| Literature DB >> 28125743 |
Sian Huish1, Craig Thelwell2, Colin Longstaff2.
Abstract
Streptokinase is a virulence factor of streptococci and acts as a plasminogen activator to generate the serine protease plasmin which promotes bacterial metastasis. Streptokinase isolated from group C streptococci has been used therapeutically as a thrombolytic agent for many years and its mechanism of action has been extensively studied. However, group A streptococci are associated with invasive and potentially fatal infections, but less detail is available on the mechanism of action of streptokinase from these bacteria. We have expressed recombinant streptokinase from a group C strain to investigate the therapeutic molecule (here termed rSK-H46A) and a molecule isolated from a cluster 2a strain from group A (rSK-M1GAS) which is known to produce the fibrinogen binding, M1 protein, and is associated with life-threatening disease. Detailed enzyme kinetic models have been prepared which show how fibrinogen-streptokinase-plasminogen complexes regulate plasmin generation, and also the effect of fibrin interactions. As is the case with rSK-H46A our data with rSK-M1GAS support a "trigger and bullet" mechanism requiring the initial formation of SK•plasminogen complexes which are replaced by more active SK•plasmin as plasmin becomes available. This model includes the important fibrinogen interactions that stimulate plasmin generation. In a fibrin matrix rSK-M1GAS has a 24 fold higher specific activity than the fibrin-specific thrombolytic agent, tissue plasminogen activator, and 15 fold higher specific activity than rSK-H46A. However, in vivo fibrin specificity would be undermined by fibrinogen stimulation. Given the observed importance of M1 surface receptors or released M1 protein to virulence of cluster 2a strain streptococci, studies on streptokinase activity regulation by fibrin and fibrinogen may provide additional routes to addressing bacterial invasion and infectious diseases.Entities:
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Year: 2017 PMID: 28125743 PMCID: PMC5268773 DOI: 10.1371/journal.pone.0170936
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Pm activity against S-2251, free and in complex with rSK variants.
| Pm in complex with | kcat s-1 (SEM) | KM μM (SEM) | kcat/ KM mM-1s-1 (SEM) |
|---|---|---|---|
| 25.5 (± 1.9) | 368 (± 10) | 69.3 (± 2.0) | |
| 60.4 (± 3.8) | 361 (± 10) | 170 (± 4.2) | |
| 26.7 (± 2.4) | 156 (± 60) | 171 (± 10.5) | |
| 25.1 (± 2.0) | 377 (± 20) | 66.6 (± 2.4) | |
| 25.6 (± 1.6) | 426 (± 20) | 64.4 (± 2.0) | |
| 14.5 (± 4.2) | 1600 (1003) | 9.13 (10.0) | |
| 70.3 (± 5.7) | 400 (± 10) | 160 (± 6.0) | |
| 64.7 (± 12.6) | 400 (± 70) | 159 (± 16.9) |
Fig 1Stimulation of Pgn activation by Fgn by rSK-M1GAS, tPA and rSK-H46A.
All panels show the fold-stimulation in rate by Fgn at each Pgn concentration (ratio of rate x[Pgn] at y[Fgn]/rate x[Pgn] with no Fgn) for activators rSK-M1GAS (left), tPA (middle) and rSK-H46A (right). Initial rates of Pm generation were measured by following hydrolysis of S-2251 and determining rates in pM/s Pm formed (z axis), as described in Materials and Methods. The x and y axis shown are log Fgn concentration (0–30.3 μM) and Pgn concentration (0–1.6 μM) respectively. R scripts and associated data are available in Supporting Information.
Fig 2Scheme outlining the pathway of activation of Pgn by rSK-M1GAS and stimulation by Fgn.
