October 30, 2018
5:15PM - 6:30PM
Cockins Hall 240
Add to Calendar
2018-10-30 17:15:00
2018-10-30 18:30:00
Grad Student Seminar - Luka Mernik
Title: Finite Type
Speaker: Luka Mernik (Ohio State University)
Abstract: D'Angelo type $\Delta_1(p)$ was introduced to measure holomorphic flatness (complex analog of geometric flatness) of a smooth real hypersurface $\mathscr{H}$ at a point $p\in \mathscr{H}$. The type controls quantitative behavior of holomorphic functions on a domain $\Omega$ bounded by $b\Omega=\mathscr{H}$ near $p$. I will discuss some basic properties of finite type and some results. I will also briefly discuss regular vs singular type and mention a new result about when the two notions coincide.
Cockins Hall 240
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2018-10-30 17:15:00
2018-10-30 18:30:00
Grad Student Seminar - Luka Mernik
Title: Finite Type
Speaker: Luka Mernik (Ohio State University)
Abstract: D'Angelo type $\Delta_1(p)$ was introduced to measure holomorphic flatness (complex analog of geometric flatness) of a smooth real hypersurface $\mathscr{H}$ at a point $p\in \mathscr{H}$. The type controls quantitative behavior of holomorphic functions on a domain $\Omega$ bounded by $b\Omega=\mathscr{H}$ near $p$. I will discuss some basic properties of finite type and some results. I will also briefly discuss regular vs singular type and mention a new result about when the two notions coincide.
Cockins Hall 240
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Finite Type
Speaker: Luka Mernik (Ohio State University)
Abstract: D'Angelo type $\Delta_1(p)$ was introduced to measure holomorphic flatness (complex analog of geometric flatness) of a smooth real hypersurface $\mathscr{H}$ at a point $p\in \mathscr{H}$. The type controls quantitative behavior of holomorphic functions on a domain $\Omega$ bounded by $b\Omega=\mathscr{H}$ near $p$. I will discuss some basic properties of finite type and some results. I will also briefly discuss regular vs singular type and mention a new result about when the two notions coincide.
