Description
Oberwolfach Arbeitsgemeinschaft on Quantum Signal Processing and Nonlinear Fourier Analysis
The recent study of and progress on quantum signal processing has created renewed interest in nonlinear Fourier analysis, which is related to important algorithms in quantum signal processing.
These algorithms of quantum signal processing represent functions on a real variable using a product of unitary matrices depending on this variable. This relates to the nonlinear Fourier series (NLFT), which is a multiplicative version of the classical additive Fourier series. Prominent examples of NLFT live on low dimensional Lie groups. The unitary group SU(2) provides a natural link to quantum signal processing, while historically the group SU(1; 1) has played a prominent role.
Application deadline: 1 June 2024
Organizers
András Gilyén, Budapest HUN-REN Rényi
Lin Lin, Berkeley
Christoph Thiele, Bonn