PaperPanorama

Nuclear Theory·nucl-th

Wednesday·March 9, 2022

5 papers2 primary·3 cross-listed

  1. 03

    3D structure of jet-induced diffusion wake in an expanding quark-gluon plasma

    Zhong Yang🇨🇳 · Tan Luo🇪🇸 · Wei Chen🇨🇳 · Long-Gang Pang🇨🇳 · Xin-Nian Wang🇨🇳

    The diffusion wake accompanying the jet-induced Mach cone provides a unique probe of the properties of quark-gluon plasma in high-energy heavy-ion collisions. It can be characterized by a depletion of soft hadrons in the opposite direction of the propagating jet. We explore the 3D structure of the diffusion wake induced by -triggered jets in Pb+Pb collisions at the LHC energy within the coupled linear Boltzmann transport and hydro model. We identify a valley structure caused by the diffusion wake on top of a ridge from the initial multiple parton interaction (MPI) in jet-hadron correlation as a function of rapidity and azimuthal angle. This leads to a double-peak structure in the rapidity distribution of soft hadrons in the opposite direction of the jets as an unambiguous signal of the diffusion wake. Using a two-Gaussian fit, we extract the diffusion wake and MPI contributions to the double peak. The diffusion wake valley is found to deepen with the jet energy loss as characterized by the -jet asymmetry. Its sensitivity to the equation of state and shear viscosity is also studied.

    hep-phnucl-thPRL(2023)·70 citations
  2. 04

    On Lowest Lying Octet Baryons

    Chang Chen🇨🇳 · Wen-Qi Niu🇨🇳 · Han-Qing Zheng🇨🇳

    The recently proposed baryon is studied in a flavor scheme with matrix unitarization, by fitting to low energy cross section and phase shift data. It is found that co-exists with low lying poles in other channels, which have been extensively discussed in the literature, though they belong to different octets, in the limit. Hence the existence of is further verified.

    hep-phnucl-thCPC(2022)·5 citations
  3. 05

    Linearisability of divergence-free fields along invariant 2-tori

    David Perrella · David Pfefferlé · Luchezar Stoyanov

    We find conditions under which the restriction of a divergence-free vector field to an invariant toroidal surface is linearisable. The main results are similar in conclusion to Arnold's Structure Theorems but require weaker assumptions than the commutation . Relaxing the need for a first integral of (also known as a flux function), we assume the existence of a solution to the cohomological equation on a toroidal surface mutually invariant to and . The right hand side is a normal surface derivative available to vector fields tangent to . In this situation, we show that the field on is either identically zero or nowhere vanishing with being linearisable. We are calling the latter the semi-linearisability of (with proportionality ). The non-vanishing property relies on Bers' results in pseudo-analytic function theory about a generalised Laplace-Beltrami equation arising from Witten cohomology deformation. With the use of de Rham cohomology, we also point out a Diophantine integral condition where one can conclude that itself is linearisable. The linearisability of is fundamental to the so-called magnetic coordinates, which are central to the theory of magnetically confined plasmas.

    math.DGmath-phmath.MPnucl-thSN Partial Differ. Equ. Appl.(2022)·0 citations

Affiliations

first authorsco-authorsvia INSPIRE