Seiberg–Witten solutions converge to gradient-flow t-orbits

Let $Y^+$ be a cylindrical-end $3$-manifold with harmonic Morse function $f^+$, let $Z$ be the set of its index-$1$ and index-$2$ critical points, and let a t-orbit be a weighted collection of $1$-submanifolds tangent to $-\nabla f^+$ with the stated linking-number conditions. Let $\Gamma=\\{r_1,r_2,\ldots\\}$ be an unbounded sequence in $(r_0,\infty)$, let $w_r$ be closed $2$-forms satisfying the perturbation constraints and $\lVert w_r\rVert_{C^5}\leq\zeta$, and let $\mathfrak{c}_r\in\mathcal{Z}^{\rm SW}_{r,w_r}(Y^+,\mathfrak{s},f^+)$ be corresponding solutions. Seiberg–Witten-to-t-orbit convergence conjecture. The sequence $\\{\mathfrak{c}_r\\}_r$ t-converges to a t-orbit. Four-dimensional analogues are cited, but the three-dimensional assertion itself is not resolved in the source.