Shinichi Mochizuki
is a Japanese mathematician working in number theory and arithmetic geometry. He is one of the main contributors to anabelian geometry. His contributions include his solution of the Grothendieck conjecture in anabelian geometry about hyperbolic curves over number fields. Mochizuki has also worked in Hodge–Arakelov theory and ''p''-adic Teichmüller theory. Mochizuki developed inter-universal Teichmüller theory, which has attracted attention from non-mathematicians due to claims it provides a resolution of the ''abc'' conjecture. Provided by Wikipedia
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Topics Surrounding the Combinatorial Anabelian Geometry of Hyperbolic Curves II Tripods and Combinatorial Cuspidalization by Hoshi, Yuichiro, Mochizuki, Shinichi
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Foundations of p-adic Teichmüller theory by Mochizuki, Shinichi
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Topics surrounding the combinatorial Anabelian geomtry of hyperbolic curves II tripods and combinatorial cuspidalization by Hoshi, Yuichiro, Mochizuki, Shinichi
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Foundations of p-adic Teichmüller theory by Mochizuki, Shinichi
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