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80


Algorithm 3 : Branch-Ortho

Input: A set of snapshots S

Output: Optimal set of routes 7Z and set of “orthogonalized” snapshots S
1: for j = 1 to L do

2: Let n = 1, pn the index of leaf j

3: Pn+ι ≡ index of parent of branch pn

4: while (pn+ι ∣j{~11 AND (pτι+ι is not the soma) do

5:     Increment n

6; pn+ι ≡ index of parent of branch pn

7: end while

8: Route Rj = {pι,... ,pn}

9: end for

10: Optimal set of routes is 72. = Uj=ι Rj

11: for j = 1 to L do

12:      = 5

13: Bj = {indices of compartments that DO NOT belong to route j}

14: Set values of elements Bj of each snapshot in Tj to their rest values

15. end for

16: “Orthogonalized” set is <S = Uj=ι

To keep the final snapshot set small while retaining the salient dynamics, we
implement a snapshot elimination algorithm. A snapshot is “active” if its deviation

from rest

2


(3.26)

exceeds a preset threshold. The deviation can be similarly defined for the snapshots
of the nonlinear term. This process, called V-Slim, is detailed in Algorithm 4.



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