Pages that link to "Item:Q939470"
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The following pages link to Efficient computation of dendritic growth with \(r\)-adaptive finite element methods (Q939470):
Displaying 18 items.
- Numerical solution of the Kohn-Sham equation by finite element methods with an adaptive mesh redistribution technique (Q356776) (← links)
- Simulating finger phenomena in porous media with a moving finite element method (Q543741) (← links)
- Computation of dendritic growth with level set model using a multi-mesh adaptive finite element method (Q618458) (← links)
- An adaptive algorithm for the Thomas-Fermi equation (Q664604) (← links)
- A numerical investigation of blow-up in reaction-diffusion problems with traveling heat sources (Q989140) (← links)
- A level set approach for the numerical simulation of dendritic growth (Q1418878) (← links)
- Moving mesh finite element simulation for phase-field modeling of brittle fracture and convergence of Newton's iteration (Q1701060) (← links)
- Efficient \(r\)-adaptive isogeometric analysis with Winslow's mapping and monitor function approach (Q1715812) (← links)
- Simulation of thin film flows with a moving mesh mixed finite element method (Q2335756) (← links)
- Adaptive moving grid methods for two-phase flow in porous media (Q2511281) (← links)
- On balanced moving mesh methods (Q2511289) (← links)
- A moving grid finite element method for the simulation of pattern generation by Turing models on growing domains (Q2576782) (← links)
- A new technique for numerical simulation of dendritic solidification using a meshfree interface finite element method (Q2952971) (← links)
- The Meshfree Interface Finite Element Method for Numerical Simulation of Dendritic Solidification with Fluid Flow (Q4962554) (← links)
- A Moving Mesh Finite Difference Method for Non-Monotone Solutions of Non-Equilibrium Equations in Porous Media (Q5159005) (← links)
- An Adaptive Conservative Finite Volume Method for Poisson-Nernst-Planck Equations on a Moving Mesh (Q5161656) (← links)
- An efficient adaptive mesh redistribution method for nonlinear eigenvalue problems in Bose-Einstein condensates (Q6101877) (← links)
- AFEPack: a general-purpose C++ library for numerical solutions of partial differential equations (Q6608357) (← links)
