NSF award 2554750 · Tulane University

Asymptotic Analysis and Probability in Riemann-Hilbert Problems: From Soliton Gases and Extreme Events to Random Matrices in a Random Environment

Final report due

28 November 2029

in 1,137 days · The award ends on 31 July 2029.

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No-cost extension notice21 Jul 2029in 1007 days
award ending 2029-07-31 · Research.gov
PAPPG 24-1: “at least ten calendar days prior to the end date”
Final report due28 Nov 2029in 1137 days
award ending 2029-07-31 · Research.gov
PAPPG 24-1: “no later than 120-days following the end date of the award”
Project outcomes report due28 Nov 2029in 1137 days
award ending 2029-07-31 · Research.gov
PAPPG 24-1: “no later than 120 days following the end date”
Award is closed out28 Nov 2029in 1137 days
award ending 2029-07-31 · Research.gov
PAPPG 24-1: “financially closed out 120 days after their expiration date”

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NSF lists this award's end date as 31 July 2029.
NSF rules say the final report is due no later than 120 days after that.
So the final report is due by 28 November 2029.

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Award card

Award number: 2554750
Period of support: 1 Aug 2026 – 31 Jul 2029
Amount: $219,999
Awardee: Tulane University, NEW Orleans, LA
Program: OFFICE OF MULTIDISCIPLINARY AC, ANALYSIS PROGRAM
Directorate: MPS

Abstract

This project uses and creates mathematics to understand how large and unexpected events arise in systems that follow precise mathematical laws. One part of the project studies unusually large waves, often referred to as rogue waves, that appear suddenly and are difficult to predict. These waves are modeled mathematically by nonlinear partial differential equations, and the investigator discovers properties of such…

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