What is he best known for?
The fields of study Pierre Cardaliaguet is best known for:
- Partial differential equation
- Differential equation
- Expected utility hypothesis
His research investigates the link between Aerospace engineering and topics such as Differential (mechanical device) that cross with problems in Thermodynamics.
His research brings together the fields of Differential (mechanical device) and Thermodynamics.
His work on Applied mathematics is being expanded to include thematically relevant topics such as Stochastic differential equation, First order and Viscosity solution.
His Viscosity solution study often links to related topics such as Applied mathematics.
His study on Mathematical analysis is interrelated to topics such as Uniqueness, Ergodic theory, Infinity, Exponential function, Limit (mathematics) and Stochastic differential equation.
In his research, Pierre Cardaliaguet undertakes multidisciplinary study on Limit (mathematics) and Mathematical analysis.
Pierre Cardaliaguet is involved in relevant fields of research such as Mean field theory and Degenerate energy levels in the field of Quantum mechanics.
His research on Mean field theory frequently connects to adjacent areas such as Quantum mechanics.
In the field of Pure mathematics he connects related research areas like Field (mathematics) and Ergodic theory.
His most cited work include:
- Approximation of a function and its derivative with a neural network (176 citations)
- Set-Valued Numerical Analysis for Optimal Control and Differential Games (149 citations)
- The Master Equation and the Convergence Problem in Mean Field Games (141 citations)
What are the main themes of his work throughout his whole career to date
His Mathematical analysis study frequently draws connections between adjacent fields such as Hamilton–Jacobi equation, Uniqueness and Boundary (topology).
While working on this project, Pierre Cardaliaguet studies both Applied mathematics and Statistics.
His study deals with a combination of Statistics and Applied mathematics.
As part of his studies on Mathematical economics, he often connects relevant subjects like Nash equilibrium.
His Mathematical economics research extends to the thematically linked field of Nash equilibrium.
Much of his study explores Mathematical optimization relationship to Hamiltonian (control theory).
Hamiltonian (control theory) is often connected to Mathematical optimization in his work.
His study brings together the fields of Field (mathematics) and Pure mathematics.
His Field (mathematics) study frequently intersects with other fields, such as Pure mathematics.
Pierre Cardaliaguet most often published in these fields:
- Mathematical analysis (62.22%)
- Applied mathematics (58.89%)
- Mathematical economics (46.67%)
What were the highlights of his more recent work (between 2018-2022)?
- Mathematical analysis (81.82%)
- Applied mathematics (72.73%)
- Mathematical economics (63.64%)
In recent works Pierre Cardaliaguet was focusing on the following fields of study:
As a part of the same scientific study, Pierre Cardaliaguet usually deals with the Field (mathematics), concentrating on Pure mathematics and frequently concerns with Ergodic theory.
His Ergodic theory study frequently links to related topics such as Pure mathematics.
His study focuses on the intersection of Position (finance) and fields such as Finance with connections in the field of Order (exchange).
His research on Order (exchange) frequently connects to adjacent areas such as Finance.
His work carried out in the field of Uniqueness brings together such families of science as Applied mathematics, Stochastic differential equation and Mathematical economics, Nash equilibrium.
Pierre Cardaliaguet performs integrative study on Applied mathematics and Partial differential equation in his works.
He undertakes multidisciplinary studies into Partial differential equation and Differential equation in his work.
Pierre Cardaliaguet combines Differential equation and Stochastic partial differential equation in his research.
He integrates several fields in his works, including Stochastic differential equation and Stochastic partial differential equation.
Between 2018 and 2022, his most popular works were:
- The Master Equation and the Convergence Problem in Mean Field Games (141 citations)
- Long time behavior of the master equation in mean field game theory (31 citations)
- Mean Field Games (14 citations)
In his most recent research, the most cited works focused on:
- Quantum mechanics
- Brownian motion
- Stochastic differential equation
His Pure mathematics study frequently links to other fields, such as Field (mathematics) and Ergodic theory.
Pierre Cardaliaguet combines topics linked to Pure mathematics with his work on Field (mathematics).
His work on Mean field theory expands to the thematically related Quantum mechanics.
His Mean field theory study often links to related topics such as Quantum mechanics.
Pierre Cardaliaguet conducts interdisciplinary study in the fields of Economic growth and Convergence (economics) through his works.
He integrates several fields in his works, including Convergence (economics) and Economic growth.
Pierre Cardaliaguet undertakes interdisciplinary study in the fields of Limit (mathematics) and Mathematical analysis through his research.
Pierre Cardaliaguet conducts interdisciplinary study in the fields of Mathematical analysis and Ergodic theory through his research.
In most of his Applied mathematics studies, his work intersects topics such as Stochastic differential equation.
This overview was generated by a machine learning system which analysed the scientist’s
body of work. If you have any feedback, you can
contact us
here.
