Pages that link to "Item:Q292559"

The following pages link to A well-balanced finite volume scheme for a mixed hyperbolic/parabolic system to model chemotaxis (Q292559):

Displaying 20 items.

• Semi-implicit finite volume schemes for a chemotaxis-growth model (Q297978) (← links)
• A well-balanced scheme for the shallow-water equations with topography (Q520848) (← links)
• Finite volume methods for degenerate chemotaxis model (Q548292) (← links)
• Asymptotic-preserving and well-balanced schemes for the 1D Cattaneo model of chemotaxis movement in both hyperbolic and diffusive regimes (Q663648) (← links)
• Notes on finite difference schemes to a parabolic-elliptic system modelling chemotaxis (Q814697) (← links)
• A well-balanced scheme for the shallow-water equations with topography or Manning friction (Q1685420) (← links)
• High-order positivity-preserving hybrid finite-volume-finite-difference methods for chemotaxis systems (Q1696384) (← links)
• A well-balanced numerical scheme for a one-dimensional quasilinear hyperbolic model of chemotaxis (Q2017231) (← links)
• An analysis on the finite volume schemes and the discrete Lyapunov inequalities for the chemotaxis system (Q2025871) (← links)
• Well-balancing via flux globalization: applications to shallow water equations with wet/dry fronts (Q2053342) (← links)
• Fully decoupled, linear and positivity-preserving scheme for the chemotaxis-Stokes equations (Q2237314) (← links)
• On finite volume discretization of infiltration dynamics in tumor growth models (Q2305561) (← links)
• A numerical comparison between degenerate parabolic and quasilinear hyperbolic models of cell movements under chemotaxis (Q2355478) (← links)
• Asymptotic high order mass-preserving schemes for a hyperbolic model of chemotaxis (Q2903018) (← links)
• A parallel, adaptive finite element scheme for modeling chemotactic biological systems (Q3653143) (← links)
• A survey on well-balanced and asymptotic preserving schemes for hyperbolic models for chemotaxis (Q4615443) (← links)
• (Q5865528) (← links)
• Bound-Preserving Finite-Volume Schemes for Systems of Continuity Equations with Saturation (Q6173311) (← links)
• A Banach spaces-based fully-mixed finite element method for the stationary chemotaxis-Navier-Stokes problem (Q6176687) (← links)
• A novel growing wavelet neural network algorithm for solving chemotaxis systems with blow‐up (Q6183137) (← links)