Ober­se­mi­nar "Num­ber Theo­ry and Arith­me­ti­cal Sta­ti­stics"

  Ort: A3.339                                Uhrzeit: 14:15 - 15:45 Uhr

Das Seminar findet ab dem 09.04.2024 regelmäßig dienstags statt.

  • Dienstag, 16.04.2024 Jan Diekmann "Fermat's Last Theorem for regular primes"
  • Dienstag, 23.04.2024 Michael Baake, "Dynamical and spectral properties of some shift spaces of number-theoretic origin" (11:15 - 12:45 Uhr, Medienraum D2.314)
  • Dienstag, 23.04.2024 Fabian Gundlach, Symmetries of the set of squarefree integers in a number field 
  • Dienstag, 21.05.2024 Marc Technau, The distribution of quadratic non-residues: A stroll through the garden
  • Dienstag, 28.05.2024 Béranger Seguin, Algebraic Patching for Beginners
  • Dienstag, 11.06.2024 Daniel Windisch, Algebraic geometry of equilibria in cooperative games

Ober­se­mi­nar "Num­ber Theo­ry and Arith­me­ti­cal Sta­ti­stics": Da­ni­el Win­disch (Leip­zig), Al­ge­bra­ic geo­me­try of equi­li­bria in co­ope­ra­ti­ve ga­mes

Ort: A3.339
Veranstalter: Prof. Dr. Jürgen Klüners

Title: Algebraic geometry of equilibria in cooperative games

Abstract: The classical notion of Nash equilibria imposes the somewhat
unnatural assumption of independent non-cooperative acting
on the players of a game. In 2005, the philosopher Wolfgang Spohn
introduced a new concept, called dependency equilibria, that also
takes into consideration cooperation of the players.
Dependency equilibria are, however, much more involved from a
mathematical viewpoint.

This talk will give the necessary background in game theory
and will show how basic (real) algebraic geometry can be used
to study dependency equilibria and game theoretical questions
in general. It is based on joint work with Irem Portakal.

Ober­se­mi­nar "Num­ber Theo­ry and Arith­me­ti­cal Sta­ti­stics": Da­ni­el Win­disch (Leip­zig), Al­ge­bra­ic geo­me­try of equi­li­bria in co­ope­ra­ti­ve ga­mes

Ort: A3.339
Veranstalter: Prof. Dr. Jürgen Klüners

Title: Algebraic geometry of equilibria in cooperative games

Abstract: The classical notion of Nash equilibria imposes the somewhat
unnatural assumption of independent non-cooperative acting
on the players of a game. In 2005, the philosopher Wolfgang Spohn
introduced a new concept, called dependency equilibria, that also
takes into consideration cooperation of the players.
Dependency equilibria are, however, much more involved from a
mathematical viewpoint.

This talk will give the necessary background in game theory
and will show how basic (real) algebraic geometry can be used
to study dependency equilibria and game theoretical questions
in general. It is based on joint work with Irem Portakal.