The Zero‐Viscosity Limit of the 2D Navier–Stokes Equations
By Jerry L. Bona, Jiahong Wu. 2002
49 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/78b9cbefb59d8ed7268a2869d7fa5d60c822266b
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- James P. Kelliher
- Roger Temam
- Yasunori Maekawa
- Xiaoming Wang
- Vlad Vicol
- Igor Kukavica
- Nader Masmoudi
- Zhouping Xin
In Computational Mechanics
- James P. Kelliher
- Roger Temam
- Yasunori Maekawa
- Xiaoming Wang
- Nader Masmoudi
- Vlad Vicol
- Igor Kukavica
- Zhouping Xin
Citations in the corpus
- Boundary layer associated with the Darcy–Brinkman–Boussinesq model for convection in porous media (2011, background): “There is an abundant literature on boundary layer associated with incompressible flows and the related question of vanishing viscosity (see for instance [2, 6, 46, 47, 9, 39, 14, 22, 45, 19, 20, 7, 27, 68, 30, 3, 4, 32, 29, 65, 1, 66, 21, 55, 56, 51, 53, 54, 59, 23, 8, 25, 18, 26, 18, 26, 37, 5, 15,”
- On the Inviscid Limit Problem of the Vorticity Equations for Viscous Incompressible Flows in the Half‐Plane (2012, background): “If the domain and the initial data possess a circular symmetry the significant cancellation occurs in the nonlinear term, and hence the convergence is affirmatively justified; see [7,27,31,32,40,42].”
- The Inviscid Limit for the Navier–Stokes Equations with Data Analytic Only Near the Boundary (2019, unknown): “[4, 27, 32, 41, 42, 45, 48, 49] and references therein.”