MaRDI sandbox item (Q3441669): Difference between revisions

← Older edit

@@ Property / date of death / Property / date of death @@
-February 2100Timestamp +2100-02-05T00:00:00Z
Timezone +00:00
Calendar Gregorian
Precision 1 day
Before 0
After 0
+February 2101Timestamp +2101-02-05T00:00:00Z
Timezone +00:00
Calendar Gregorian
Precision 1 day
Before 0
After 0
-Timestamp
++2100-02-05T00:00:00Z
-Timezone
++00:00
-Calendar
+Gregorian
-Precision
+day
 Before
 After
-Timestamp
++2101-02-05T00:00:00Z
-Timezone
++00:00
-Calendar
+Gregorian
-Precision
+day
 Before
 After
@@ Property / description / Property / description @@
-This is a long description!
+This is a very long description!
@@ Property / defining formula / Property / defining formula @@
- $v_{0} = \frac{V_{m a x, f} V_{m a x, b} (c_{S_{1}} c_{S_{2}} - \frac{c_{P_{1}} c_{P_{2}}}{K_{e q}})}{V_{m a x, b} K_{i S_{1}} K_{S_{2}} + V_{m a x, b} K_{S_{2}} c_{S_{1}} + V_{m a x, b} K_{S_{1}} c_{S_{2}} + \frac{V_{m a x, f} K_{P_{1}}}{K_{e q}} c_{P_{2}} + \frac{V_{m a x, f} K_{P_{2}}}{K_{e q}} c_{P_{1}} + V_{m a x, b} c_{S_{1}} c_{S_{2}} + \frac{V_{m a x, f} K_{P_{1}}}{K_{i S_{1}} K_{e q}} c_{S_{1}} c_{P_{2}} + \frac{V_{m a x, f}}{K_{e q}} c_{P_{1}} c_{P_{2}} + \frac{V_{m a x, b} K_{S_{1}}}{K_{i P_{1}}} c_{S_{1}} c_{P_{1}} + \frac{V_{m a x, b}}{K_{i P_{2}}} c_{S_{1}} c_{S_{2}} c_{P_{2}} + \frac{V_{m a x, f}}{K_{i S_{2}} K_{e q}} c_{S_{2}} c_{P_{1}} c_{P_{2}}}$ 
v_0 = \frac{V_{max,f} V_{max,b} (c_{S_1} c_{S_2} - \frac{c_{P_1} c_{P_2}}{K_{eq}})}{V_{max,b} K_{iS_1} K_{S_2} + V_{max,b} K_{S_2} c_{S_1} + V_{max,b} K_{S_1} c_{S_2} + \frac{V_{max,f} K_{P_1}}{K_{eq}} c_{P_2} + \frac{V_{max,f} K_{P_2}}{K_{eq}} c_{P_1} + V_{max,b} c_{S_1} c_{S_2} + \frac{V_{max,f} K_{P_1}}{K_{iS_1} K_{eq}} c_{S_1} c_{P_2} + \frac{V_{max,f}}{K_{eq}} c_{P_1} c_{P_2} + \frac{V_{max,b} K_{S_1}}{K_{iP_1}} c_{S_1} c_{P_1} + \frac{V_{max,b}}{K_{iP_2}} c_{S_1} c_{S_2} c_{P_2} + \frac{V_{max,f}}{K_{iS_2} K_{eq}} c_{S_2} c_{P_1} c_{P_2}}
+ $v_{0} = \frac{V_{m a x, f} V_{m a x, b} (c_{S_{1}} c_{S_{2}} - \frac{c_{P_{1}} c_{P_{2}}}{K_{e q}})}{V_{m a x, b} K_{i S_{1}} K_{S_{2}} + V_{m a x, b} K_{S_{2}} c_{S_{1}} + V_{m a x, b} K_{S_{1}} c_{S_{2}} + \frac{V_{m a x, f} K_{P_{1}}}{K_{e q}} c_{P_{2}} + \frac{V_{m a x, f} K_{P_{2}}}{K_{e q}} c_{P_{1}} + V_{m a x, b} c_{S_{1}} c_{S_{2}} + \frac{V_{m a x, f} K_{P_{1}}}{K_{i S_{1}} K_{e q}} c_{S_{1}} c_{P_{2}} + \frac{V_{m a x, f}}{K_{e q}} c_{P_{1}} c_{P_{2}} + \frac{V_{m a x, b} K_{S_{1}}}{K_{i P_{1}}} c_{S_{1}} c_{P_{1}} + \frac{V_{m a x, b}}{K_{i P_{2}}} c_{S_{1}} c_{S_{2}} c_{P_{2}} + \frac{V_{m a x, f}}{K_{i S_{2}} K_{e q}} c_{S_{2}} c_{P_{1}} c_{P_{2}}},$ 
v_0 = \frac{V_{max,f} V_{max,b} (c_{S_1} c_{S_2} - \frac{c_{P_1} c_{P_2}}{K_{eq}})}{V_{max,b} K_{iS_1} K_{S_2} + V_{max,b} K_{S_2} c_{S_1} + V_{max,b} K_{S_1} c_{S_2} + \frac{V_{max,f} K_{P_1}}{K_{eq}} c_{P_2} + \frac{V_{max,f} K_{P_2}}{K_{eq}} c_{P_1} + V_{max,b} c_{S_1} c_{S_2} + \frac{V_{max,f} K_{P_1}}{K_{iS_1} K_{eq}} c_{S_1} c_{P_2} + \frac{V_{max,f}}{K_{eq}} c_{P_1} c_{P_2} + \frac{V_{max,b} K_{S_1}}{K_{iP_1}} c_{S_1} c_{P_1} + \frac{V_{max,b}}{K_{iP_2}} c_{S_1} c_{S_2} c_{P_2} + \frac{V_{max,f}}{K_{iS_2} K_{eq}} c_{S_2} c_{P_1} c_{P_2}},