A 1D Fluid Model On The Circle, An Algorithm For Simulating Dense Crowds, And Stability For Programs With Seminorm Objective And Linear Constraints
2020-04
Loading...
View/Download File
Persistent link to this item
Statistics
View StatisticsJournal Title
Journal ISSN
Volume Title
Title
A 1D Fluid Model On The Circle, An Algorithm For Simulating Dense Crowds, And Stability For Programs With Seminorm Objective And Linear Constraints
Authors
Published Date
2020-04
Publisher
Type
Thesis or Dissertation
Abstract
In this thesis, we describe three contributions made to three different fields. First, we prove local stability of solutions to a 1D model equation of the 3D Euler equations. Second, we describe a model of human crowds where people are modeled by ellipses. Finally, we prove local stability of solutions for a family of convex programs.
Keywords
Description
University of Minnesota Ph.D. dissertation. April 2020. Major: Mathematics. Advisor: Vladimir Sverak. 1 computer file (PDF); vi, 98 pages.
Related to
Replaces
License
Collections
Series/Report Number
Funding information
Isbn identifier
Doi identifier
Previously Published Citation
Suggested citation
Stewart, Samuel. (2020). A 1D Fluid Model On The Circle, An Algorithm For Simulating Dense Crowds, And Stability For Programs With Seminorm Objective And Linear Constraints. Retrieved from the University Digital Conservancy, https://hdl.handle.net/11299/215090.
Content distributed via the University Digital Conservancy may be subject to additional license and use restrictions applied by the depositor. By using these files, users agree to the Terms of Use. Materials in the UDC may contain content that is disturbing and/or harmful. For more information, please see our statement on harmful content in digital repositories.