While wormholes are as good a prediction of Einstein’s theory as black holes, they are subject to severe restrictions from quantum field theory. In particular, holding a wormhole open requires a ...

A pedagogical and self-contained introduction to noncommutative quantum field theory is presented, with emphasis on those properties that are intimately tied to string theory and gravity. Topics ...

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 ...

We give a definition of noncommutative finite-dimensional Euclidean spaces Rn . We then remind our definition of noncommutative products of Euclidean spaces RN1 and RN2 which produces noncommutative ...

Noncommutative geometry offers a radical reformulation of traditional geometrical concepts by replacing the classical notion of a manifold with a noncommutative algebra of coordinates. This approach ...

In this article we outline an approach to index theory on the basis of methods of noncommutative topology. We start with an explicit index theorem for second-order differential operators on ...

Noncommutative algebra, a field concerned with algebraic structures where the order of multiplication is significant, has evolved to address intricate problems both within pure mathematics and in ...

To address these challenges, the team led by Prof. Hailu Luo at Hunan University proposed a method to achieve diverse quantum path entanglement based on the interaction between noncommutative ...

Keywords: noncommutative space, Aharonov-Bohm effect, electric dipole, quantum field theory, Lagrangian in noncommutative space Citation: Ababekri M, Anwar A, Hekim M and Rashidin R (2016) ...

This is a preview. Log in through your library . Abstract The class of Schur-Agler functions over a domain 𝓓 ⊂ ℂd is defined as the class of holomorphic operator-valued functions on 𝓓 for which a ...