Cd is empty because its indexing expression is such that there is no quintet (t, n, k, i, j) that satisfy the conditions you imposed.
If you take a look at the possible values for the quintet {t in tperiod, n in nDump, k in kDump[n], i in iDump[n], j in jDump[n]}, this is what you get:
1, W1, 3, 28, 17
1, W2, 3, 28, 18
1, W3, 3, 28, 19
1, W4, 3, 27, 17
1, W5, 3, 27, 18
1, W6, 3, 27, 19
1, W7, 3, 26, 17
1, W8, 3, 26, 18
1, W9, 3, 26, 19
1, W10, 4, 27, 18
1, W11, 3, 7, 11
2, W1, 3, 28, 17
2, W2, 3, 28, 18
2, W3, 3, 28, 19
2, W4, 3, 27, 17
2, W5, 3, 27, 18
2, W6, 3, 27, 19
2, W7, 3, 26, 17
2, W8, 3, 26, 18
2, W9, 3, 26, 19
2, W10, 4, 27, 18
2, W11, 3, 7, 11
3, W1, 3, 28, 17
3, W2, 3, 28, 18
3, W3, 3, 28, 19
3, W4, 3, 27, 17
3, W5, 3, 27, 18
3, W6, 3, 27, 19
3, W7, 3, 26, 17
3, W8, 3, 26, 18
3, W9, 3, 26, 19
3, W10, 4, 27, 18
3, W11, 3, 7, 11
But when you impose that (n,k,i,j) must be in mDump and (i-dl[n]) in iDump[n] and (i+dl[n]) in iDump[n] and (j-dl[n]) in jDump[n] and (j+dl[n]) in jDump[n] you won't get anything, because there is no quintet that satisfies that condition. In particular, you impose that i-1 and i+1 both need to be in iDump[n], when in fact iDump[n] only contains a single value for any n.
You can see my little test here: