January 01, 2018 article Solving the incompressible surface Navier-Stokes equation by surface finite elements JuSER (Forschungszentrum Jülich) OpenAlex Authors 0 Author list not loaded yet. Cited by 6 stored of 45 Search Sort Most cited Newest Oldest Patent citations Title Any typearticle review book-chapter conference-paper preprint dissertation book dataset other Any fieldAgricultural and Biological Sciences Arts and Humanities Biochemistry, Genetics and Molecular Biology Business, Management and Accounting Chemical Engineering Chemistry Computer Science Decision Sciences Dentistry Earth and Planetary Sciences Economics, Econometrics and Finance Energy Engineering Environmental Science Health Professions Immunology and Microbiology Materials Science Mathematics Medicine Neuroscience Nursing Pharmacology, Toxicology and Pharmaceutics Physics and Astronomy Psychology Social Sciences Veterinary Open access On derivations of evolving surface Navier–Stokes equations 2022 Interfaces and Free Boundaries Mathematical Analysis Computation and Applications article Mathematics Navier-Stokes equation solutions Open access 16 citations Error analysis of higher order Trace Finite Element Methods for the surface Stokes equation 2020 Journal of Numerical Mathematics article Engineering Advanced Numerical Methods in Computational Mathematics 23 citations Finite element error analysis of surface Stokes equations in stream function formulation 2020 ESAIM Mathematical Modelling and Numerical Analysis article Engineering Advanced Numerical Methods in Computational Mathematics Open access 16 citations Inf-sup stability of the trace 𝐏₂–𝐏₁ Taylor–Hood elements for surface PDEs 2020 Mathematics of Computation article Engineering Advanced Numerical Methods in Computational Mathematics Open access 24 citations Error analysis of higher order trace finite element methods for the surface Stokes equations 2020 arXiv (Cornell University) preprint Engineering Advanced Numerical Methods in Computational Mathematics Open access 2 citations Arbitrary Lagrangian–Eulerian finite element method for curved and deforming surfaces 2020 Journal of Computational Physics article Engineering Advanced Numerical Methods in Computational Mathematics Open access 50 citations 6 results References 0