Abstract p-Adic mathematical physics is a branch of modern mathematical physics based on
the application of p-adic mathematical methods in modeling physical and related …

A bstract Non-invertible symmetries have recently been understood to provide interesting
constraints on RG flows of QFTs. In this work, we show how non-invertible symmetries can …

We provide an introduction to recent lattice formulations of supersymmetric theories which
are invariant under one or more real supersymmetries at non-zero lattice spacing. These …

A bstract It is widely believed that consistent theories of quantum gravity satisfy two basic
kinematic constraints: they are free from any global symmetry, and they contain a complete …

Outlining a revolutionary reformulation of the foundations of perturbative quantum field
theory, this book is a self-contained and authoritative analysis of the application of this new …

We consider BPS states in a large class of d= 4, N= 2 field theories, obtained by reducing six-
dimensional (2, 0) superconformal field theories on Riemann surfaces, with defect operators …

We prove conjecture due to Erickson-Semenoff-Zarembo and Drukker-Gross which relates
supersymmetric circular Wilson loop operators in the\mathcal N= 4 supersymmetric Yang …

A bstract We explore novel examples of RG flows preserving a non-invertible self-duality
symmetry. Our main focus is on\(\mathcal {N}\)= 1 quadratic superpotential deformations of …

We study four dimensional supersymmetric gauge theory in the Ω-background with the two
dimensional super-Poincare invariance. We explain how this gauge theory provides the …

The title of this article refers to analytic continuation of threedimensional Chern-Simons
gauge theory away from integer values of the usual coupling parameter k, to explore …