- Added another few test reactions (to enable proper testing of Constant and Variable RateJump's (all changes).

Author: TorkelE

test/reactionsystem.jl

@@ -13,12 +13,16 @@ rxs = [Reaction(k[1], nothing, [A]),            # 0 -> A
        Reaction(k[9], [A,B], [C,D]),            # A + B -> C + D
        Reaction(k[10], [A], [C,D], [2], [1,1]), # 2A -> C + D
        Reaction(k[11], [A], [A,B], [2], [1,1]), # 2A -> A + B
-       Reaction(k[12], [A,B,C], [C,D], [1,3,4], [2, 3]), # A+3B+4C -> 2C + 3D
-       Reaction(k[13], [A,B], nothing, [3,1], nothing), # 3A+B -> 0
-       Reaction(k[14], nothing, [A], nothing, [2]), # 0 -> 2A
-       Reaction(k[15]*A/(2+A), [A], nothing; only_use_rate=true),  # A -> 0 with custom rate
-       Reaction(k[16], [A], [B]; only_use_rate=true),      # A -> B with custom rate.
-       ]
+       Reaction(k[12], [A,B,C], [C,D], [1,3,4], [2, 3]),          # A+3B+4C -> 2C + 3D
+       Reaction(k[13], [A,B], nothing, [3,1], nothing),           # 3A+B -> 0
+       Reaction(k[14], nothing, [A], nothing, [2]),               # 0 -> 2A
+       Reaction(k[15]*A/(2+A), [A], nothing; only_use_rate=true), # A -> 0 with custom rate
+       Reaction(k[16], [A], [B]; only_use_rate=true),             # A -> B with custom rate.
+       Reaction(k[17]*A*exp(B), [C], [D], [2], [1]),              # 2C -> D with non constant rate.
+       Reaction(k[18]*B, nothing, [B], nothing, [2]),             # 0 -> 2B with non constant rate.
+       Reaction(k[19]*t, [A], [B]),                                # A -> B with non constant rate.
+       Reaction(k[20]*t*A, [B,C], [D],[2,1],[2])                  # 2A +B -> 2C with non constant rate.
+  ]
 rs = ReactionSystem(rxs,t,[A,B,C,D],k)
 odesys = convert(ODESystem,rs)
 sdesys = convert(SDESystem,rs)
@@ -27,10 +31,10 @@ sdesys = convert(SDESystem,rs)
 function oderhs(u,k,t)
        A = u[1]; B = u[2]; C = u[3]; D = u[4];
        du = zeros(eltype(u),4)
-       du[1] = k[1] - k[3]*A + k[4]*C + 2*k[5]*C - k[6]*A*B + k[7]*B^2/2 - k[9]*A*B - k[10]*A^2 - k[11]*A^2/2 - k[12]*A*B^3*C^4/144 - 3*k[13]*A^3*B/6 + 2*k[14] - k[15]*A/(2+A) - k[16]
-       du[2] = -k[2]*B + k[4]*C - k[6]*A*B - k[7]*B^2 - k[8]*A*B - k[9]*A*B + k[11]*A^2/2 - 3*k[12]*A*B^3*C^4/144 - k[13]*A^3*B/6 + k[16]
-       du[3] = k[3]*A - k[4]*C - k[5]*C  + k[6]*A*B + k[8]*A*B + k[9]*A*B + k[10]*A^2/2 - 2*k[12]*A*B^3*C^4/144
-       du[4] = k[9]*A*B + k[10]*A^2/2 + 3*k[12]*A*B^3*C^4/144
+       du[1] = k[1] - k[3]*A + k[4]*C + 2*k[5]*C - k[6]*A*B + k[7]*B^2/2 - k[9]*A*B - k[10]*A^2 - k[11]*A^2/2 - k[12]*A*B^3*C^4/144 - 3*k[13]*A^3*B/6 + 2*k[14] - k[15]*A/(2+A) - k[16] - k[19]*t*A
+       du[2] = -k[2]*B + k[4]*C - k[6]*A*B - k[7]*B^2 - k[8]*A*B - k[9]*A*B + k[11]*A^2/2 - 3*k[12]*A*B^3*C^4/144 - k[13]*A^3*B/6 + k[16] + 2*k[18]*B + k[19]*t*A - 2*k[20]*t*A*B^2*C
+       du[3] = k[3]*A - k[4]*C - k[5]*C  + k[6]*A*B + k[8]*A*B + k[9]*A*B + k[10]*A^2/2 - 2*k[12]*A*B^3*C^4/144 - 2*k[17]*A*exp(B)*C^2/2 - k[20]*t*A*B^2*C
+       du[4] = k[9]*A*B + k[10]*A^2/2 + 3*k[12]*A*B^3*C^4/144 + k[17]*A*exp(B)*C^2/2 + 2*k[20]*t*A*B^2*C
        du
 end
 
@@ -52,10 +56,14 @@ function sdenoise(u,k,t)
             -2*sqrt(k[10]*A^2/2) z sqrt(k[10]*A^2/2) sqrt(k[10]*A^2/2);
             -sqrt(k[11]*A^2/2) sqrt(k[11]*A^2/2) z z;
             -sqrt(k[12]*A*B^3*C^4/144) -3*sqrt(k[12]*A*B^3*C^4/144) -2*sqrt(k[12]*A*B^3*C^4/144) 3*sqrt(k[12]*A*B^3*C^4/144);
-            -3*sqrt(k[13]*A^3*B/6) -sqrt(k[13]*A^3*B/6) z z
+            -3*sqrt(k[13]*A^3*B/6) -sqrt(k[13]*A^3*B/6) z z;
             2*sqrt(k[14]) z z z;
-            -sqrt(k[15]*A/(2+A)) z z z]'
-
+            -sqrt(k[15]*A/(2+A)) z z z;
+            -sqrt(k[16]) sqrt(k[16]) z z;
+            z z -2*sqrt(k[17]*A*exp(B)*C^2/2) sqrt(k[17]*A*exp(B)*C^2/2);
+            z 2*sqrt(k[18]*B) z z;
+            -sqrt(k[19]*t*A) sqrt(k[19]*t*A) z z;
+            z -2*sqrt(k[20]*t*A*B^2*C) -sqrt(k[20]*t*A*B^2*C) +2*sqrt(k[20]*t*A*B^2*C)]'
        return G
 end