Pages that link to "Item:Q1289313"

The following pages link to Diffusion limit of a hyperbolic system with relaxation (Q1289313):

Displaying 17 items.

• Diffusive limits of nonlinear hyperbolic systems with variable coefficients (Q510806) (← links)
• A relaxation approximation for transport equations in the diffusive limit. (Q1609439) (← links)
• Convergence to traveling waves with decay rates for solutions of the initial boundary problem to a relaxation model (Q1960912) (← links)
• Diffusive relaxation to equilibria for an extended reaction-diffusion system on the real line (Q2141336) (← links)
• A nonlinear relaxation formulation of the \(p\)-curl problem modelling high-temperature superconductors: a modified Yee's scheme (Q2314331) (← links)
• Diffusive relaxation limit of the multi-dimensional Jin-Xin system (Q2696045) (← links)
• A diffusive subcharacteristic condition for hyperbolic systems with diffusive relaxation (Q2720986) (← links)
• Long-time diffusive behavior of solutions to a hyperbolic relaxation system (Q2730766) (← links)
• Hydrodynamic limits for kinetic equations and the diffusive approximation of radiative transport for acoustic waves (Q3420279) (← links)
• Explicit diffusive kinetic schemes for nonlinear degenerate parabolic systems (Q4433121) (← links)
• On a relaxation approximation of the incompressible Navier-Stokes equations (Q4452191) (← links)
• Convergence of singular limits for multi-D semilinear hyperbolic systems to parabolic systems (Q4452276) (← links)
• Relaxation Limit and Initial-Layers for a Class of Hyperbolic-Parabolic Systems (Q4583669) (← links)
• Uniform Asymptotic and Convergence Estimates for the Jin--Xin Model Under the Diffusion Scaling (Q4609598) (← links)
• On relaxation systems and their relation to discrete velocity Boltzmann models for scalar advection–diffusion equations (Q5154228) (← links)
• Hyperbolic relaxation of reaction-diffusion equations with dynamic boundary conditions (Q5179413) (← links)
• Relaxation Limit for Aw-Rascle System (Q5498403) (← links)