ANNOUNCEMENT

NOBEL PRIZE 2026

This year's laureates, their fields, and the discoveries that earned them the prize.Live nowSee the winners
Moonbase
← Back to Awards
NSFDirectorate for Mathematical and Physical Sciences

Conference: Lloyd Roeling Conference in Topology at UL Lafayette

Completed
Institution
University of Louisiana at Lafayette, LA
Principal investigator
Robin M Koytcheff
Funding
$15K
Duration
2024–2025
Open portfolio

Moonbase score

Still being scored

Abstract

This award provides support for the Lloyd Roeling Conference in Topology to be held March 15-17, 2024 at the University of Louisiana at Lafayette. The Lloyd Roeling Conference is an annual tradition since 1970 and rotates among four subfields in mathematics and statistics. This iteration will provide a forum for algebraic topology in the South and will support the mathematical and professional development of graduate students and postdoctoral fellows in the EPSCoR state of Louisiana as well as nearby regions. The topic of the conference will be algebraic topology, broadly interpreted, including topics in chromatic homotopy theory, configuration spaces, equivariant homotopy theory, higher category theory, loop spaces and string topology, and tropical geometry. The conference will feature eight plenary lectures as well as short contributed talks. Accessible talks across a variety of areas will encourage cross-pollination between subfields. The conference web page is https://userweb.ucs.louisiana.edu/~c00424469/lr2024/ This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.

Research team

  • Robin M KoytcheffPI
  • Philip J HackneyCo-PI
  • Daniel G DavisCo-PI

LOADING MOONBASE SCORE

Directorate for Mathematical and Physical SciencesEXP PROG TO STIM COMP RESCONFERENCE AND WORKSHOPSTOPOLOGYalgebraicsubfieldstopologyhomotopy theoryalgebraic topologylouisianahomotopytalks

Questions for University of Louisiana at Lafayette

Answered by the team behind this research.

Same researchers, same institution, same topic, scored first.