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Department of Mathematical Sciences

Research Seminar Series

Applied Mathematics Seminars

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Arithmetic Study Group

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Centre for Particle Theory Colloquia

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Computing Seminars/Talks

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


CPT Student Seminar

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Departmental Research Colloquium

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Distinguished Lectures and Public Lectures

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Geometry and Topology Seminar

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Informal HEP Journal club

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Maths HEP Lunchtime Seminars

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Pure Maths Colloquium

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Statistics Seminars

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Stats4Grads

Arithmetic Study Group: The p-adic Stark conjecture at s=1 and applications

Presented by Henri Johnston, University of Exeter

21 November 2017 14:00 in CM 219

Let E/F be a finite Galois extension of totally real number fields and
let p be a prime. The `p-adic Stark conjecture at s=1' relates the
leading terms at s=1 of p-adic Artin L-functions to those of the
complex Artin L-functions attached to E/F. When E=F this is equivalent
to Leopoldt’s conjecture for E at p and the ‘p-adic class number
formula’ of Colmez. In this talk we discuss the p-adic Stark
conjecture at s=1 and applications to certain cases of the equivariant
Tamagawa number conjecture (ETNC). This is joint work with
Andreas Nickel.

Contact athanasios.bouganis@durham.ac.uk or pankaj.vishe@durham.ac.uk for more information


Information about seminars for the current academic year. For information on previous years' seminars please see the seminar archives pages.