PhD candidate at Purdue University
Subject Areas: PDEs, Convex integration, Harmonic Analysis
PhD Advisors: Matthew Novack and Victor Lie
Office: Math 705
Email: ngismond@purdue.edu
Publications/Pre-prints:
6. N. Gismondi, M. Pathak - Bilinear operators along variable curves - https://arxiv.org/abs/2610.40472
5. N. Gismondi, W. Golding, M. Novack - A sharp rigidity/flexibility threshold for the isotropic Landau equation - https://arxiv.org/abs/2608.13758
4. N.Gismondi, K. Ma, M. Pathak, A. Radu - Non-unique solutions to the periodic gKdV equation - https://arxiv.org/abs/2606.06916
3. N. Gismondi - Nontrivial integrable weak stationary solutions to active scalar equations with non-odd drift - https://arxiv.org/abs/2601.14592
2. N. Gismondi, A. Radu - Intermittent solutions of the stationary 2D surface quasi-geostrophic equation - https://arxiv.org/abs/2510.16583
1. E. Ashkarian, A. Bhargava, N. Gismondi, M. Novack - Intermittent singular solutions of the stationary 2D Navier-Stokes equations in sharp Sobolev spaces. - https://arxiv.org/abs/2506.00841
Talks:
JMM - Chicago, IL - January 2027 - A Sharp Flexibility/Rigidity Threshold for the Isotropic Landau Equation
SASA Seminar - Auburn University - September 2026 - A Sharp Flexibility/Rigidity Threshold for the Isotropic Landau Equation
Theory and Application of Elliptic PDE Summer School - UC Irvine - August 2026 - A Convex Integration Procedure for the Generalized KdV Equation
PDE Seminar - University of Tennessee - April 2026 - Integrable Weak Solutions of Stationary Active Scalar Equations
PDE Seminar - Purdue University - February 2026 - Integrable Weak Solutions of Stationary Active Scalar Equations
PDE and Analysis Seminar - Romanian Institute of Mathematics - October 2025 - Rough Intermittent Solutions of the Stationary 2D Navier-Stokes and SQG Equation
I also co-organize the Purdue Graduate Student Analysis Seminar. See the seminar webpage for more information: