What is he best known for?
The fields of study he is best known for:
- Mathematical analysis
- Finite element method
- Thermodynamics
His primary areas of investigation include Finite element method, Mathematical analysis, Classification of discontinuities, Partition of unity and Structural engineering.
His Finite element method study incorporates themes from Programming language, Domain-specific language, Partial differential equation and Computational science.
His study on Source code and Software is often connected to Electromagnetics as part of broader study in Programming language.
His research investigates the connection with Mathematical analysis and areas like Mixed finite element method which intersect with concerns in Galerkin method, First-order partial differential equation, Spectral method, Differential equation and Discontinuous Galerkin method.
His Partition of unity study deals with Displacement intersecting with Instability, Extended finite element method and Viscoplasticity.
Garth N. Wells combines subjects such as Discontinuity and Plasticity with his study of Structural engineering.
His most cited work include:
- Automated Solution of Differential Equations by the Finite Element Method: The FEniCS Book (1278 citations)
- The FEniCS Project Version 1.5 (772 citations)
- A new method for modelling cohesive cracks using finite elements (713 citations)
What are the main themes of his work throughout his whole career to date?
His primary areas of study are Finite element method, Mathematical analysis, Discontinuous Galerkin method, Classification of discontinuities and Mechanics.
His work carried out in the field of Finite element method brings together such families of science as Computational science and Applied mathematics.
The concepts of his Computational science study are interwoven with issues in Python, Software and Computation.
His Mathematical analysis research incorporates themes from Navier–Stokes equations, Galerkin method and Advection.
His research investigates the connection between Discontinuous Galerkin method and topics such as Pointwise that intersect with issues in Polynomial.
The Classification of discontinuities study combines topics in areas such as Displacement, Displacement field, Partition of unity, Continuum and Constitutive equation.
He most often published in these fields:
- Finite element method (54.78%)
- Mathematical analysis (25.48%)
- Discontinuous Galerkin method (18.47%)
What were the highlights of his more recent work (between 2013-2021)?
- Finite element method (54.78%)
- Discontinuous Galerkin method (18.47%)
- Applied mathematics (12.10%)
In recent papers he was focusing on the following fields of study:
Garth N. Wells mostly deals with Finite element method, Discontinuous Galerkin method, Applied mathematics, Mathematical analysis and Pointwise.
His Finite element method research is under the purview of Algebra.
His Discontinuous Galerkin method research focuses on Discretization and how it relates to Simple.
His studies in Applied mathematics integrate themes in fields like Range and Linear system, Preconditioner.
His research in Mathematical analysis tackles topics such as Solenoidal vector field which are related to areas like Galerkin method, Stokes flow and Basis.
Garth N. Wells has researched Galerkin method in several fields, including Mixed finite element method, Type and Extended finite element method.
Between 2013 and 2021, his most popular works were:
- The FEniCS Project Version 1.5 (772 citations)
- Unified form language: A domain-specific language for weak formulations of partial differential equations (200 citations)
- Modeling an Augmented Lagrangian for Blackbox Constrained Optimization (56 citations)
In his most recent research, the most cited papers focused on:
- Mathematical analysis
- Geometry
- Thermodynamics
His main research concerns Finite element method, Applied mathematics, Discontinuous Galerkin method, Range and Magma.
His Finite element method research incorporates elements of Mechanical engineering, Partial differential equation and Einstein notation.
His Applied mathematics study combines topics in areas such as Discretization, Simple and Linear system.
The study incorporates disciplines such as Solenoidal vector field, Vector field and Pointwise, Mathematical analysis in addition to Discontinuous Galerkin method.
His Mathematical analysis study integrates concerns from other disciplines, such as Basis, Mixed finite element method, Galerkin method, Stokes flow and Extended finite element method.
His Magma study combines topics from a wide range of disciplines, such as Work, Block, System of linear equations and Preconditioner.
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