Noncommutative algebra encompasses a broad class of algebraic structures in which the commutative law does not hold, thereby allowing for a rich diversity of mathematical phenomena. Within this ...

Noncommutative algebra has emerged as a fundamental area in modern mathematics, focusing on structures where the usual commutative property of multiplication is relaxed. In this framework, Weyl ...

We plan to run the workshop in hybrid form with a considerable number of participants present in Münster and video transmission to the outside world. This workshop intends to be a first meeting point ...

In this paper we analyze the Banach *-algebra of time-frequency shifts with absolutely summable coefficients. We prove a noncommutative version of the Wiener lemma. We also construct a faithful ...

Vol. 30, No. 7, The 22nd International Conference on Finite and Infinite Dimensional Complex Analysis and Applications (2016), pp. 1747-1755 (9 pages) Consists of six departments and provides ...

My research belongs to the area of noncommutative geometry. I am particularly interested in the cyclic cohomology and index theory. I am interested as well in the deformation quantization and its ...

Quantum Riemannian geometry is a generalisation of geometry that allows coordinates to be noncommutative. The project will focus on a particular approach to this [1] in which differential forms are ...