Applied/Physical Applied Math: Difference between revisions
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|Sep 11 | |Sep 11 | ||
|Spagnolie | |Spagnolie | ||
| | |Growth and buckling of filaments in viscous fluids, Part I | ||
|- | |- | ||
|Sep 18 | |Sep 18 | ||
|Ohm | |Ohm | ||
| | |Rods in flows: from geometry to fluids | ||
|- | |- | ||
|Sep 25 | |Sep 25 | ||
| | |– | ||
| | | | ||
|- | |- | ||
|Oct 2 | |Oct 2 | ||
|Rycroft | |Arthur Young (Rycroft Group) | ||
| | |Multiphase Taylor–Couette flow transitions | ||
|- | |- | ||
|Oct 9 | |Oct 9 | ||
| | |Albritton | ||
| | |I thought we already knew everything about shear flows? | ||
|- | |- | ||
|Oct 16 | |Oct 16 | ||
| | |Chandler | ||
| | |Investigating active liquid crystals using an immersed deformable body | ||
|- | |- | ||
|Oct 23 | |Oct 23 | ||
| Line 42: | Line 42: | ||
|- | |- | ||
|Oct 30 | |Oct 30 | ||
| | |Thiffeault | ||
| | |<s>Maxey-Riley equation for active particles</s> Time-dependent reciprocal theorem | ||
|- | |- | ||
|Nov 6 | |Nov 6 | ||
| Line 50: | Line 50: | ||
|- | |- | ||
|Nov 13 | |Nov 13 | ||
| | |Ahmad Zaid Abassi | ||
| | (UC Berkeley) | ||
|Finite-depth standing water waves: theory, computational algorithms, and rational approximations | |||
|- | |- | ||
|Nov 20 | |Nov 20 | ||
| | |Jingyi Li | ||
| | |Arrested development and traveling waves of active suspensions in nematic liquid crystals | ||
|- | |- | ||
|Nov 27 | |Nov 27 | ||
|''Thanksgiving'' | |''Thanksgiving'' | ||
| | | | ||
|- | |- | ||
|} | |} | ||
== Abstracts == | |||
=== '''Ahmad Abassi, University of California, Berkeley''' === | |||
Title: Finite-depth standing water waves: theory, computational algorithms, and rational approximations | |||
We generalize the semi-analytic standing-wave framework of Schwartz and Whitney (1981) and Amick and Toland (1987) to finite-depth standing gravity waves. We propose an appropriate Stokes-expansion ansatz and iterative algorithm to solve the system of differential equations governing the expansion coefficients. We then present a more efficient algorithm that allows us to compute the asymptotic solution to higher orders. Finally, we conclude with numerical simulations of the algorithms implemented in multiple-precision arithmetic on a supercomputer to study the effects of small divisors and the analytic properties of rational approximations of the computed solutions. This is joint work with Jon Wilkening (UC Berkeley). | |||
== Archived semesters == | == Archived semesters == | ||
Latest revision as of 18:32, 4 December 2024
Physical Applied Math Group Meeting
- When: Wednesdays at 4:00pm in VV 901
- Where: 901 Van Vleck Hall
- Organizers: Chris Rycroft, Saverio Spagnolie and Jean-Luc Thiffeault
- Announcements: Contact the organizers to join this meeting
Fall 2024
| Date | Speaker | Title |
|---|---|---|
| Sep 11 | Spagnolie | Growth and buckling of filaments in viscous fluids, Part I |
| Sep 18 | Ohm | Rods in flows: from geometry to fluids |
| Sep 25 | – | |
| Oct 2 | Arthur Young (Rycroft Group) | Multiphase Taylor–Couette flow transitions |
| Oct 9 | Albritton | I thought we already knew everything about shear flows? |
| Oct 16 | Chandler | Investigating active liquid crystals using an immersed deformable body |
| Oct 23 | Ohm | |
| Oct 30 | Thiffeault | |
| Nov 6 | – | |
| Nov 13 | Ahmad Zaid Abassi
(UC Berkeley) |
Finite-depth standing water waves: theory, computational algorithms, and rational approximations |
| Nov 20 | Jingyi Li | Arrested development and traveling waves of active suspensions in nematic liquid crystals |
| Nov 27 | Thanksgiving |
Abstracts
Ahmad Abassi, University of California, Berkeley
Title: Finite-depth standing water waves: theory, computational algorithms, and rational approximations
We generalize the semi-analytic standing-wave framework of Schwartz and Whitney (1981) and Amick and Toland (1987) to finite-depth standing gravity waves. We propose an appropriate Stokes-expansion ansatz and iterative algorithm to solve the system of differential equations governing the expansion coefficients. We then present a more efficient algorithm that allows us to compute the asymptotic solution to higher orders. Finally, we conclude with numerical simulations of the algorithms implemented in multiple-precision arithmetic on a supercomputer to study the effects of small divisors and the analytic properties of rational approximations of the computed solutions. This is joint work with Jon Wilkening (UC Berkeley).
Archived semesters
- Spring 2024
- Fall 2023
- Fall 2021
- Spring 2021
- Fall 2020
- Summer 2020
- Spring 2020
- Fall 2019
- Spring 2019
- Fall 2018
- Spring 2018
- Fall 2017
- Spring 2017
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- Spring 2016
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- Spring 2015
- Summer 2014
- Spring 2014
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