Table 4 Hierarchical transformation for the example system depicted in Figure 2B.
From: Exact model reduction of combinatorial reaction networks
[R(*, *)] | = | [R(0, 0)] + [R(0, P)] + [R(0, E1)] + [R(0, E1(P))] + [R(0, E2)] + [R(L, 0)] + [R(L, P)] + [R(L, E1)] + [R(L, E1(P))] + [R(L, E2)] |
[E1(*)] | = | [E1(0)] + [E1(P)] + [E1(E2)] + [R(0, E1)] + [R(0, E1(P))] + [R(0, E2)] + [R(L, E1)] + [R(L, E1(P))] + [R(L, E2)] |
[E2(*)] | = | [E1(E2)] + [E2(0)] + [R(0, E2)] + [R(L, E2)] |
[R(L, *)] | = | [R(L, 0)] + [R(L, P)] + [R(L, E1)] + [R(L, E1(P))] + [R(L, E2)] |
[R(*, P(*))] | = | [R(0, P)] + [R(0, E1)] + [R(0, E1(P))] + [R(0, E2)] + [R(L, P)] + [R(L, E1)] + [R(L, E1(P))] + [R(L, E2)] |
[E1(P (*)] | = | [E1(P)] + [E1(E2)] + [R(0, E1(P))] + [R(0, E2)] + [R(L, E1(P))] + [R(L, E2)] |
[R(L, P(*))] | = | [R(L, P)] + [R(L, E1)] + [R(L, E1(P))] + [R(L, E2)] |
[R(*, E1(*))] | = | [R(0, E1)] + [R(0, E1(P))] + [R(0, E2)] + [R(L, E1)] + [R(L, E1(P))] + [R(L, E2)] |
[E1(E2(*)] | = | [E1(E2)] + [R(0, E2)] + [R(L, E2)] |
[R(L, E1(*))] | = | [R(L, E1)] + [R(L, E1(P))] + [R(L, E2)] |
[R(*, E1(P (*)))] | = | [R(0, E1(P))] + [R(0, E2)] + [R(L, E1(P))] + [R(L, E2)] |
[R(L, E1(P (*)))] | = | [R(L, E1(P))] + [R(L, E2)] |
[R(*, E2(*))] | = | [R(0, E2)] + [R(L, E2)] |
[R(L, E2(*))] | = | [R(L, E2)] |