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个人简介
He works in the fields of mathematics and theoretical computer science. His interests revolve around computational complexity theory, or — more explicitly — probabilistically checkable proofs, Boolean function analysis, and combinatorics. With collaborators, he has proved the 2-to-2 Games Conjecture, a central problem in complexity theory closely related to the Unique-Games Conjecture. This work significantly advances our understanding of approximation problems and, in particular, our ability to draw the border between computationally feasible and infeasible approximation problems.
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Dor Minzer, Kai Zhe Zheng
Electron. Colloquium Comput. Complex. (2024): TR24-027
Advances in Mathematics (2024): 109650
CoRR (2024): TR24-020
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arxiv(2024)
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Inventiones mathematicaepp.1-47, (2024)
FORUM OF MATHEMATICS SIGMA (2024)
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D-Core
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