipsoid or a cylinder are often used to gauge the shape of particles such as micelles and proteins (Pedersen, 1997
; He et al., 2000
, 2002
). The shape parameters for these simple topologies can be determined by fitting the scattering data. The detailed mathematical descriptions of the cylindrical and ellipsoidal models are given in the literature (Feigin and Svergun, 1987
; Pedersen, 1997
; He et al., 2002
).
To analyze the mixture properties of the protein in solution (e.g., mixture of monomer and oligomers), the programs OLIGOMER and MIXTURE were employed. These programs can be obtained from the web site of the European Molecular Biology Laboratory outstation Hamburg (http://www.embl-hamburg.de/ExternalInfo/Research/Sax/program.html).
Calculation of galectin-1 structure in DMSO
The shape of the galectin-1 in DMSO was calculated from the neutron scattering data using the program DAMIN (i.e., ab initio shape determination by simulated annealing using a single phase dummy atom model (DAM), as described by Svergun, 1999
). Looseness and interconnectivity criteria were employed in DAM to ensure that the obtained model is physically meaningful. In the calculation procedure, a sphere with a diameter Dmax is filled by a regular grid of points corresponding to a dense hexagonal packing of small spheres (dummy atoms) of the radius r0 (r0 << Dmax). The structure of the DAM is defined by a configuration vector X assigning an index to each atom ("0" corresponds to solvent and "1" to the solute particle). Scattering intensity from DAM was calculated and compared to the experimental scattering curve. This fitting process was performed using simulated annealing to achieve the global minimization of f(X):
![]() | (4) |
> 0 is the weight of the looseness penalty, P(X) is the function describing the average looseness, and
is the discrepancy which is defined as
![]() | (5) |
is the standard deviation of the experimental intensity. Detailed description of DAM can be found in the literature (Svergun, 1999
It should be noted that the experimental scattering intensity was subtracted by a constant before being fitted by the DAMIN program. The data after subtraction are referred to as shape-scattering data. This treatment ensured that the data did not contain internal structure information of the protein. The constant was determined by the slope in the curve of I x q4 against q4 at high angle. Thus, the intensity after subtraction decays as q-4 at high q-value, following Porod's law for homogeneous particles (Porod, 1982
; Svergun, 1999
).
| RESULTS AND DISCUSSION |
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= 0.559). This result lends credence to the conclusion that human galectin-1 has a similar conformation in crystal and in aqueous solution, corroborating the mentioned experimental evidence. In addition, we performed monitoring of the scattering spectra in SANS and determination of the diffusion coefficient. Unequivocally, the results from these experimental approaches delineated the homodimeric nature of human galectin-1 in buffered aqueous solution. The comparison between the experimental results and the theoretical value calculated from the atomic coordinates of the crystal structure are summarized in Table 1. The experimental values from three different measurements obviously accord remarkably well with those predicted from atomic coordinates. Crystal packing will thus not affect the structural parameters, as determined in solution by the applied methods. One particular aspect of Table 1 deserves further comment.
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Another aspect deserves special attention at this stage. To keep experimental conditions similar (if not identical) and also to facilitate solvent exchange, we worked with lyophilized proteins. Our results revealed that the structure of the rehydrated protein in aqueous medium is indistinguishable from the crystal structure excluding a major structure change or denaturation, as discussed for other protein types (Griebenow and Klibanov, 1995
). These insights into global aspects of galectin-1 structure are in agreement with lessons drawn from the activity assays after rehydration (Siebert et al., 2000
). Regarding the comparison between structural aspects in the crystal and in solution, we next addressed the question as to whether and to what extent binding of the ligand to the carbohydrate recognition domain affects this receptor's overall shape. It is in fact an open question whether ligand diffusion into a crystal is capable to trigger those conformational alterations in the highly packed arrangement, which might occur for individual protein molecules free in solution.
