Table 1 Continuity constraints in the second analyzed topology, where \({\mathcal {N}}_1\) and \({\mathcal {N}}_2\) are the same in all the subdomains
Continuity constraint | Equations | |
|---|---|---|
1 | \(\varvec{U}_{1n}^1 = \varvec{U}_{2n}^2\) , | \(\varvec{U}_{2n}^1 |_1 = \varvec{U}_{1n}^2 |_1\) |
2 | \(\varvec{U}_{2n}^2 = \mathrm {Flip} (\varvec{U}_{1n}^3)\) , | \(\varvec{U}_{1n}^2 |_{{\mathcal {N}}_1} = \varvec{U}_{2n}^3 |_1\) |
3 | \(\varvec{U}_{1n}^3 = \varvec{U}_{2n}^4\) , | \(\varvec{U}_{2n}^3 |_{{\mathcal {N}}_2} = \varvec{U}_{1n}^4 |_{{\mathcal {N}}_1}\) |
4 | \(\varvec{U}_{2n}^4 = \mathrm {Flip} (\varvec{U}_{1n}^1)\) , | \(\varvec{U}_{1n}^4 |_1 = \varvec{U}_{2n}^1 |_{{\mathcal {N}}_2}\) |