Pages that link to "Item:Q4345406"
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The following pages link to The volume-preserving motion by mean curvature as an asymptotic limit of reaction-diffusion equations (Q4345406):
Displaying 13 items.
- Phase-field model of cell motility: traveling waves and sharp interface limit (Q321489) (← links)
- Ginzburg-Landau equation and motion by mean curvature. I: Convergence (Q1298381) (← links)
- A stable and structure-preserving scheme for a non-local Allen-Cahn equation (Q1630238) (← links)
- Sharp interface limit in a phase field model of cell motility (Q1679917) (← links)
- On the mass-conserving Allen-Cahn approximation for incompressible binary fluids (Q2165534) (← links)
- The numerical solutions for the energy-dissipative and mass-conservative Allen-Cahn equation (Q2192553) (← links)
- Novel mass-conserving Allen-Cahn equation for the boundedness of an order parameter (Q2204499) (← links)
- A variational method for multiphase volume-preserving interface motions (Q2252238) (← links)
- On an evolution equation in a cell motility model (Q2411723) (← links)
- A modified phase field approximation for mean curvature flow with conservation of the volume (Q3011574) (← links)
- The existence of a weak solution to volume preserving mean curvature flow in higher dimensions (Q6040849) (← links)
- Weak-strong uniqueness for volume-preserving mean curvature flow (Q6118794) (← links)
- Multi-component conserved Allen-Cahn equations (Q6619390) (← links)
