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cellDeath-experiment.m2
restart needsPackage "ReactionNetworks" K2 = reactionNetwork("Y+Z --> 2Z") K3 = reactionNetwork({"2Y+Z --> Y+2Z", "Y+2Z --> 3Z", "2Y+Z --> 3Z"}) K4 = reactionNetwork({"3Y+Z --> 2Y+2Z", "3Y+Z --> Y+3Z", "3Y+Z --> 4Z", "2Y+2Z --> Y+3Z", "2Y+2Z --> 4Z", "Y+3Z --> 4Z"}) K5 = reactionNetwork({"4Y+Z-->3Y+2Z", "4Y+Z-->2Y+3Z", "4Y+Z-->Y+4Z", "4Y+Z-->5Z", "3Y+2Z-->2Y+3Z", "3Y+2Z-->Y+4Z", "3Y+2Z-->5Z", "2Y+3Z-->Y+4Z", "2Y+3Z-->5Z", "Y+4Z-->5Z"}) cellDeathIdeal = method() cellDeathIdeal (ReactionNetwork, Ring) := (Rn, FF) -> ( R := createRing (Rn, FF); F := join(subRandomInitVals Rn, subRandomReactionRates Rn); I := ideal F; S := FF[Rn.ConcentrationRates]; J := sub(I, S) ) J = cellDeathIdeal(K5, QQ) -- Edelstein Network restart needsPackage "ReactionNetworks" E = reactionNetwork({"A<-->2A", "A+B<-->C", "C<-->B"}) R = createRing(E, QQ) F = join(subRandomInitVals E, subRandomReactionRates E) I = ideal F S = QQ[E.ConcentrationRates] J = sub(I,S) netList flatten entries gens J dim J degree J E2 = glue(E, reactionNetwork({"A+B<-->D", "D<-->B"})) --, "A+B<-->E", "E<-->B"})) R2 = createRing(E2, QQ) F2 = join(subRandomInitVals E2, subRandomReactionRates E2) I2 = ideal F2 S2 = QQ[E2.ConcentrationRates] J2 = sub(I2,S2) netList flatten entries gens J2 dim J2 degree J2 E3 = glue(E2, reactionNetwork({"A+B<-->E", "E<-->B"})) R3 = createRing(E3, QQ) F3 = join(subRandomInitVals E3, subRandomReactionRates E3) I3 = ideal F3 S3 = QQ[E3.ConcentrationRates] J3 = sub(I3,S3) netList flatten entries gens J3 dim J3 degree J3 {*Q3 = QQ[value(E3.ConcentrationRates)#3, value(E3.ConcentrationRates)#0, value(E3.ConcentrationRates)#1, value(E3.ConcentrationRates)#2, value(E3.ConcentrationRates)#4, MonomialOrder => {Eliminate 1}] K3 = sub(I3,Q3) transpose mingens K3*} ---------------------- no conservation equations E3 = glue(E, {"B<-->2B", "B+C<-->D", "D<-->C"}) R = createRing(E3, QQ) F = join(subRandomInitVals E3, subRandomReactionRates E3) I = ideal F S = QQ[E3.ConcentrationRates] J = sub(I,S) dim J degree J E4 = glue(E3, {"C<-->2C", "C+D<-->F", "F<-->D"}) R = createRing(E4, QQ) F = join(subRandomInitVals E4, subRandomReactionRates E4) I = ideal F S = QQ[E4.ConcentrationRates] J = sub(I,S) dim J degree J E5 = glue(E4, {"D<-->2D", "D+F<-->G", "G<-->F"}) R = createRing(E5, QQ) F = join(subRandomInitVals E5, subRandomReactionRates E5) I = ideal F S = QQ[E5.ConcentrationRates] J = sub(I,S) dim J degree J E6 = glue(E5, {"F<-->2F", "F+G<-->H", "H<-->G"}) R = createRing(E6, QQ) F = join(subRandomInitVals E6, subRandomReactionRates E6) I = ideal F S = QQ[E6.ConcentrationRates] J = sub(I,S) dim J degree J --one copy - 3 solutions --two copies - 5 solutions --n copies for n>2 - twice #solutions for (n-1) copies