The scheme follows a trigger and bullet mechanism where an initial activator complex of SK•Pgn (BG) is replaced by SK•Pm (BE) as Pm (E) is generated due to the higher affinity binding of E to SK. Fgn (F) associates weakly with Pgn (G), while formation of active Michaelis complexes, GFBG and GFBE have improved dissociation constants. An improved rate of Pgn activation is achieved by GFBE relative to GFBG due to lower KM, while the kcat for formation of Pm is unchanged. Derivation of the constants shown is detailed in Table 2.
Model Parameters used in the model outlined in Fig 2 and simulated in Fig 3.
| Reaction | kon | koff | kcat | KD or KM | Note |
|---|---|---|---|---|---|
| E+S = ES | 1e7 | 3680 | 368 μM | ||
| ES-> E+P | 25.5 | ||||
| B+G = BG | 1e7 | 0.4 | 40 nM | ||
| BG+G = BGG | 1e7 | 6 | 0.6 μM | ||
| BGG-> BG+E | 0.1 | ||||
| G+F = GF | 1e7 | 60 | 6.0 μM | ||
| F+BG = FBG | 1e7 | 60 | 6.0 μM | ||
| GF+BG = GFBG | 1e7 | 2.5 | 0.25 μM | ||
| G+FGB = GFBG | 1e7 | 2.5 | 0.25 μM | ||
| GFBG->E+FBG | 1.8 | ||||
| E+F = EF | 1e7 | 5 | 5 μM | ||
| B+E = BE | 1e8 | 0.01 | 0.1 nM | ||
| F+BE = FBE | 1e7 | 60 | 6.0 μM | ||
| G+FBE = GFBE | 1e7 | 0.5 | 50 nM | ||
| GF+BE = GFBE | 1e7 | 0.5 | 50 nM | ||
| GFBE->E+FBE | 1.8 | ||||
| BE+G = BEG | 1e7 | 3 | 0.3 μM | ||
| BEG->BE+E | 1e7 | 0.1 |
Abbreviations used are: plasmin (E), S-2251 (S), pNA (P), SK (B), Pgn (B), Fgn (F).
[a] association rate constants approximated to 107 M-1s-1 at 37°C. Values for SK•Pgn complex formation in line kon values of around 106 M-1s-1 from Biacore measurements at 25°C in [5, 36] and higher estimates for SK•Pm formation in [13].
[b] See Table 1
[c] 40 nM KD is within the range in [5] or 6 nM from [13].
[d] Derived from fitting of Michaelis Menten curves without Fgn, SK•Pgn + Pgn KM = 0.6 μM, kcat = 0.05, This is lower than Boxrud and Bock [14] by ~ 7 fold for rSK-H46A as expected since rSK-M1GAS will be less effective without Fgn (KM was 0.27 μM and kcat 0.31 for Lys-Pgn in [14]). For reaction of SK•Pm we reduced KM by half to 0.3 μM, kept kcat same, so modest increase in activity similar to 1.5 fold improvement in [35].
[e] Upper limits of KD for Fgn Lys-Pgn binding 8.3 μM [37], or an estimate of 0.23 μM from [38].
[f] Starting estimate from Michaelis-Menten fits (as in [c]) at each Fgn concentration. Table 1 suggests Fgn can affect KM and kcat, but fits indicate more change to Vmax (and kcat) (see [e]).
[g] The kcat for this reaction accounts for most stimulation by Fgn. To achieve 30 fold stimulation of rate by Fgn kcat increased from 0.1 [d] to 1.8 s-1 (additional stimulation from small improvement in KM to 0.25 from 0.6 μM).
[h] Initial estimate based on based on value in [39], but that assumed simple competitive inhibition, which is not the case as seen in Table 1.
[i] This binding of Pm to SK for SK•Pm, tighter than KD for SK•Pgn, similar to biacore data around 0.5 nM for a number of complexes in [5] or 0.3 nM in [13] and is explained in part by increased kon e.g. [13].
[j] Increase in efficiency of SK•Pm over SK•Pgn due to KM only, in line with Table 1, which is improved from 0.6 μM to 50 nM i.e. 12-fold. This difference important for degree of curvature required to match shapes of curves in Fig 3.
