What is he best known for?
The fields of study he is best known for:
- Composite material
- Finite element method
- Mathematical analysis
His primary areas of study are Finite element method, Composite material, Applied mathematics, Delamination and Structural engineering.
His studies in Finite element method integrate themes in fields like Truncation error, Vibration, Element, Discretization and Algorithm.
The concepts of his Applied mathematics study are interwoven with issues in Polygon mesh, Spectral element method, Mathematical optimization, Constitutive equation and Numerical analysis.
His work in Constitutive equation addresses issues such as Estimator, which are connected to fields such as Finite element solution.
His Delamination research is multidisciplinary, relying on both Fracture mechanics and Computer simulation.
His study in Damage mechanics is interdisciplinary in nature, drawing from both Composite number, Structural mechanics and Fiber pull-out.
His most cited work include:
- Damage modelling of the elementary ply for laminated composites (628 citations)
- Error Estimate Procedure in the Finite Element Method and Applications (536 citations)
- A Short Review on Model Order Reduction Based on Proper Generalized Decomposition (395 citations)
What are the main themes of his work throughout his whole career to date?
Pierre Ladevèze spends much of his time researching Finite element method, Applied mathematics, Algorithm, Constitutive equation and Composite material.
Pierre Ladevèze has included themes like Discretization, Estimator, Numerical analysis and Vibration in his Finite element method study.
He has researched Applied mathematics in several fields, including Calculus and Nonlinear system.
Pierre Ladevèze focuses mostly in the field of Algorithm, narrowing it down to matters related to Domain decomposition methods and, in some cases, Homogenization.
His research in Constitutive equation focuses on subjects like Mathematical optimization, which are connected to Computational mechanics.
His Composite material study frequently links to related topics such as Damage mechanics.
He most often published in these fields:
- Finite element method (20.40%)
- Applied mathematics (19.40%)
- Algorithm (16.40%)
What were the highlights of his more recent work (between 2012-2021)?
- Reduction (6.40%)
- Algorithm (16.40%)
- Mathematical optimization (14.60%)
In recent papers he was focusing on the following fields of study:
The scientist’s investigation covers issues in Reduction, Algorithm, Mathematical optimization, Finite element method and Applied mathematics.
His work in the fields of Data compression overlaps with other areas such as A priori and a posteriori and Process.
His Mathematical optimization study combines topics in areas such as Model order reduction, Simple, Decomposition, Constitutive equation and Computational mechanics.
Pierre Ladevèze conducts interdisciplinary study in the fields of Finite element method and Work through his research.
The study incorporates disciplines such as Mid-frequency, Representation, Calculus and Nonlinear system in addition to Applied mathematics.
His Discretization research incorporates elements of Estimator, Computation and Damage mechanics.
Between 2012 and 2021, his most popular works were:
- Data-driven non-linear elasticity: constitutive manifold construction and problem discretization (64 citations)
- Micro and meso modeling of woven composites: Transverse cracking kinetics and homogenization (47 citations)
- Separated Representations and PGD-Based Model Reduction (33 citations)
In his most recent research, the most cited papers focused on:
- Mathematical analysis
- Composite material
- Finite element method
Constitutive equation, Mathematical optimization, Composite material, Reduction and Oil shale are his primary areas of study.
His Constitutive equation study integrates concerns from other disciplines, such as Discretization, Data-driven, Axiom and Residual.
His Discretization research includes themes of Statistical physics and Damage mechanics.
His work in the fields of Composite material, such as Composite number, Delamination and Microstructure, overlaps with other areas such as Mesoscale meteorology.
His Reduction study is concerned with Algorithm in general.
His work focuses on many connections between Model order reduction and other disciplines, such as Basis, that overlap with his field of interest in Applied mathematics.
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