Conformal manifolds and 3d mirrors of Argyres-Douglas theories

Argyres-Douglas theories constitute an important class of superconformal field theories in 4d. The main focus of this paper is on two infinite families of such theories, known as Dbp(SO(2N)) and (Am, Dn). We analyze in depth their conformal manifolds. In doing so we encounter several theories of cla...

Full description

Bibliographic Details
Main Authors: Carta, F, Giacomelli, S, Mekareeya, N, Mininno, A
Format: Journal article
Language:English
Published: Springer 2021
_version_ 1826300291466657792
author Carta, F
Giacomelli, S
Mekareeya, N
Mininno, A
author_facet Carta, F
Giacomelli, S
Mekareeya, N
Mininno, A
author_sort Carta, F
collection OXFORD
description Argyres-Douglas theories constitute an important class of superconformal field theories in 4d. The main focus of this paper is on two infinite families of such theories, known as Dbp(SO(2N)) and (Am, Dn). We analyze in depth their conformal manifolds. In doing so we encounter several theories of class 𝒮 of twisted Aodd, twisted Aeven and twisted D types associated with a sphere with one twisted irregular puncture and one twisted regular puncture. These models include Dp(G) theories, with G non-simply-laced algebras. A number of new properties of such theories are discussed in detail, along with new SCFTs that arise from partially closing the twisted regular puncture. Moreover, we systematically present the 3d mirror theories, also known as the magnetic quivers, for the Dbp(SO(2N)) theories, with p ≥ b, and the (Am, Dn) theories, with arbitrary m and n. We also discuss the 3d reduction and mirror theories of certain Dbp(SO(2N)) theories, with p < b, where the former arises from gauging topological symmetries of some Tσp[SO(2M)] theories that are not manifest in the Lagrangian description of the latter.
first_indexed 2024-03-07T05:14:55Z
format Journal article
id oxford-uuid:dcd74c81-add3-443d-845a-2704a768d4c7
institution University of Oxford
language English
last_indexed 2024-03-07T05:14:55Z
publishDate 2021
publisher Springer
record_format dspace
spelling oxford-uuid:dcd74c81-add3-443d-845a-2704a768d4c72022-03-27T09:20:37ZConformal manifolds and 3d mirrors of Argyres-Douglas theoriesJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:dcd74c81-add3-443d-845a-2704a768d4c7EnglishSymplectic ElementsSpringer2021Carta, FGiacomelli, SMekareeya, NMininno, AArgyres-Douglas theories constitute an important class of superconformal field theories in 4d. The main focus of this paper is on two infinite families of such theories, known as Dbp(SO(2N)) and (Am, Dn). We analyze in depth their conformal manifolds. In doing so we encounter several theories of class 𝒮 of twisted Aodd, twisted Aeven and twisted D types associated with a sphere with one twisted irregular puncture and one twisted regular puncture. These models include Dp(G) theories, with G non-simply-laced algebras. A number of new properties of such theories are discussed in detail, along with new SCFTs that arise from partially closing the twisted regular puncture. Moreover, we systematically present the 3d mirror theories, also known as the magnetic quivers, for the Dbp(SO(2N)) theories, with p ≥ b, and the (Am, Dn) theories, with arbitrary m and n. We also discuss the 3d reduction and mirror theories of certain Dbp(SO(2N)) theories, with p < b, where the former arises from gauging topological symmetries of some Tσp[SO(2M)] theories that are not manifest in the Lagrangian description of the latter.
spellingShingle Carta, F
Giacomelli, S
Mekareeya, N
Mininno, A
Conformal manifolds and 3d mirrors of Argyres-Douglas theories
title Conformal manifolds and 3d mirrors of Argyres-Douglas theories
title_full Conformal manifolds and 3d mirrors of Argyres-Douglas theories
title_fullStr Conformal manifolds and 3d mirrors of Argyres-Douglas theories
title_full_unstemmed Conformal manifolds and 3d mirrors of Argyres-Douglas theories
title_short Conformal manifolds and 3d mirrors of Argyres-Douglas theories
title_sort conformal manifolds and 3d mirrors of argyres douglas theories
work_keys_str_mv AT cartaf conformalmanifoldsand3dmirrorsofargyresdouglastheories
AT giacomellis conformalmanifoldsand3dmirrorsofargyresdouglastheories
AT mekareeyan conformalmanifoldsand3dmirrorsofargyresdouglastheories
AT mininnoa conformalmanifoldsand3dmirrorsofargyresdouglastheories