Quantum deformed potentials arise naturally in quantum mechanical systems of one
bosonic coordinate coupled to N f Grassmann valued fermionic coordinates, or to a …

A bstract We investigate the exact-WKB analysis for quantum mechanics in a periodic
potential, with N minima on S 1. We describe the Stokes graphs of a general potential …

We formulate a geometric Riemann–Hilbert correspondence that applies to the derivation by
Jimbo and Sakai of equation q-PVI from “isomonodromy” conditions. This is a step within …

A bstract We discuss 3d brane webs and effective Chern-Simons levels for 3d\(\mathcal
{N}\)= 2 gauge theories. We find that turning on real masses for chiral multiplets leads to …

We explore the exact-WKB (EWKB) method through the analysis of Airy and Weber types,
with an emphasis on the exact quantization of locally harmonic potentials in multiple sectors …

We describe the Stokes phenomenon, its main significance, and its emergence in various
landscapes. We explain how to use Stokes phenomena to enrich the classical dynamics of …

The boosting of electrical and microelectronic goods causes the continuous increase in the
amount of power per unit volume of these gadgets, leading to unavoidable overheating …

A bstract We propose a novel approach of uncovering Stokes phenomenon exhibited by the
holomorphic blocks of\(\mathbbm {CP}\) 1 model by considering it as a specific decoupling …

We propose a novel approach of uncovering Stokes phenomenon exhibited by the
holomorphic blocks of CP 1 model by considering it as a specific decoupling limit of SQED 2 …

This is the fifth volume of the Handbook of Geometry and Topology of Singularities, and this
forms a unit together with Volume VI, focused on singular holomorphic foliations …