Effect of ligand presence on the conformation of galectin-1
N-Acetyllactosamine is a proven high-affinity ligand for galectin-1. In isothermal titration calorimetrical experiments at 300 K,
G of binding by bovine galectin-1 was determined to be -5.5 kcal/mol (Ahmad et al., 2002
). Oligomers of this ligand, i.e., poly-N-acetyllactosamine, are present in glycan chains of natural galectin ligands such as laminin and lysosome-associated membrane proteins (André et al., 1999
). Topological consequences of the binding process have been delineated in the case of the ligand. The disaccharide can exhibit three different low-energy conformations defined by distinct
,
-combinations of the dihedral angles of the glycosidic bond, and the combination of molecular modeling with NMR spectroscopic measurements demonstrated that galectin-1 and its homologs selected the syn conformation of the ligand from the ensemble of the three conformers present in solution (Siebert et al., 1996
; Gabius, 1998
; Asensio et al., 1999
; Alonso-Plaza et al., 2001
). Our experimental design will enable us to monitor structural properties of the receptor upon ligand binding in solution. The ligand effect on galectin-1 structure was studied by SANS. In Fig. 2 A, the scattering spectra of galectin-1 in the presence and the absence of 10 mM N-acetyllactosamine are compared. At low angle, the scattering intensities in the presence of ligand were lower than those in the absence of the ligand. On the contrary, the presence of ligand resulted in an increase of the intensities at high angle. These scattering data were further analyzed by the IFT methods to obtain their p(r) function and the radius of gyration. The radius of gyration of human galectin-1 in the presence of the ligand was 18.2 ± 0.1 Å whereas the value in the absence of the ligand was 19.1 ± 0.1 Å. Because of the small inherent error (0.1 Å) in our determination of the radius of gyration, this measured difference is generally considered to be a significant indication for a structure change of a protein (Krueger et al., 1998
). This result suggests that galectin-1 has a compressed structure after accommodating the ligand. Further evidence for this conclusion is given by the p(r) function. As shown in Fig. 2 B, the peak of the p(r) function slightly shifted toward a smaller r-value in the presence of the ligand. This impact of the ligand on galectin-1 structure prompted further analysis of a parameter known to affect ligand affinity with respect to galectin structure. In this context, it should be noted that the spectra of scattering at low concentrations (2.1 and 3.0 mg/ml) of the protein were also measured at low angle (0.010.1 Å-1). The data (not shown) normalized with concentration (intensities divided by the concentration) were in good agreement with the data at the high concentration (7.6 mg/ml) discussed above. This quality control affirms that the solutions were within the dilute region and the interparticle interactions can reliably be ignored, satisfying the conditions for successful application of the IFT method.
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G-value for N-acetyllactosamine increased to -5.7 kcal/mol (Ahmad et al., 2002
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Shape of galectin-1 in DMSO
The IFT method gains access to certain parameters of the structure of proteins such as their radius of gyration and p(r) function. As discussed in the preceding paragraphs, the p(r) function of galectin-1 in DMSO satisfied characteristics of an elongated particle. This result provided the starting point for extending the modeling of structural aspects. To get these calculations started, we chose a simple geometry, i.e., cylinder, to fit the experimental scattering data. Fitting the experimental curve with the cylindrical model resulted in a cylinder with a radius of 18.4 Å and a length of 115 Å. As illustrated by Curve 4 in Fig. 5, the cylindrical model can approximately describe the scattering data at low angle values. When moving to larger angles, deviations became apparent. To check whether this emerging discrepancy is due to coexistence of monomers and oligomers, the program MIXTURE was employed. As the exclusive calculation showed, there was little improvement of the fitting by assuming that there were mixtures of polydisperse components (data not shown). Also, fitting the data by the program OLIGOMER provided evidence that the solution apparently contained no significant amount of monomers, dimers, or other oligomers (for instance, octamers) besides tetramers.
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= 1.069) for the shape-scattering data. Starting from different random approximations, several independent calculation procedures were performed which arrived at similar protein shapes. In Fig. 6 A, a typical representation of the calculated shape of galectin-1 in DMSO is presented. It clearly shows that human galectin-1 exists as a tetramer in DMSO. Calculation with the DAMIN program gave a total excluded DAM volume of 66.7 nm3. Note in this context that the volume of the dimer in D2O is 35.7 nm3, estimated from the crystal structure (PDB entry 1SLT) by the program CRYSON. This difference suggests that association of two dimers appears to be a plausible approximation for the protein shape in DMSO, actual definition of the interface contacts in DMSO remaining to be elucidated by crystallography.
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= 3.268) is similar to the theoretical curve calculated by DAMIN program (curve 5 in Fig. 5). However, in the range of high-angle values, DAM gave an improved extent of fitting of the shape-scattering data. As expected, the protein shape (Fig. 6 A) resulting from the application of the DAMIN program is apparently the best model for the shape of human galectin-1 in DMSO under the tested experimental conditions. To delineate whether the described behavior will also emerge at a concentration different from the routinely used one, we accordingly extended the analysis of human galectin-1 structure in DMSO.
