Project Grant 2309778

Award Date 6/1/23
Completion Date 5/31/26
Dollars Obligated $156K
Federal Grant Program
47.049
Assistance Type
Project Grant
Place of Performance
Kansas City, MO 64110, USA
Similar Awards
The University of Missouri at Kansas City received a three-year, $146,326 Project Grant from the National Science Foundation Division of Mathematical Sciences under the Mathematical and Physical Sciences program (CFDA 47.049). The grant supports collaborative research to develop computational models of complex interface dynamics between reactive fluids driven out of equilibrium. Researchers will establish a framework to model non-equilibrium phenomena and design algorithms and experiments...
The National Science Foundation (NSF) Division of Mathematical Sciences awarded a $107,860 Project Grant to the Regents of the University of Minnesota, Office of Sponsored Projects Administration, a non-profit 1862 land grant college, to conduct research under the NSF Mathematical and Physical Sciences program (CFDA 47.049). The research project will develop theoretical foundations for using machine learning methods to solve high-dimensional partial differential equations, emphasizing predictive...
The National Science Foundation (NSF) awarded a $247,227 Project Grant under the Mathematical and Physical Sciences (CFDA 47.049) program to the University of Missouri System, doing business as the Curators of the University of Missouri, to conduct research related to boundary value problems and free boundary problems for elliptic and parabolic partial differential equations. The three-year project, starting on July 1, 2024 and ending on June 30, 2027, aims to: 1) characterize the space-time...
This Project Grant award from the National Science Foundation's Mathematical and Physical Sciences (CFDA 47.049) program provides $140,889 to Texas A&M University to conduct research connecting machine learning and numerical methods for partial differential equations. The key objectives are to leverage deep learning techniques to improve numerical methods for PDEs, and apply the theoretical understanding of finite element methods to better comprehend the success of deep neural networks....
The University of Missouri System was awarded a $193,884 Project Grant from the National Science Foundation (NSF) Division of Mathematical Sciences under the Mathematical and Physical Sciences program (CFDA 47.049). The grant will support research into the topics of convexity and stochastic isoperimetry from December 2021 through November 2024. As part of the Mathematical and Physical Sciences program's goal of strengthening the nation's scientific enterprise through advancing mathematical and...
The National Science Foundation (NSF) Division of Mathematical Sciences awarded a $400,000 Project Grant to Duke University on August 1, 2023 under the Mathematical and Physical Sciences program (CFDA 47.049) to support innovative numerical methods for solving high-dimensional partial differential equations (PDEs). The key objectives of the 3-year project are to: (1) design and analyze neural-network parametrization for high-dimensional functions with symmetry constraints, and (2) develop and...
Columbia University has been awarded a three-year $409,510 Project Grant from the National Science Foundation's Mathematical and Physical Sciences program (CFDA 47.049) to develop a computational framework integrating partial differential equation-based modeling with machine learning techniques to improve medical and seismic imaging algorithms. Specifically, the university will couple offline and online reconstruction methods through a novel weighted optimization strategy incorporating optimal...
This $244,561 Project Grant award from the National Science Foundation's (NSF) Mathematical and Physical Sciences program (CFDA 47.049) supports research on physics-oriented numerical solutions for poromechanics at the Missouri University of Science & Technology. The project aims to: (i) develop robust numerical discretizations that preserve mass conservation and stress tensor symmetry in poromechanics modeling; (ii) design efficient iterative methods for solving the resulting linear...
This $1,197,878 project grant from the National Science Foundation's Office of Advanced Cyberinfrastructure will support the development of Evolutional Deep Neural Network algorithms for solving high-dimensional partial differential equations. Funded under the Computer and Information Science and Engineering program (CFDA 47.070), this collaboration between U.S. and French researchers aims to accelerate computational predictions of complex phenomena across multiple disciplines. Specifically, the...
The National Science Foundation awarded a $264,017 project grant to the University of Missouri System from July 1, 2021 to June 30, 2024 under the Mathematical and Physical Sciences program (CFDA 47.049). The grant funds Fourier analysis research in convex geometry to advance understanding of major scientific problems and strengthen the nation's mathematical and physical sciences enterprise. The University of Missouri System will conduct mathematical analysis using Fourier transforms to study...

The University of Missouri at Kansas City received a three-year, $156,046 Project Grant from the National Science Foundation Division of Mathematical Sciences under the Mathematical and Physical Sciences federal grant program (CFDA 47.049). The grant will support research into applying deep learning techniques to solve complex problems in science and engineering that involve partial differential equations. Specifically, the university will investigate how mathematical structures can inform the design of innovative deep neural networks to tackle challenging inverse problems in fields like electrical impedance tomography. Researchers will also examine the flexibility and mathematical properties of attention mechanisms in transformer architectures to potentially fuse these methods with applied mathematics approaches aligned with problem structures. The funding is intended to advance operator learning frameworks for mitigating ill-posedness in inverse problems and to train the next generation of computational mathematicians.

Generated 3/5/24, 12:22 PM