Single-subunit allostery in the kinetics of peptide phosphorylation by protein kinase A/proteiinkinaasi a kataluutilise alauhiku allosteeria ilmnemine peptudide fosforuleerimise kineetikas.
Allosteric regulation of enzyme activity is widely used by living cells to control diverse physiological processes [1,2]. Although this phenomenon has been initially related to multi-subunit enzyme complexes, where ligand binding at one subunit affects binding site affinity on other subunit(s) [1-3], more recently attention has been paid to the possibility of allosteric regulation within monomeric proteins [3,4]. In this case, the enzyme should possess at least two binding sites with cooperative feedback between their binding properties. In general, this may happen with every enzyme, catalysing reaction between two substrates that have distinct binding sites and bind simultaneously to form a ternary enzyme-substrate complex. In this study we established cooperative interaction between substrate binding sites of the cAMP-dependent protein kinase catalytic subunit (protein kinase A, EC 220.127.116.11) and investigated dependence of this allosteric effect upon the structure of the phosphorylatable peptide. This enzyme is generally recognized as a 'model enzyme' of the protein kinase superfamily  whose members govern the activity and location of cell proteins via their phosphorylation [7,8]. Therefore, similar allosteric regulation of substrate phosphorylation may have a more general meaning and play a significant role in various 'decision-making' steps of the cell cycle.
The catalytic mechanism of protein kinase A involves direct transfer of the 7-phosphate group of ATP to the phosphorylatable residue of peptide substrate , and occurs via formation of the ternary complex including the enzyme (E), ATP (A), and the phosphorylatable protein/peptide substrate (B). This situation is formalized by the following reaction scheme:
[ILLUSTRATION OMITTED] (1)
Formation of the ternary complex EAB requires the presence of separate binding sites for both substrates A and B on the enzyme molecule, and affinity of the free enzyme for these substrates can be characterized by the dissociation constants [K.sub.a] and [K.sub.b], respectively. However, binding of one of these substrates with the enzyme may affect the affinity of the enzyme for the second substrate, and this interaction between two binding sites as taken into consideration by the 'interaction factor' [alpha], as formulated in . Depending on the [alpha] value, the binding of one substrate can favour ([alpha] < 1) or hinder ([alpha] > 1) the binding of the second substrate, leading to a positive or negative effect of allosteric cooperativity. The allosteric effect is absent if [alpha] = 1.
Various indications can be found in earlier papers about the significant role of the allosteric cooperativity in ligand binding with protein kinase A. Most of these data have been still discussed as the influence of ATP (more precisely the ATP-Mg complex) on the binding effectiveness of peptide or protein inhibitors of this enzyme, like the regulatory subunit of protein kinase A and the heat-stable protein inhibitor [I I], but also short peptide inhibitors like peptide inhibitor LRRAALG (Ala-kemptide) . Recently it was shown that the binding effectiveness of ATP analogue [beta], [gamma]-imidoadenosine 5'-triphosphate (AMPPNP) and peptide substrate LRRASLG (kemptide) with protein kinase A is effectively controlled allosterically . A summary of these data revealed that the allosteric effect is dependent upon the binding effectiveness of reversible inhibitors of protein kinase A, and the principle 'better binding: stronger allostery' was formulated .
In the present study allostery was revealed in the protein kinase A catalysed reaction of peptide phosphorylation, and the effect was quantified in terms of the interaction factor [alpha] for seven substrates. As peptides of different binding effectiveness were selected for this study, the dependence of the allosteric effect upon substrate structure was revealed and some implications of this phenomenon on the specificity of the peptide phosphorylation reaction were discussed.
[gamma][[sup.32]P]ATP was obtained from Amersham (UK). Peptides RRYSV, RRASVA, LRRASLG (kemptide), RKRSRKE, LRRASLG, LRRASLG, and LRRASLG of purity above 95% were purchased from GL Biochem Ltd. (Shanghai, China) and where characterized by MS spectra and HPLC. ATP, TRIS/HCI, BSA, and [H.sub.3][PO.sub.4] were obtained from Sigma-Aldrich (USA). Phospho-cellulose paper P81 was acquired from Whatman (UK). Mg[C1.sub.2] was purchased from Acros (Germany). The catalytic subunit [C.sub.alpha] of mouse cAMP-dependent protein kinase (protein kinase A), recombinantly expressed in E. coh, 30 U/mg, 0.1 mg/mL, lot 040916, was obtained from Biaffin GmbH & Co KG (Germany) as stock solution.
