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Moritz Kerz - Density of local systems with quasi-unipotent monodromy at infinity

Moritz Kerz - Density of local systems with quasi-unipotent monodromy at infinity

Kerz Moritz - A Homotopical Approach to Crystalline Cohomology

Kerz Moritz - A Homotopical Approach to Crystalline Cohomology

Proper base change for zero cycles - Moritz Kerz

Proper base change for zero cycles - Moritz Kerz

Moritz Kerz – Cohomology of local systems (Minkowski Lecture)

Moritz Kerz – Cohomology of local systems (Minkowski Lecture)

Moritz Kerz - On the vanishing of negative K-theory

Moritz Kerz - On the vanishing of negative K-theory

Moritz Kerz: Algebraic K-theory and descent for blow-ups (Lecture 1)

Moritz Kerz: Algebraic K-theory and descent for blow-ups (Lecture 1)

On negative algebraic K-groups – Moritz Kerz – ICM2018

On negative algebraic K-groups – Moritz Kerz – ICM2018

Moritz Kerz: Algebraic K-theory and descent for blow-ups (Lecture 2)

Moritz Kerz: Algebraic K-theory and descent for blow-ups (Lecture 2)

Moritz Kerz - Pure Local Systems Over Local Fields

Moritz Kerz - Pure Local Systems Over Local Fields

Hélène Esnault: Arithmetic of rank one local systems

Hélène Esnault: Arithmetic of rank one local systems

GeNoCAS 2022, Talk  6. Georg Tamme.

GeNoCAS 2022, Talk 6. Georg Tamme.

Georg Tamme: A version of Vorst's conjecture in positive and mixed characteristic

Georg Tamme: A version of Vorst's conjecture in positive and mixed characteristic

Prof. Georg Tamme | A version of Vorst's conjecture in positive and mixed characteristic

Prof. Georg Tamme | A version of Vorst's conjecture in positive and mixed characteristic

Kranz - So ist es (Cro Easy)

Kranz - So ist es (Cro Easy)

Helene Esnault "Algebraic flat connections and o-minimality"

Helene Esnault "Algebraic flat connections and o-minimality"

Christian Dahlhausen - Continuous K-theory and K-theory of Zariski-Riemann spaces

Christian Dahlhausen - Continuous K-theory and K-theory of Zariski-Riemann spaces

Kausale Fermionensysteme: Die neue vereinheitlichte Theorie erklärt

Kausale Fermionensysteme: Die neue vereinheitlichte Theorie erklärt

Die DGfA und Historikertagung in Tutzing (Prof. Dr. Udo Hebel)

Die DGfA und Historikertagung in Tutzing (Prof. Dr. Udo Hebel)

From algebraic K-theory to motivic cohomology and back | Marc Levine | Лекториум

From algebraic K-theory to motivic cohomology and back | Marc Levine | Лекториум

Kohomologie

Kohomologie

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