All Stories

  1. Deep learning for gradient flows using the Brezis–Ekeland principle
  2. A structure‐preserving finite element approximation of surface diffusion for curve networks and surface clusters
  3. Volume-preserving parametric finite element methods for axisymmetric geometric evolution equations
  4. Finite-element approximation of a phase field model for tumour growth
  5. Numerical approximation of boundary value problems for curvature flow and elastic flow in Riemannian manifolds
  6. Stable approximations for axisymmetric Willmore flow for closed and open surfaces
  7. Numerical approximation of the stochastic Cahn–Hilliard equation near the sharp interface limit
  8. Error Analysis for a Finite Difference Scheme for Axisymmetric Mean Curvature Flow of Genus-0 Surfaces
  9. Cahn–Hilliard–Brinkman systems for tumour growth
  10. A finite element error analysis for axisymmetric mean curvature flow
  11. Structure-preserving discretizations of gradient flows for axisymmetric two-phase biomembranes
  12. Parametric finite element approximations of curvature-driven interface evolutions
  13. Numerical approximation of curve evolutions in Riemannian manifolds
  14. Variational discretization of axisymmetric curvature flows
  15. Discrete Gradient Flows for General Curvature Energies
  16. Finite element methods for fourth order axisymmetric geometric evolution equations
  17. Stable Discretizations of Elastic Flow in Riemannian Manifolds
  18. Gradient flow dynamics of two-phase biomembranes: Sharp interface variational formulation and finite element approximation
  19. A multiphase Cahn–Hilliard–Darcy model for tumour growth with necrosis
  20. Finite element approximation for the dynamics of fluidic two-phase biomembranes
  21. Numerical approximation of a non-smooth phase-field model for multicomponent incompressible flow
  22. Stable variational approximations of boundary value problems for Willmore flow with Gaussian curvature
  23. Comparative Simulations of Taylor Flow with Surfactants Based on Sharp- and Diffuse-Interface Methods
  24. Erratum: Numerical computations of the dynamics of fluidic membranes and vesicles [Phys. Rev. E 92 , 052704 (2015)]
  25. Stable finite element approximation of a Cahn–Hilliard–Stokes system coupled to an electric field
  26. Finite element approximation for the dynamics of asymmetric fluidic biomembranes
  27. A fitted finite element method for the numerical approximation of void electro-stress migration
  28. Fitted finite element discretization of two‐phase Stokes flow
  29. A stable numerical method for the dynamics of fluidic membranes
  30. Computational Parametric Willmore Flow with Spontaneous Curvature and Area Difference Elasticity Effects
  31. Numerical computations of the dynamics of fluidic membranes and vesicles
  32. Stable finite element approximations of two-phase flow with soluble surfactant
  33. Finite element approximation of a phase field model arising in nanostructure patterning
  34. An unfitted finite element method for the numerical approximation of void electromigration
  35. On the stable numerical approximation of two-phase flow with insoluble surfactant
  36. A Stable Parametric Finite Element Discretization of Two-Phase Navier–Stokes Flow
  37. Eliminating spurious velocities with a stable approximation of viscous incompressible two-phase Stokes flow
  38. Stable phase field approximations of anisotropic solidification
  39. On the stable discretization of strongly anisotropic phase field models with applications to crystal growth
  40. The order of condensation in capillary grooves
  41. The degenerate and non-degenerate deep quench obstacle problem: A numerical comparison
  42. Phase Field Models Versus Parametric Front Tracking Methods: Are They Accurate and Computationally Efficient?
  43. ELASTIC FLOW WITH JUNCTIONS: VARIATIONAL APPROXIMATION AND APPLICATIONS TO NONLINEAR SPLINES
  44. Numerical computations of faceted pattern formation in snow crystal growth
  45. Parametric approximation of isotropic and anisotropic elastic flow for closed and open curves
  46. The approximation of planar curve evolutions by stable fully implicit finite element schemes that equidistribute
  47. On stable parametric finite element methods for the Stefan problem and the Mullins–Sekerka problem with applications to dendritic growth
  48. Finite-element approximation of coupled surface and grain boundary motion with applications to thermal grooving and sintering
  49. Parametric approximation of surface clusters driven by isotropic and anisotropic surface energies
  50. Numerical approximation of gradient flows for closed curves in Rd
  51. Numerical simulations of immiscible fluid clusters
  52. A multigrid method for the Cahn–Hilliard equation with obstacle potential
  53. A posterioriestimates for the Cahn–Hilliard equation with obstacle free energy
  54. Adaptive finite element methods for Cahn–Hilliard equations
  55. Finite Element Approximation of a Three Dimensional Phase Field Model for Void Electromigration
  56. Phase field computations for surface diffusion and void electromigration in $${\mathbb{R}^3}$$
  57. On the parametric finite element approximation of evolving hypersurfaces in
  58. A variational formulation of anisotropic geometric evolution equations in higher dimensions
  59. Parametric Approximation of Willmore Flow and Related Geometric Evolution Equations
  60. On sharp interface limits of Allen--Cahn/Cahn--Hilliard variational inequalities
  61. Stress- and diffusion-induced interface motion: Modelling and numerical simulations
  62. Numerical approximation of anisotropic geometric evolution equations in the plane
  63. A parametric finite element method for fourth order geometric evolution equations
  64. A phase field model for the electromigration of intergranular voids
  65. On the Variational Approximation of Combined Second and Fourth Order Geometric Evolution Equations
  66. Finite Element Approximation of Soluble Surfactant Spreading on a Thin Film
  67. Finite element approximation of a phase field model for surface diffusion of voids in a stressed solid
  68. Finite element approximation of a Stefan problem with degenerate Joule heating
  69. Convergence of a finite-element approximation of surfactant spreading on a thin film in the presence of van der Waals forces
  70. Finite Element Approximation of a Phase Field Model for Void Electromigration
  71. Finite element approximation of a sixth order nonlinear degenerate parabolic equation
  72. Finite Element Approximation of Surfactant Spreading on a Thin Film
  73. Stochastic Programming for Power Production and Trading Under Uncertainty
  74. Finite-element approximation of a nonlinear degenerate parabolic system describing bacterial pattern formation