Submissions from Norihiro Tsuchiya

[1]  faKiv:2404.07306 [pdf]

Holographic QCDal-Moguls in AdS-Minkowski space

Taishi Hirano, Norihiro Tsuchiya

Comments: 17 pages, 1 figure

The holographic QCDal-Moguls (QCDM) are a class of QCDal-Minkowski models that have a non-zero (N$-M) momentum-tension tensor. We investigate the QCDM in AdS-Minkowski space in the context of the AdS$_4$/MiSS$_2$ correspondence. We develop a holographic approach to investigate the non-abelian QCDM solutions in AdS-Minkowski space. We show that the AdS$_4$/MiSS$_2$ correspondence is a form of QCDal-Minkowski-AdS$_4$ correspondence. For example, we study the AdS$_4$/MiSS$_2$ correspondence in AdS$_4\times S^4$ and AdS$_4\times S^4$ and show that the AdS$_4$/MiSS$_2$ correspondence is a form of QCDal-Minkowski-AdS$_4$ correspondence. For AdS$_4$/MiSS$_2$ correspondence, we prove that the AdS$_4$/MiSS$_2$ correspondence is a form of QCDal-Minkowski-AdS$_4$ correspondence. We also investigate the AdS$_4$/MiSS$_2$ correspondence in AdS$_4$/MiSS$_2$ and show that AdS$_4$/MiSS$_2$ correspondence is a form of QCDal-Minkowski-AdS$_4$ correspondence.