Model Mathematics

\frac{d}{d t} (PKC_i) = ((((- PKC_i) kf1 + PKC_a kb1 - (PKC_i AA kf2)) + PKC_a kb2 - (PKC_i DAG kf9)) + DAGPKC kb9 - (PKC_i Ca kf7)) + CaPKC kb7 \frac{d}{d t} (DAGPKC) = (PKC_i DAG kf9 - (DAGPKC kb9) - (DAGPKC AA kf10)) + AADAGPKC kb10 \frac{d}{d t} (AADAGPKC) = (DAGPKC AA kf10 - (AADAGPKC kb10) - (AADAGPKC kf6)) + PKC_a kb6 \frac{d}{d t} (CaPKC) = (((PKC_i Ca kf7 - (CaPKC kb7) - (CaPKC kf3)) + PKC_a kb3 - (CaPKC AA kf4)) + PKC_a kb4 - (DAG CaPKC kf8)) + DAGCaPKC kb8 \frac{d}{d t} (DAGCaPKC) = (DAG CaPKC kf8 - (DAGCaPKC kb8) - (DAGCaPKC kf5)) + PKC_a kb5 \frac{d}{d t} (PKC_a) = (((((PKC_i kf1 - (PKC_a kb1)) + PKC_i AA kf2 - (PKC_a kb2)) + CaPKC kf3 - (PKC_a kb3)) + CaPKC AA kf4 - (PKC_a kb4)) + DAGCaPKC kf5 - (PKC_a kb5)) + AADAGPKC kf6 - (PKC_a kb6) \frac{d}{d t} (AA) = (((- PKC_i) AA kf2 + PKC_a kb2 - (CaPKC AA kf4)) + PKC_a kb4 - (DAGPKC AA kf10)) + AADAGPKC kb10 \frac{d}{d t} (DAG) = ((- PKC_i) DAG kf9 + DAGPKC kb9 - (DAG CaPKC kf8)) + DAGCaPKC kb8 \frac{d}{d t} (Ca) = (- PKC_i) Ca kf7 + CaPKC kb7