Projects per year
Fingerprint Dive into the research topics where School of Arts and Sciences, Mathematics is active. These topic labels come from the works of this organization's members. Together they form a unique fingerprint.
Theorem
Mathematics
Polynomials
Engineering & Materials Science
Feedback
Engineering & Materials Science
Estimate
Mathematics
Model
Mathematics
Zero
Mathematics
K-theory
Mathematics
Algebra
Engineering & Materials Science
Network
Recent external collaboration on country level. Dive into details by clicking on the dots.
Profiles
Projects 2007 2023
TRIPODS+X:RES: COLLABORATIVE RESEARCH: IDENTIFICATION OF GENE REGULATORY NETWORK FUNCTION FROM DATA
National Science Foundation (National Science Foundation (NSF))
10/1/18 → 9/30/21
Project: Research project
Genes
Cytology
Molecular biology
Complex networks
Dynamical systems
AF: SMALL: NEW FRONTIERS IN LOCAL ERROR-CORRECTION
National Science Foundation (National Science Foundation (NSF))
10/1/18 → 9/30/21
Project: Research project
Error correction
Error detection
Data storage equipment
Communication
Cloud computing
ANCIENT SOLUTIONS AND SINGULARITY ANALYSIS IN GEOMETRIC FLOWS
National Science Foundation (National Science Foundation (NSF))
9/1/18 → 8/31/21
Project: Research project
curvature
differential geometry
three dimensional flow
two dimensional flow
pulse detonation engines
Research Output 1961 2020
Fermi’s golden rule and H1 scattering for nonlinear Klein-Gordon equations with metastable states
An, X. & Soffer, A., Jan 1 2020, In : Discrete and Continuous Dynamical Systems- Series A. 40, 1, p. 331-373 43 p.Research output: Contribution to journal › Article
Open Access
Nonlinear Klein-Gordon Equation
Metastable States
Klein-Gordon Equation
Scattering
Bound States
Linear inviscid damping and enhanced viscous dissipation of shear flows by using the conjugate operator method
Grenier, E., Nguyen, T. T., Rousset, F. & Soffer, A., Feb 1 2020, In : Journal of Functional Analysis. 278, 3, 108339.Research output: Contribution to journal › Article
Viscous Dissipation
Shear Flow
Damping
Viscosity
Spectral Stability
1
Citation
(Scopus)
Non-local, non-convex functionals converging to Sobolev norms
Brezis, H. & Nguyen, H. M., Feb 2020, In : Nonlinear Analysis, Theory, Methods and Applications. 191, 111626.Research output: Contribution to journal › Article
Pointwise Convergence
Continuation
Norm
Family