The initial rate of peptide phosphorylation was measured at 30[degrees]C as described previously [15,16]. Briefly, the reaction mixture (final volume 100 [micro]L, 50 mM TRIS/HCI, pH 7.5) contained y-[[sup.32]P]ATP (concentrations between 2.5 and 1501yM), peptide (concentrations depended on the affinity of protein kinase A for the substrate), 10 MM of Mg[Cl.sub.2], and 0.015-0.03 [micro]g/mL of the enzyme. The stock solution of protein kinase A was diluted 500-1000-fold in 50 mM TRIS/HCI buffer (pH 7.5) containing 1 mg/mL BSA, and 15 jL of this solution was added into the reaction mixture to initiate the phosphorylation reaction. At different time moments 10 jL aliquots were removed from the reaction mixture and spotted onto pieces of phosphocellulose paper, which were subsequently immersed into ice-cold 75 mM phosphoric acid to stop the reaction. These pieces were then washed four times with cold 75 mM [H.sub.3][PO.sub.4] (10 min each time) to remove excess [gamma]-[[sup.32]P]ATP and were dried at 120[degrees]C for 25 min. The radioactivity bound onto the paper was measured as Cherenkov radiation using a Beckman LS 7500 scintillation counter. The values of the initial rate of the phosphorylation reaction (v) were calculated from the slopes of the product concentration vs time plots.
Data processing algorithm
For data processing, we proceeded from the rate equation derived for reaction scheme (1).
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII]
where V = [k.sub.cat][[E].sub.o]. For practical data analysis the algorithm described in  was used. Briefly, the initial velocities of substrate phosphorylation reaction (v) were measured at various ATP (A) and peptide (B) concentrations. The arrays of these kinetic data were processed in two subsets. In one subset, v vs ATP concentration plots were used to calculate the parameters of the Michaelis-Menten rate equation ([V.sup.A] and [K.sup.A.sub.m]) at different constant peptide concentrations. Similarly, v vs peptide concentration plots were used for the calculation of the [V.sup.B] and [K.sup.B.sub.m] values at different ATP concentrations.
In summary, this method is based on the experimental finding that the apparent Michaelis constant values depend on the concentration of the second substrate. This dependence can be easily observed if appropriate experiments are made, and these results do not depend upon the kinetic scheme and the mathematical algorithm applied for data processing. Moreover, similar plots should be revealed for both substrates. The ratio of the Michaelis constants obtained at zero and saturating substrate concentrations allow calculation of the interaction factor [alpha]. Initially this approach was suggested by Symcox and Reinhart, who successfully applied this analysis for a multimeric enzyme . We have improved this approach by applying the second-order rate constants to characterize the enzyme affinity at zero substrate concentration.
Following the rate equation (2), the Michaelis constants for ATP should depend on the peptide (B) concentration:
[K.sup.A.sub.m] = [K.sub.a] 1 + [B]/[K.sub.b]/1 + [B]/[alpha][K.sub.b]. (3)
By analogy, the Michaelis constants for peptides should depend on the ATP (A) concentration:
[K.sup.B.sub.m] = [K.sub.b] 1 + [A]/[K.sub.a]/1 + [A]/[alpha][K.sub.a]. (4)
Further the plots of [K.sup.A.sub.m] vs [B] and [K.sup.B.sub.m] vs [A] were used for the calculation of the interaction factor [alpha]. Although the same plots (3) and (4) can be used for simultaneous calculation of the [K.sub.a] and [K.sub.b] values, these parameters were obtained from separate analysis, using the second-order rate constants of the enzymatic reaction, [k.sup.A.sub.II] = [V.sup.A]/[K.sup.A.sub.m] and [k.sup.B.sub.II] = [V.sup.B]/[K.sup.B.sub.m], respectively. These parameters have the following meanings:
[k.sup.A.sub.II] = V/[alpha][K.sub.a][B]/[K.sub.b] + [B] and (5)
[k.sup.B.sub.II] = V/[alpha][K.sub.b][A]/[K.sub.a] + [A] 96)
The plots of [k.sup.A.sub.II] VS [B] and [k.sup.B.sub.II] vs [A] were used for the calculation of the [K.sub.b] and [K.sub.a] values, which were thereafter used as constraints in the calculation of the [alpha] values from [K.sup.A.sub.m] vs [B] and [K.sup.B.sub.m] vs [A] plots. As the results of these calculations did not depend on the V value, the catalytic activity of the enzyme was estimated on milligram basis and was used for planning the experiments.
