2019 年 42 巻 2 号 p. 376-392
It is known that every finitely unbranched holomorphic covering π : → S of a compact Riemann surface S with genus g ≥ 2 induces an isometric embedding Φπ : Teich(S) → Teich(
). By the mutual relations between Strebel rays in Teich(S) and their embeddings in Teich(
), we show that the augmented Teichmüller space
can be isometrically embedded in the augmented Teichmüller space
.
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