Text only print
Full screen print
Harmonic Analysis Komaba Seminar
Seminar information archive ～04/15｜Next seminar｜Future seminars 04/16～
| Date, time & place | Saturday 13:00 - 18:00 128Room #128 (Graduate School of Math. Sci. Bldg.) |
|---|
2014/06/28
13:30-17:00 Room #128 (Graduate School of Math. Sci. Bldg.)
Neal Bez (埼玉大学) 13:30-15:00
On the multilinear restriction problem (ENGLISH)
John-Nirenberg lemmas for a doubling measure (ENGLISH)
Neal Bez (埼玉大学) 13:30-15:00
On the multilinear restriction problem (ENGLISH)
[ Abstract ]
I will discuss the multilinear restriction problem for the Fourier transform. This will include an overview of the pioneering work of Bennett, Carbery and Tao on this problem and the very losely connected multilinear Kakeya problem. I will also discuss some of my own work in this area which is connected to nonlinear Brascamp-Lieb inequalities (joint work with Jonathan Bennett).
Hong Yue (Georgia College and State University) 15:30-17:00I will discuss the multilinear restriction problem for the Fourier transform. This will include an overview of the pioneering work of Bennett, Carbery and Tao on this problem and the very losely connected multilinear Kakeya problem. I will also discuss some of my own work in this area which is connected to nonlinear Brascamp-Lieb inequalities (joint work with Jonathan Bennett).
John-Nirenberg lemmas for a doubling measure (ENGLISH)
[ Abstract ]
We study, in the context of doubling metric measure spaces, a class of BMO type functions defined by John and Nirenberg. In particular, we present a new version of the Calderon-Zygmund decomposition in metric spaces and use it to prove the corresponding John-Nirenberg inequality.
We study, in the context of doubling metric measure spaces, a class of BMO type functions defined by John and Nirenberg. In particular, we present a new version of the Calderon-Zygmund decomposition in metric spaces and use it to prove the corresponding John-Nirenberg inequality.