Calculations and statistical analysis of the data were made using the GraphPad Prism (version 5.0, GraphPad Software Inc., USA) and SigmaPlot (version 8.0, SPSS Inc., USA) software packages. The results were reported with standard errors.
Affinity of the free protein Idnase A for peptides and ATP
The equilibrium constants [K.sub.b] and [K.sub.a] were calculated from Eqs (5) and (6) using the second-order rate constants of the peptide phosphorylation reaction. The plots of [k.sup.lB.sub.II] vs [A] and [k.sup.A.sub.II] VS [B] were hyperbolic, as illustrated for LRRASLG (kemptide) and ATP in Fig. 1. The hyperbolic plots allowed reliable calculation of the [K.sub.a] and [K.sub.b] values. The same procedure was used for all peptides studied. The results of these calculations are listed in Table 1.
[FIGURE 1 OMITTED]
As the parameter [K.sub.a] characterizes the affinity of the free enzyme for ATP, it was not surprising that all these values, calculated from phosphorylation data for different peptides, coincided well with one another. Therefore, the mean value [K.sub.a] = 49.7 [micro]M was calculated from these results. It was noteworthy that this [K.sub.a] value was somewhat higher than the [K.sub.m] values commonly reported for ATP in the protein kinase A catalysed reaction of peptide phosphorylation, most often ranging between 5 [micro]M and 20 pM. However, this difference between Ka and [K.sub.m] for ATP can be explained by Eq. (3). Following this equation, the [K.sub.m] value for substrate A should depend on the concentration of the second substrate B, and [K.sub.a] > [K.sup.A.sub.m] if [alpha] < 1. Obviously this was the case for LRRASLG, as seen from the [K.sup.A.sub.m] vs [B] plot for this peptide in Fig. 2. Thus, the dependences of [K.sup.A.sub.m] vs [B] were used for the calculation of the interaction factors [alpha] as set by Eq. (3).
Differently from the results for ATP, the affinity of the free protein kinase A for peptides was rather diverse, and the [K.sub.b] values, ranging from 2 [micro]M to 6 mM (see Table 1), were obtained for a series of selected substrates. This variation in substrate reactivity was not surprising, as the recognition of peptide primary structure by protein kinase A has been a well-known fact since phosphorylation of the model substrates has been studied . Therefore, substrates of different primary structure and reactivity were specially selected for this study proceeding from their [K.sub.m] values reported in the literature [20-23]. The diversity of the [K.sub.b] values listed in Table 1 reveals that the selection was successful. Moreover, our general understanding of protein kinase A substrate specificity, developed on the basis of the Michaelis constants, seems to hold also for constants [K.sub.b]. However, like with Km, the parameters [K.sub.b] cannot be directly compared with the appropriate KB values, as [K.sub.b] = [K.sup.B.sub.m] only if [alpha] =1. In all other cases, i.e. if the interaction factor [alpha] is different from unity, the Michaelis constant [K.sup.B.sub.m] for peptide should depend upon the ATP concentration, as predicted by Eq. (4). Indeed, the appropriate dependences of the [K.sup.B.sub.m] values upon the ATP con-centration were observed experimentally, as illustrated for kemptide phosphorylation reaction in Fig. 2. Therefore the [K.sup.B.sub.m] vs [ATP] plots were also used for the calculation of the [alpha] values as described below.
[FIGURE 2 OMITTED]
Interaction factor [alpha] for protein kinase A substrates
As the next step of this study, the [K.sup.A.sub.m] values were determined for ATP at different peptide concentrations and similarly, the [K.sup.B.sub.m] values were determined for each peptide at different ATP concentrations, as described by Eqs (3) and (4), respectively. This analysis revealed that the conventional Michaelis constants were indeed dependent upon the concentration of the 'second' substrate. These plots were further used for the calculation of the [alpha] values listed in Table 1.
