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On a comparison of minimal log discrepancies in terms of motivic integration
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Masayuki Kawakita
Veröffentlicht/Copyright:
16. Juli 2008
Abstract
We formulate a comparison of minimal log discrepancies of a variety and its ambient space with appropriate boundaries in terms of motivic integration. It was obtained also by Ein and Mustaţă independently.
Received: 2006-09-05
Revised: 2007-03-29
Published Online: 2008-07-16
Published in Print: 2008-July
© Walter de Gruyter Berlin · New York 2008
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Artikel in diesem Heft
- Supercuspidal L-packets of positive depth and twisted Coxeter elements
- Differential arcs and regular types in differential fields
- On a comparison of minimal log discrepancies in terms of motivic integration
- A spectral interpretation of the zeros of the constant term of certain Eisenstein series
- Relative Galois module structure of rings of integers of absolutely abelian number fields
- Manin products, Koszul duality, Loday algebras and Deligne conjecture
- Radial symmetry of positive solutions to nonlinear polyharmonic Dirichlet problems
- Quelques plats pour la métrique de Hofer
- Optimal extension of the Hausdorff-Young inequality
- Finite Morse index solutions of supercritical problems
Artikel in diesem Heft
- Supercuspidal L-packets of positive depth and twisted Coxeter elements
- Differential arcs and regular types in differential fields
- On a comparison of minimal log discrepancies in terms of motivic integration
- A spectral interpretation of the zeros of the constant term of certain Eisenstein series
- Relative Galois module structure of rings of integers of absolutely abelian number fields
- Manin products, Koszul duality, Loday algebras and Deligne conjecture
- Radial symmetry of positive solutions to nonlinear polyharmonic Dirichlet problems
- Quelques plats pour la métrique de Hofer
- Optimal extension of the Hausdorff-Young inequality
- Finite Morse index solutions of supercritical problems
