R. Hain

activity

19982005

most citedThe Hyodo-Kato isomorphism for rational homotopy types

1 citations · 1 across the 4 of their papers we have counts for

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math.NT2003

Galois actions on fundamental groups of curves and the cycle $C - C^{-}$

Richard Hain, Makoto Matsumoto

Suppose that C is a smooth, projective, geometrically connected curve of genus g > 2 defined over a number field K. Suppose that x is a K-rational point of C. Denote the Lie algebr…

math.NT2002★ 1 cited

The Hyodo-Kato isomorphism for rational homotopy types

Minhyong Kim, Richard M. Hain

We prove a comparison isomorphism between the De Rham rational homotopy type of a smooth proper log variety defined over a p-adic field and the crystalline rational homotopy type o…

Galois actions on fundamental groups of curves and the cycle C−C−

The Hyodo-Kato isomorphism for rational homotopy types

Galois actions on fundamental groups of curves and the cycle $C - C^{-}$