As the plots of [K.sup.B.sub.m] vs [A] and [K.sup.A.sub.m] vs [B] were separately analysed for each pair of substrates, two [alpha] values were obtained from these independent sets of experimental data. Therefore, two values of the interaction factor for each ATP-peptide pair were listed in Table 1 as [[alpha].sub.a] and [[alpha].sub.b] respectively. It can be seen that there was a good agreement between these results. Therefore the mean value of the interaction factor [alpha] was calculated from [[alpha].sub.a] and [[alpha].sub.b] for further analysis.
[FIGURE 3 OMITTED]
It can be seen in Fig. 3 that [K.sup.A.sub.m] vs peptide concentration plots had rather different shapes when different peptides were used as substrates. This divergence manifested also in the [alpha] values, varying from 0.09 for RRYSV to approx. 3 for LRAASLG. Interestingly, the same peptides had the highest and the lowest binding effectiveness with the free enzyme, as seen from the appropriate [K.sub.b] values in Table 1. Moreover, concurrent changes in the [K.sub.b] and [alpha] values were also observed for other peptides (Table 1).
Linear-free-energy relationship for [alpha]
The systematic dependence of the [alpha] values upon the binding effectiveness of peptide substrates was presented in terms of a linear-free-energy (LFE) relationship between the free energy of the allosteric effect and the free energy of peptide binding with the enzyme, quantified by the pa and [pK.sub.b] values, respectively. This interrelationship was expressed by the following equation:
p[alpha] = C + Sp[K.sub.b], (7)
where C and S stand for the intercept and slope of the linear plot between the p[alpha] and [pK.sub.b] values, as shown in Fig. 4. Analysis of experimental data listed in Table 1 yielded the following results: C = -1.4 [+ or -] 0.1, S = 0.43[+ or -]0.03, [r.sup.2] = 0.98.
[FIGURE 4 OMITTED]
It is important to mention that the negative logarithmic scale, used to quantify the allosteric effect by the p[alpha] values, was selected to keep analogy with the p[K.sub.b] scale, characterizing the free energy of protein-substrate interaction.
The understanding of the term 'allostery' has been significantly widened during some recent years, and today this phenomenon can be defined as the coupling of binding properties of two separate ligand binding sites, independently whether the sites are located on the oligomeric or monomeric protein molecule . This means that the allosteric interaction may be revealed in the case of any monomeric bi-substrate enzyme that simultaneously binds two substrates to form the ternary enzyme-substrate complex. Formally this situation can be presented by the reaction scheme (1), where the feedback between the binding properties of substrate binding sites is quantified by the interaction factor [alpha].
It is noteworthy that in the presence of the allosteric interaction between two binding sites of substrates, the experimentally determined Michaelis constants should depend on the concentration of the second substrate. This situation is specified by Eqs (3) and (4). On the other hand, however, it is very important to understand that the presence of such interrelationship is in no way connected with the kinetic scheme used for the interpretation of these dependences, and application of the second-order rate constants for the characterization of the interaction of substrates with the free enzyme removes also the question about the rate-limiting step of the catalytic mechanism.
In the present study, we used this very straightforward kinetic analysis for the protein kinase A catalysed reaction of phosphorylation of peptide substrates. The results listed in Table 1 demonstrate that binding properties of the ATP and peptide binding sites of protein kinase A were, indeed, allosterically coupled, and the effect of cooperativity was quantified by the interaction factor a. Besides the interaction factor, also the affinity of the free enzyme for ATP and peptides was characterized in terms of the appropriate dissociation constants, [K.sub.a] and [K.sub.b], respectively.
As phosphorylation of different peptides was studied, the results provided a unique possibility of analysing the interrelationship between the substrate binding effectiveness and the allosteric behaviour of protein kinase A. This analysis revealed that a more efficient substrate binding was accompanied by a more significant allosteric effect. Considering this trend the principle 'better binding: stronger allostery' was formulated for protein kinase A catalysis. Proceeding from this observation the principle 'better binding: stronger allostery' was formulated also for the protein kinase A catalysed reaction of peptide phosphorylation. Previously we revealed the same trend for interactions of the same enzyme with its reversible inhibitors .
This formulation is similar to the principle 'better binding: better reaction', advanced by Knowles for the [alpha]-chymoptrypsin catalysed reactions in 1965 . Later the same principle was validated for other hydrolytic enzymes, and was also quantified in terms of LFE relationships [25,26]. Proceeding from this analogy, we were able to quantify the principle 'better binding: stronger allostery' in terms of the LFE relationship, as defined by Eq. (7) and shown in Fig. 4.
