Yang's Kähler–Ricci-flow Lyapunov-exponent conjecture

Let $(M^n,g)$ be a complete noncompact Kähler manifold with nonnegative curvature and maximal volume growth. Let $g(t)$, $t\in[0,+\infty)$, be the unique complete solution of the Kähler–Ricci flow with initial metric $g$ supplied by the cited existence theorem. Denote by $\mu_i(p)$ the asymptotic exponents associated with this flow, and let $d_{\operatorname{min}}^{(i)}$ be the components of the refined minimal-degree vector; let $\operatorname{ASCD}(M,g(t))$ denote the average scalar-curvature decay. Yang's Kähler–Ricci-flow conjecture. For every $1\leq i\leq n$, $\mu_i(p)$ is independent of $p$, and

$$\mu_i=d_{\operatorname{min}}^{(i)}-1.$$

Moreover, $\operatorname{ASCD}(M,g(t))$ is invariant along the flow $g(t)$. The conjecture connects the Lyapunov-type asymptotics of the Kähler–Ricci flow with refined minimal degrees and curvature decay; the supplied text gives no resolution.