What is he best known for?
The fields of study he is best known for:
- Mathematical analysis
- Partial differential equation
- Numerical analysis
The scientist’s investigation covers issues in Mathematical analysis, Numerical analysis, Finite element method, Discontinuous Galerkin method and Applied mathematics.
His research in the fields of Partial differential equation, Bounded function, Dirichlet boundary condition and Boundary value problem overlaps with other disciplines such as Jump.
His Numerical analysis study integrates concerns from other disciplines, such as Linear form, Finite difference method, Mathematical optimization, Residual and Series.
His research integrates issues of Adaptive algorithm and Piecewise in his study of Finite element method.
His Discontinuous Galerkin method research includes elements of Upwind scheme, Discontinuity, Hyperbolic partial differential equation, Rate of convergence and Biharmonic equation.
His work deals with themes such as Numerical partial differential equations, Computation, Numerical stability and Polygon mesh, which intersect with Applied mathematics.
His most cited work include:
- An introduction to numerical analysis (786 citations)
- Adjoint methods for PDEs: a posteriori error analysis and postprocessing by duality (421 citations)
- Discontinuous hp -Finite Element Methods for Advection-Diffusion-Reaction Problems (396 citations)
What are the main themes of his work throughout his whole career to date?
Endre Süli focuses on Mathematical analysis, Finite element method, Numerical analysis, Applied mathematics and Partial differential equation.
Mathematical analysis is closely attributed to Discontinuous Galerkin method in his research.
His biological study spans a wide range of topics, including Convection–diffusion equation and Adaptive algorithm.
His study in the field of Numerical stability also crosses realms of A priori and a posteriori.
Endre Süli combines subjects such as Rate of convergence, Work and System of linear equations with his study of Applied mathematics.
The study incorporates disciplines such as Boundary value problem, Lipschitz continuity and Finite volume method in addition to Partial differential equation.
He most often published in these fields:
- Mathematical analysis (53.90%)
- Finite element method (37.29%)
- Numerical analysis (28.81%)
What were the highlights of his more recent work (between 2017-2021)?
- Applied mathematics (23.73%)
- Weak solution (14.92%)
- Finite element method (37.29%)
In recent papers he was focusing on the following fields of study:
Endre Süli mainly focuses on Applied mathematics, Weak solution, Finite element method, Cauchy stress tensor and Mathematical analysis.
His Applied mathematics research integrates issues from Preconditioner, System of linear equations, Discretization, Rate of convergence and Differentiable function.
His Finite element method research is multidisciplinary, relying on both Sequence, Numerical analysis, Partial differential equation and Hamilton–Jacobi–Bellman equation.
His biological study deals with issues like Sobolev space, which deal with fields such as Spectral method.
The Cauchy stress tensor study combines topics in areas such as Bounded function, Viscoelasticity, Dirichlet boundary condition and Mathematical physics.
His work on Function space as part of general Mathematical analysis research is frequently linked to Surface integral, bridging the gap between disciplines.
Between 2017 and 2021, his most popular works were:
- Thermodynamics of viscoelastic rate-type fluids with stress diffusion (20 citations)
- Mixed Finite Element Approximation of the Hamilton--Jacobi--Bellman Equation with Cordes Coefficients (15 citations)
- Existence of global weak solutions to the kinetic Hookean dumbbell model for incompressible dilute polymeric fluids (13 citations)
In his most recent research, the most cited papers focused on:
- Mathematical analysis
- Partial differential equation
- Algebra
His scientific interests lie mostly in Finite element method, Applied mathematics, Partial differential equation, Mechanics and Non-Newtonian fluid.
His work on Numerical analysis expands to the thematically related Finite element method.
His research investigates the connection with Numerical analysis and areas like Function space which intersect with concerns in Lipschitz continuity.
His Applied mathematics study combines topics in areas such as Discretization, Numerical approximation, Hamilton–Jacobi–Bellman equation and Adaptive algorithm.
His Partial differential equation study improves the overall literature in Mathematical analysis.
His work on Compressibility as part of general Mechanics study is frequently connected to Energy, therefore bridging the gap between diverse disciplines of science and establishing a new relationship between them.
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