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In algebraic geometry, the Keel–Mori theorem gives conditions for the existence of the quotient of an algebraic space by a group. The theorem was proved by Sean Keel and Shigefumi Mori. A consequence of the Keel–Mori theorem is the existence of a coarse moduli space of a separated algebraic stack, which is roughly a "best possible" approximation to the stack by a separated algebraic space.

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  • Keel–Mori theorem (en)
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  • In algebraic geometry, the Keel–Mori theorem gives conditions for the existence of the quotient of an algebraic space by a group. The theorem was proved by Sean Keel and Shigefumi Mori. A consequence of the Keel–Mori theorem is the existence of a coarse moduli space of a separated algebraic stack, which is roughly a "best possible" approximation to the stack by a separated algebraic space. (en)
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  • János Kollár (en)
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  • Sean (en)
  • János (en)
  • Shigefumi (en)
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  • Mori (en)
  • Kollár (en)
  • Keel (en)
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  • In algebraic geometry, the Keel–Mori theorem gives conditions for the existence of the quotient of an algebraic space by a group. The theorem was proved by Sean Keel and Shigefumi Mori. A consequence of the Keel–Mori theorem is the existence of a coarse moduli space of a separated algebraic stack, which is roughly a "best possible" approximation to the stack by a separated algebraic space. (en)
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  • Shigefumi Mori (en)
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