SIAM Student Chapter Seminar: Difference between revisions

From UW-Math Wiki
Jump to navigation Jump to search
No edit summary
No edit summary
Line 22: Line 22:
|''[[#Sep 12: Ke Chen (Math)|Inverse Problem in Optical Tomography]]''
|''[[#Sep 12: Ke Chen (Math)|Inverse Problem in Optical Tomography]]''
|-
|-
|
| Spet. 26  2:15PM
| Spet. 26  2:15PM
|[http://www.math.wisc.edu/~kehlert/ Kurt Ehlert] (Math)
|[http://www.math.wisc.edu/~kehlert/ Kurt Ehlert] (Math)
|"[[#Sept 26: Kurt Ehlert (Math)|  TBA  ]]"
|"[[#Sept 26: Kurt Ehlert (Math)|  TBA  ]]"
|-
|-
|
| Oct. 10   
| Oct. 10   
|[ Zachary Hansen] (Math)
|[http://TBD Zachary Hansen] (Atmospheric and Oceanic Sciences)
|"[[#Oct 10: Kurt Ehlert (Atmospheric and Oceanic Sciences)|  TBA  ]]"
|"[[#Oct 10: Kurt Ehlert (Atmospheric and Oceanic Sciences)|  TBA  ]]"
|-
|-

Revision as of 19:48, 22 September 2018



  • When: Every Other Wednesday at 2:00 pm (except as otherwise indicated)
  • Where: 901 Van Vleck Hall
  • Organizers: Ke Chen
  • To join the SIAM Chapter mailing list: email [join-siam-chapter@lists.wisc.edu] website.



Fall 2018

date speaker title
Sept. 12 Ke Chen (Math) Inverse Problem in Optical Tomography
Spet. 26 2:15PM Kurt Ehlert (Math) " TBA "
Oct. 10 Zachary Hansen (Atmospheric and Oceanic Sciences) " TBA "


Abstract

Sep 12: Ke Chen (Math)

Inverse Problem in Optical Tomography

I will briefly talk about my researches on the inverse problems of radiative transfer equations, which is usually used as a model to describe the transport of neutrons or other particles in a certain media. Such inverse problems considers the following question: given the knowledge of multiple data collected at the boundary of the domain of interest, is it possible to reconstruct the optical property of the interior of media? In this talk, I will show you that stability of this problem is deteriorating as the Knudsen number is getter smaller. The talk will be introductory and anyone graduate is welcome to join us.

Sept 26: Kurt Ehlert (Math)

TBD

TBD

Oct 10: Kurt Ehlert (Atmospheric and Oceanic Sciences)

TBD

TBD