Pages that link to "Item:Q1884572"
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The following pages link to A level set formulation for Willmore flow (Q1884572):
Displaying 49 items.
- Nonuniqueness for Willmore surfaces of revolution satisfying Dirichlet boundary data (Q345274) (← links)
- Multiscale geometric modeling of macromolecules. I: Cartesian representation (Q348531) (← links)
- Out-of-core computations of high-resolution level sets by means of code transformation (Q421330) (← links)
- Numerical solution for the anisotropic Willmore flow of graphs (Q477706) (← links)
- Phase-field approximations of the Willmore functional and flow (Q495531) (← links)
- Phase field models for thin elastic structures with topological constraint (Q512210) (← links)
- Comparison study for level set and direct Lagrangian methods for computing Willmore flow of closed planar curves (Q600916) (← links)
- Finite element-based level set methods for higher order flows (Q618349) (← links)
- Local discontinuous Galerkin method for surface diffusion and Willmore flow of graphs (Q618486) (← links)
- A finite element method for surface diffusion: the parametric case. (Q706844) (← links)
- Geometric and potential driving formation and evolution of biomolecular surfaces (Q843299) (← links)
- New possibilities with Sobolev active contours (Q847502) (← links)
- A parametric finite element method for fourth order geometric evolution equations (Q870630) (← links)
- Sobolev active contours (Q878275) (← links)
- Computational parametric Willmore flow (Q957936) (← links)
- Parametric FEM for geometric biomembranes (Q964249) (← links)
- A level set approach to anisotropic flows with curvature regularization (Q996496) (← links)
- Arbitrary-order functionally fitted energy-diminishing methods for gradient systems (Q1644152) (← links)
- A \(p\)-adaptive local discontinuous Galerkin level set method for Willmore flow (Q1669994) (← links)
- Application of the moving frame method to deformed Willmore surfaces in space forms (Q1747955) (← links)
- Numerical simulation of anisotropic surface diffusion with curvature-dependent energy (Q1777088) (← links)
- Structure preserving discretization of Allen-Cahn type problems modeling the motion of phase boundaries (Q2022390) (← links)
- An elastica-driven digital curve evolution model for image segmentation (Q2033281) (← links)
- Convex relaxation of a class of vertex penalizing functionals (Q2251199) (← links)
- Isogeometric analysis of geometric partial differential equations (Q2308682) (← links)
- A numerical method for simulation dynamics of incompressible lipid membranes in viscous fluid (Q2352299) (← links)
- Efficient and stable exponential time differencing Runge-Kutta methods for phase field elastic bending energy models (Q2375214) (← links)
- Anisotropic curvature motion for structure enhancing smoothing of 3D MR angiography data (Q2384115) (← links)
- Energetic variational approaches in modeling vesicle and fluid interactions (Q2389370) (← links)
- The \(L^1\) gradient flow of a generalized scale invariant Willmore energy for radially non-increasing functions (Q2409044) (← links)
- Simplex free adaptive tree fast sweeping and evolution methods for solving level set equations in arbitrary dimension (Q2489696) (← links)
- Fourth order partial differential equations on general geometries (Q2495770) (← links)
- The volume-preserving Willmore flow (Q2693974) (← links)
- Computational parametric Willmore flow with spontaneous curvature and area difference elasticity effects (Q2814455) (← links)
- Introduction to variational image-processing models and applications (Q2868152) (← links)
- Fast iterative algorithms for solving the minimization of curvature-related functionals in surface fairing (Q2868159) (← links)
- A Nested Variational Time Discretization for Parametric Anisotropic Willmore Flow (Q2950229) (← links)
- Symmetric Willmore surfaces of revolution satisfying arbitrary Dirichlet boundary data (Q3074547) (← links)
- (Q3181274) (← links)
- Convex Lifting-Type Methods for Curvature Regularization (Q3300539) (← links)
- A Phase-Field Approximation of the Willmore Flow with Volume and Area Constraints (Q4907728) (← links)
- A Second-Order Stabilization Method for Linearizing and Decoupling Nonlinear Parabolic Systems (Q4970515) (← links)
- A new diffuse-interface approximation of the Willmore flow (Q4999515) (← links)
- Stable approximations for axisymmetric Willmore flow for closed and open surfaces (Q5154004) (← links)
- (Q5455003) (← links)
- A $C^1$–finite element method for the Willmore flow of two-dimensional graphs (Q5501139) (← links)
- High-Order Fully Discrete Energy Diminishing Evolving Surface Finite Element Methods for a Class of Geometric Curvature Flows (Q5865903) (← links)
- “Gradient-free” diffuse approximations of the Willmore functional and Willmore flow (Q6105410) (← links)
- An energy-stable parametric finite element method for the planar Willmore flow (Q6668644) (← links)
