Adrian del Rio Vega

Adrian del Río Vega is a researcher in the Department of Mathematics at Carlos III University of Madrid (UC3M), actively engaged in theoretical and mathematical physics. His research focuses on quantum field theory in curved spacetime, black hole physics, gravitational waves, and quantum anomalies. He is affiliated with the Research Group on Modeling, Numerical Simulation and Industrial Mathematics and holds an ORCID ID: 0000-0002-9978-2211.

His research interests lie at the intersection of general relativity and quantum theory, particularly in understanding quantum effects near black holes, cosmological singularities, and the nature of gravitational waves. He investigates phenomena such as vacuum polarization, chiral anomalies, electromagnetic duality, and the backreaction of quantum fields on spacetime geometry. His work combines rigorous mathematical formalism with physical insight into high-energy and gravitational phenomena.

The recent publications highlight a strong trend in semiclassical gravity, quantum corrections to black hole metrics, anomalies in curved spacetime, and potential observational signatures of quantum gravity via gravitational wave astronomy. His work frequently appears in top-tier journals such as Physical Review D, Physical Review Letters, and General Relativity and Gravitation, indicating significant contributions to theoretical physics.

Adrian del Río Vega is the principal investigator of a regional research project funded by the Community of Madrid under the 'César Nombela' Talent Attraction Program (2024–2029), titled 'Additional funding for researcher Adrián del Río Vega within the Research Talent Attraction Program'. This grant supports his ongoing research in mathematical and theoretical physics. While no formal advisees are listed, his role as a principal investigator suggests mentorship and collaboration with early-career researchers.

He is involved in the Modeling, Numerical Simulation and Industrial Mathematics research group, which fosters interdisciplinary work bridging pure mathematics with applied and theoretical physics. This group likely supports computational and analytical studies in gravity and field theory.