44 results on '"van der Zee, Kristoffer G."'
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2. Neural Control of Discrete Weak Formulations: Galerkin, Least-Squares and Minimal-Residual Methods with Quasi-Optimal Weights
3. Linearisation of the Travel Time Functional in Porous Media Flows
4. Learning quantities of interest from parametric PDEs: An efficient neural-weighted Minimal Residual approach
5. A bulk-surface continuum theory for fluid flows and phase segregation with finite surface thickness
6. Projection in negative norms and the regularization of rough linear functionals
7. Data-Driven Finite Elements Methods: Machine Learning Acceleration of Goal-Oriented Computations
8. Gibbs Phenomena for $L^q$-Best Approximation in Finite Element Spaces -- Some Examples
9. Eliminating Gibbs Phenomena: A Non-linear Petrov-Galerkin Method for the Convection-Diffusion-Reaction Equation
10. The Discrete-Dual Minimal-Residual Method (DDMRes) for Weak Advection-Reaction Problems in Banach spaces
11. Massively parallel-in-space-time, adaptive finite element framework for non-linear parabolic equations
12. Diffuse-Interface Two-Phase Flow Models with Different Densities: A New Quasi-Incompressible Form and a Linear Energy-Stable Method
13. Discretization of Linear Problems in Banach Spaces: Residual Minimization, Nonlinear Petrov-Galerkin, and Monotone Mixed Methods
14. An abstract analysis of optimal goal-oriented adaptivity
15. Explicit-in-time goal-oriented adaptivity
16. A Mechanistic Investigation into Ischemia-Driven Distal Recurrence of Glioblastoma
17. Speed Switch in Glioblastoma Growth Rate due to Enhanced Hypoxia-Induced Migration
18. AN ABSTRACT ANALYSIS OF OPTIMAL GOAL-ORIENTED ADAPTIVITY
19. Neural control of discrete weak formulations: Galerkin, least squares & minimal-residual methods with quasi-optimal weights
20. A machine-learning minimal-residual (ML-MRes) framework for goal-oriented finite element discretizations
21. Linearization of the Travel Time Functional in Porous Media Flows
22. Gibbs phenomena for Lq-best approximation in finite element spaces
23. Investigating the Role of Hypoxia-Induced Migration in Glioblastoma Growth Rates
24. Gibbs phenomena for Lq-best approximation in finite element spaces.
25. Eliminating Gibbs phenomena: A non-linear Petrov–Galerkin method for the convection–diffusion–reaction equation
26. A Mechanistic Investigation into Ischemia-Driven Distal Recurrence of Glioblastoma
27. Discretization of Linear Problems in Banach Spaces: Residual Minimization, Nonlinear Petrov--Galerkin, and Monotone Mixed Methods
28. Investigating the Role of Hypoxia-Induced Migration in Glioblastoma Growth Rates
29. Modeling the Role of Hypoxia in Glioblastoma Growth and Recurrence Patterns
30. The Discrete-Dual Minimal-Residual Method (DDMRes) for Weak Advection-Reaction Problems in Banach Spaces
31. The Convection-Diffusion-Reaction Equation in Non-Hilbert Sobolev Spaces: A Direct Proof of the Inf-Sup Condition and Stability of Galerkin’s Method
32. Parallel-In-Space-Time, Adaptive Finite Element Framework for Nonlinear Parabolic Equations
33. Computational Phase-Field Modeling
34. Preface to the special issue on error estimation and adaptivity for nonlinear and time-dependent problems
35. Learning quantities of interest from parametric PDEs: An efficient neural-weighted Minimal Residual approach
36. Adaptive Quasi-Monte Carlo Finite Element Methods for Parametric Elliptic PDEs.
37. Neural Control of Discrete Weak Formulations: Galerkin, Least-Squares and Minimal-Residual Methods with Quasi-Optimal Weights
38. Projection in negative norms and the regularization of rough linear functionals
39. Linearisation of the Travel Time Functional in Porous Media Flows
40. Data-Driven Finite Elements Methods: Machine Learning Acceleration of Goal-Oriented Computations
41. Gibbs Phenomena for $L^q$-Best Approximation in Finite Element Spaces -- Some Examples
42. Eliminating Gibbs Phenomena: A Non-linear Petrov-Galerkin Method for the Convection-Diffusion-Reaction Equation
43. Space-time adaptive methods for phase-field models
44. Numerical methods for diffuse interface models of binary flows
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