Group Leader: Manuel D. Contreras
Description:
The aim of RL10 is to tackle different problems that fit into the setting of Mathematical Analysis, going from classical problems of special functions to the study of convex functions and passing through complex analysis and operator theory.
We study holomorphic dynamical systems over hyperbolic complex manifolds, properties of spaces of analytic functions and operators between them; special functions as solutions of a special type of bispectral problems; convex geometric analysis (concentration of measure phenomena in highdimensional spaces, extension of classical concepts and results on convex geometry to log-concave functions).
Members:
Antonio J. Durán
José Ángel Peláez
Luis Rodríguez-Piazza
Research portfolio:
Convex Asymptotic Analysis
A. Measure Theory
B. Finite dimensional normed spaces
C. Convex Geometry
Neuroscience, Psychology, Medical Sciences
Related projects:
- Complex analysis, Banach spaces, and convexity
- Complex analysis, Banach spaces, and operators
- Loewner theory, related areas and applications
- Loewner theory, dynamics and analytic functions
- Harmonic Analysis and Banach spaces
- Complex and Real Analysis and Operator Theory
- Complex and Real Analysis and Operator Theory
- Ortogonality, special functions, integral transforms and applications
Related transfer:
