Speaker
Description
Quantum gravitational effects remain one of the challenges in theoretical physics. One promising route to explore their potential signatures is through phenomenological models that incorporate quantum corrections into classical solutions. In my talk, I will introduce the framework of quantum space-times and noncommutative geometry as a possible mathematical language which introduces intrinsic quantum structures—such as noncommuting observables—into the geometrical language of general relativity, enabling a natural setting for the possible description of quantum gravitational effects.
In parallel, I’ll reflect briefly on my own academic path—from a series of international research fellowships, through a teaching-focused academic position, to a research & teaching faculty.