In practice, the statement 'better binding: stronger allostery' compares two processes of ligand binding. Firstly, we consider the interaction of substrate molecule with the free enzyme (p[K.sub.b]). Secondly, the interaction of the same substrate with the pre-formed enzyme complex, containing another substrate, is considered. At the same time the principle 'better binding: better reaction' links substrate binding effectiveness with the free energy of the transition state of the catalytic step. However, as the activation free energy of the catalytic step also includes the interaction of the substrate transition state with the protein, analogy can be found between these formulations. Summing up, this analogy consists in the enzyme ability to couple effectiveness of ligand binding with effectiveness of some following step of the catalytic process.
Intuitively, the interrelationship between the ligand binding effectiveness and the extent of the allosteric effect, triggered off by the binding of this ligand, was not very surprising. Indeed, stronger ligand binding may cause major perturbation in the protein molecule, either by inducing some new conformational state, or by shifting the equilibrium between pre-existing conformations, as suggested in . More explicitly this situation can be described as energetic coupling of closely located amino acid residues, forming a sparse energetic network for transmission of the allosteric effect .
On the other hand, however, some supplementary conclusions can be drawn from the LFE relationship shown in Fig. 4. Firstly, the dependence of the allosteric effect upon ligand binding effectiveness (and structure) seems to be a continuous function. Therefore, the phenomenon of allosteric regulation can hardly be explained by a shift between two or more but a fixed number of conformational states of the enzyme. Preferably, this phenomenon agrees with the understanding that the dynamic protein molecule may continually change its conformation and through these changes modulate the binding properties of its binding sites. Similar changes can be observed in the case of non-specific sociation phenomena of molecules in different media. Certainly, this model of allostery presumes an 'extra-soft' and highly dynamic protein structure, and complicates the presentation of the ligand recognition mechanism in terms used by conventional structural biology, counting the presence or absence of distinct interactions between ligand and protein molecules. Perhaps protein kinase A is an example of such highly dynamic protein.
Secondly, as seen in Fig. 4, the linear plot between pa and p[K.sub.b] has an intercept with the x-axis at p[K.sub.b] 3. Formally this means that at this point [alpha] = 1, and no allosteric feedback between the substrate binding sites should occur if the substrate is characterized by the [K.sub.b] value around 1 mM. It can be seen in Table 1 that peptide LARASLG had its [K.sub.b] value rather close to this critical threshold. Indeed, as seen in Fig. 3, there was only a minor dependence of the [K.sup.A.sub.m] values upon the concentration of this peptide. Simultaneously, the [alpha] value was also rather close to unity (Table 1).
Moreover, when the effectiveness of peptide binding was below the critical [K.sub.b] value, [alpha] > 1, substrate binding with the enzyme and formation of the ternary complex were hindered. In other words, negative cooperativity between the binding sites should appear for these substrates. Interestingly, this inversion of allostery was observed experimentally for peptide LRAASLG, as the affinity of protein kinase A for this substrate was quite significantly below the critical limit. Accordingly, the [K.sup.A.sub.m] values for ATP, determined at various concentrations of this peptide, were slightly increasing when more peptide was added into the reaction medium (Fig. 3). A similar result was obtained for the [K.sup.B.sub.m] vs [ATP] plot, confirming the standpoint that the allosteric effect has no 'direction' and affects similarly the binding of both substrates.
Thirdly, this mechanism of allosteric control over enzyme specificity also pointed out that the structural factors that govern substrate recognition by the enzyme active centre could not be presented by simple additive models. This means that the contribution of a certain structural fragment of substrate molecule to its binding effectiveness might be governed by the binding properties of the second substrate. This should certainly complicate theoretical analysis of the substrate specificity of protein kinase A and the specificity of bisubstrate enzymes in general.
Finally, the LFE relationship between the pa and P[K.sub.b] values suggested that the same specificity determining factors governed peptide binding effective ness and the allosteric effect. This means that at least this part of the substrate specificity of protein kinase A that is based on the recognition of the primary structure of phosphorylatable peptides is amplified by allostery. On the other hand, however, as the [alpha] value depends on the enzyme affinity for the particular substrate, the effect of amplification is governed by substrate structure. This means that the enzyme affinity for good substrates can be additionally enhanced by allostery, while this enhancement should be moderate for less good substrates. For bad substrates the enzyme affinity is even diminished as [alpha] > 1, and the increment of pa becomes negative. Using series of peptides, which were all phosphorylated by protein kinase A, we were able to demonstrate these possibilities. This additional mechanism of specificity control may have significant biological implications and can be used to prevent occasional phosphorylation of 'wrong' substrates. Indeed, as the physiological ATP concentration is around 2 mM in cells, the phosphorylation processes occur at the saturating concentration of this substrate and therefore should reveal maximal allosteric 'tuning' effects.
