Carlos Esteve YagüeView profile
Researcher
Carlos Esteve Yagüe is an Associated Researcher at the ERC Advanced Grant project DyCon under the Deusto Chair of Computational Mathematics, supervised by Prof. Enrique Zuazua. His research focuses on nonlinear parabolic PDEs, optimal control theory, Hamilton-Jacobi equations, and differential games applied to degenerate elliptic equations. Education: PhD in Applied Mathematics (2015-2019), Université Paris 13, France MSc in Fundamental Mathematics (2014-2015), Université Paris 13, France BSc in Mathematics (2010-2014), Universidad de Alicante, Spain Research Interests: Carlos investigates singularity formation in nonlinear parabolic equations, optimal control strategies for complex systems, and applications of Hamilton-Jacobi equations to degenerate elliptic problems. His work bridges theoretical analysis with numerical methods and practical control applications. Key Contributions: His publications explore reachable sets for Hamilton-Jacobi equations, multilevel harmonic modulation via optimal control, and the turnpike phenomenon in nonlinear systems. Recent work includes studies on differentiability properties of PDE solutions and inverse problems in Hamilton-Jacobi frameworks. Awards & Grants: Funded by the ERC Advanced Grant DyCon, his research is supported through collaborative projects with institutions like FAU and Universidad Autónoma de Madrid. Presentations: Carlos has presented on topics such as reversibility properties of Hamilton-Jacobi equations and touchdown localization in MEMS problems at conferences and universities including the University of Alicante and Universidad de Buenos Aires.








