The title refers to the paper of Faltings:

Hodge-Tate structures and modular forms.

Math. Ann. 278 (1987), no. 1-4, 133–149.

The main theorem in the paper says that the associated Galois rep to a modular form (of weight $k+2$), when restricted to $G_{Qp}$, has Hodge-Tate weights $\{0, k+1\}$.

My question is, does there exist any more easier-to-understand expositions of this result? In particular, since $p$-adic Hodge theory has so far developed so much, maybe a modern exposition could have better notations and more insights, etc??