Tree property at successor of a singular limit of measurable cardinals

Assume $\lambda$ is a singular limit of $\eta$ supercompact cardinals, where $\eta \le \lambda$ is a limit ordinal. We present two forcing methods for making ${\lambda }^{+}$ the successor of the limit of the first $\eta$ measurable cardinals while the tree property holding at ${\lambda }^{+}\mathrm{.}$ The first method is then used to get, from the same assumptions, tree property at ${\mathrm{\aleph }}_{{\eta }^2+1}$ with the failure of $SCH$ at ${\mathrm{\aleph }}_{{\eta }^2}$. This extends results of Neeman and Sinapova. The second method is also used to get tree property at successor of an arbitrary singular cardinal, which extends some results of Magidor-Shelah, Neeman and Sinapova.