[k] There is no change in kcat, 1.8 s-1, only change in KM for SK•Pm vs SK•Pgn.
[l] Small improvement without Fgn of SK•Pm vs SK•Pgn activity is due to decrease in KM (from 0.6 to 0.3 μM), in line with Table 1 data.
Fig 3Comparison of Pgn activation data and simulated data for rSK-M1GAS over a range of Pgn and Fgn concentrations.
Panels A (experimental data) and C (simulated data) show fitted surface plots of rate of Pm generation plotted against Fgn and Pgn concentrations as shown, for 1.6 nM rSK-M1GAS. Panels B and D present the same results as a surface and contour plots giving rates of Pm production in pM/s against Pgn concentration (0–1.6 μM) and Fgn concentration (log scale for 0–30 μM). Panel E is an overlay of surfaces for the data and simulation shown in panels A and B. Experimental data using rSK-M1GAS at 1.6 (closed circles) and 0.4 nM (open squares) over a range of Pgn concentrations were fitted to the Michaelis-Menten equation to determine kcat and KM values, and calculate kcat/ KM at each Fgn concentration and this is shown in panel F. The solid line is for the same values calculated from simulated data using the same ranges of Pgn and Fgn (the lines overlap for 2 hypothetical rSK-M1GAS concentrations of 1.6 and 0.4 nM. R scripts and data files are provided in Supporting Information.
Fig 4The effect of known stimulators on Pgn activation by tPA, rSK-M1GAS and rSK-H46A.
Bars show the degree of stimulation (rate with stimulator/rate without stimulator) for fixed concentrations of Pgn and tPA (blue), rSK-M1GAS (red) and rSK-H46A (black), using both glu- or lys-Pgn as substrate. Abbreviations are Fgn Ox, oxidised Fgn, CNBr, cyanogen bromide fragmented Fgn, and FDP-1 and FDP-2 are pooled samples from separate independent time courses of fibrin degradation products.
Fig 5Fibrin clot lysis by tPA, rSK-M1GAS and rSK-H46A over a range of Pgn concentrations.
Fibrin clots were prepared using 3 mg/ml Fgn and incorporating Pgn from 0–1.6 μM. Rate of clot lysis was estimated from time to 50% clot lysis, as 1000x 1/time to 50% lysis in seconds. To get similar rates, activator concentrations used were 0.6 M tPA (blue circles), 0.3 nM rSK-H46A (black squares) and 0.02 nM rSK-GASM1 (red triangles). Detailed results from fitting to the Michaelis-Menten equation are presented in Table 3.
Kinetic parameters for clot lysis by tPA, rSK-M1GAS and rSK-H46A from data shown in Fig 5.
| parameter | tPA | rSK-M1GAS | rSK-H46A |
|---|---|---|---|
| Vmax | 1.28 | 1.42 | 1.06 |
| KM μM | 0.083 | 0.113 | 0.082 |
| Eo nM | 0.6 | 0.02 | 0.3 |
| Normalised Vmax/ KM
| 25.8 | 629 | 43.2 |
| rSK-M1GAS /tPA | 24.4 | ||
| rSK-M1GAS / rSK-H46A | 14.5 |
Normalised to equivalent molar concentrations for each activator
Fig 6Inhibition of Pgn activation in a Fgn or fibrin environment by tranexamic acid (TA).
Data are presented as the % activity remaining relative to activation with no TA where rSK-M1GAS (red symbols) or rSK-H46A (black symbols) is activator. Open symbols and dashed lines are for data in the presence of Fgn and solid symbols and lines are in fibrin. Curve fitting to a 4 parameter model suggests a significant difference between IC50for rSK-M1GAS in the presence of Fgn (14.5 μM) and fibrin (133 μM). Inhibition of Pgn activation by rSK-H46A was inhibited at higher TA and there was no significant difference with Fgn or fibrin.