An allosteric effect was found in the peptide phosphorylation reaction catalysed by the catalytic subunit of cAMP dependent protein kinase (protein kinase A), which is a monomeric bi-substrate enzyme. Variation of the structure of the phosphorylatable peptides was used to reveal that the allosteric effect depended upon the effectiveness of substrate binding with the enzyme. The principle 'better binding: stronger allostery' was formulated. Further this principle was formalized in terms of a linear-free-energy relationship (7). This relationship had a significant negative intercept at the y-axis, revealing inversion of the allosteric effect: the positive allostery for good substrates changed to negative allostery for bad substrates in this model reaction of regulatory phosphorylation. This implies that allostery could be used as an additional efficient specificity determining factor in enzyme catalysis. This new extrathermodynamic aspect of allostery seems to be important to be considered in parallel with commonly discussed structural and thermodynamic aspects of this phenomenon.
The work was supported by the Estonian Ministry of Education and Research (Grant SF0180064s8) and by the Doctoral Programme UTTP.
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Aleksei Kuznetsov and Jaak Jarv *
Institute of Chemistry, University of Tartu, Jakobi 2, 51014 Tartu, Estonia
Received 21 October 2008
* Corresponding author, Jaak.Jarv@ut.ee
Table 1. Results of kinetic analysis of the phosphorylation of peptide substrates by protein kinase A (the catalytic subunit of cAMP-dependent protein kinase) in 50 mM TRIS/HCl, pH 7.5, 30 [degrees]C. The meaning of the kinetic parameters is given in Scheme (1). Parameters are listed with standard errors Peptide [K.sub.b], [micro]M [K.sub.a], [micro]M I RRYSV 2.1 [+ or -] 0.5 48 [+ or -] 11 II RRASVA 25 [+ or -] 8 53 [+ or -] 10 IR LRRASLG 40 [+ or -] 5 51 [+ or -] 14 IV RKRSRKE 117 [+ or -] 14 49 [+ or -] 10 V LRKASLG 231 [+ or -] 36 52 [+ or -] 17 VI LARASLG 1880 [+ or -] 541 45 [+ or -] 13 VII LRAASLG 6454 [+ or -] 2328 49 [+ or -] 23 Peptide [[alpha].sub.b] [[alpha].sub.a] I RRYSV 0.11 [+ or -] 0.02 0.08 [+ or -] 0.01 II RRASVA 0.19 [+ or -] 0.03 0.19 [+ or -] 0.02 IR LRRASLG 0.36 [+ or -] 0.04 0.37 [+ or -] 0.03 IV RKRSRKE 0.52 [+ or -] 0.06 0.46 [+ or -] 0.05 V LRKASLG 0.60 [+ or -] 0.08 0.76 [+ or -] 0.09 VI LARASLG 1.2 [+ or -] 0.2 1.6 [+ or -] 0.3 VII LRAASLG 3.5 [+ or -] 0.6 2.5 [+ or -] 0.4 Peptide p[alpha] (average) p[K.sub.b] I RRYSV 1.02 [+ or -] 0.10 5.68 [+ or -] 0.05 II RRASVA 0.72 [+ or -] 0.10 4.60 [+ or -] 0.14 IR LRRASLG 0.44 [+ or -] 0.07 4.39 [+ or -] 0.05 IV RKRSRKE 0.31 [+ or -] 0.05 3.92 [+ or -] 0.06 V LRKASLG 0.17 [+ or -] 0.07 3.64 [+ or -] 0.07 VI LARASLG -0.14 [+ or -] 0.07 2.72 [+ or -] 0.14 VII LRAASLG -0.48 [+ or -] 0.15 2.19 [+ or -] 0.15
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|Author:||Kuznetsov, Aleksei; Jarv, Jaak|
|Publication:||Proceedings of the Estonian Academy of Sciences|
|Date:||Dec 1, 2008|
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