Effect of galectin-1 concentration on its aggregation in DMSO
To obtain scattering data with sufficient statistical validity for calculating the shape of galectin-1 in DMSO, a protein concentration of 8.1 mg/ml was routinely employed in scattering experiments. It is known that oligomer formation of proteins in aqueous solution can depend on the protein concentration, rendering it reasonable to assume an effect of this parameter on oligomerization of galectin-1 in DMSO. Hence, we also measured SANS spectra of galectin-1 at concentrations lower than 8.1 mg/ml in DMSO. In Table 2, the radii of gyration at three different galectin-1 concentrations are comparatively listed. Despite the conspicuous experimental error at the concentration of 1.8 mg/ml, the respective value at this experimental condition is close to that at 8.1 mg/ml. Considering that the statistical error increases when lowering the protein concentration, we did not perform further measurements at even lower concentrations. Regarding the issue of quaternary structure, the presented results revealed that the tetramer is the preferred quaternary structure of galectin-1 in DMSO in the tested concentration range. To examine whether this property will also arise for another galactoside-binding lectin, thereby defining a common feature for lectins with this specificity, we measured the respective properties of the mistletoe lectin that, similar to galectin-1, maintains ligand binding in DMSO (Siebert et al., 2000
).
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Taking our data and these results together, the ligand-induced changes in solution could harbor biological relevance. Because mammalian galectin-1 is known to be engaged in protein-protein interactions besides carbohydrate binding, e.g., targeting the oncogenic H-Ras (12 V) and the pre-B cell receptor (Paz et al., 2001
; Brewer, 2002
; Elad-Sfadia et al., 2002
; Gauthier et al., 2002
; Liu et al., 2002
), this potential for an intramolecular cross-talk with implication for cross-linking properties and signal triggering (Brewer, 2002
; Elad-Sfadia et al., 2002
) deserves to be tested. Literally, Gauthier et al. (2002)
devised a model in which galectin-1 can simultaneously contact protein and carbohydrate ligands in the pre-B/stromal cell synapse. Precedents for an intramolecular cross-talk between such sites, i.e., the influence of lactose binding on protein-protein interaction, have been presented for the chimera-type galectin-3 (bcl-2 and CBP70 as protein targets) and the elastin/laminin receptor (Mecham et al., 1991
; Sève et al., 1994
; Yang et al., 1996
). Noting a conformational change in the C-type lectin from Sarcophaga peregrina after binding of galactose and the lactose-induced oligomer formation of the Ca2+-dependent sea cucumber lectin (Komano et al., 1992
; Fujisawa et al., 1997
; Kuwahara et al., 2002
), this aspect and its functional implications on protein-protein interactions deserve further interest. It is an open question whether crystal packing of a protein will hinder this reactivity toward ligand binding by diffusion into the crystal, establishing this biophysical method as a main source of information in solution.
| CONCLUSIONS |
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The second aspect of this report concerns the behavior of galectin-1 in an aprotic solvent. Similar to the current development using enzymes in organic solvents for technological purposes, lectins retaining target specificities in an organic medium also offer a variety of potential biotechnological applications. Unlike small lectins such as hevein or carbohydrate-binding peptides with their inherently high degree of flexibility (Siebert et al., 2000
, 2002
), galectin-1's activity was not harmed when exposed to pure DMSO, opening the route also to technological applications. Instead of dissociation into subunits, galectin-1 dimers were quantitatively converted to tetramers. Importantly, ab initio-derived shape characteristics of galectin-1 in DMSO from the scattering data confirmed a cylindrical topology of human galectin-1 in the aprotic solvent. Because the scattering technique can be readily applied to other proteins in organic solvent, as herein demonstrated for the mistletoe lectin, if a concentration of several mgs/ml can be reached, this type of characterization of conformational responses of lectins to ligand presence and solvent change promises to provide further insights on intra- and intermolecular interactions.
| ACKNOWLEDGEMENTS |
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The 500 MHz 1H-NMR spectra were recorded at the Stichting Scheikundig Onderzoek in Nederland (SON) Nuclear Magnetic Resonance (NMR) Large Scale Facility in Utrecht, Netherlands, funded by the Access to Research Infrastructures program of the European Community (EC). The generous financial support of Wilhelm Sander-Stiftung, Munich, Germany, is gratefully acknowledged.
| FOOTNOTES |
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Lizhong He's present address is Max-Planck-Institut für Polymerforschung, Ackermannweg 10, D-55021 Mainz, Germany.
Submitted on November 15, 2002; accepted for publication March 24, 2003.
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