# Anosh Joseph, Ph.D.

## Affiliations: | 2005-2011 | Physics | Syracuse University, Syracuse, NY, United States |

##### Area:

Theoretical Physics, Elementary Particle Physics##### Website:

https://anoshjoseph.wordpress.com/##### Google:

"Anosh Joseph"##### Mean distance: (not calculated yet)

#### Parents

Sign in to add mentorSimon Catterall | grad student | 2005-2011 | Syracuse | |

(Supersymmetric Yang-Mills theories on the lattice) | ||||

Rajan Gupta | post-doc | 2011-2013 | LANL | |

Rainer Sommer | post-doc | 2013-2015 | Deutsches Elektronen-Synchrotron DESY | |

David Tong | post-doc | 2015-2016 | Cambridge |

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#### Publications

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Joseph A, Kumar A. (2019) Complex Langevin simulations of zero-dimensional supersymmetric quantum field theories Physical Review D. 100: 74507 |

Basu P, Jaswin K, Joseph A. (2018) Complex Langevin Dynamics in Large $N$ Unitary Matrix Models Physical Review D. 98: 34501 |

Joseph A. (2018) Lattice formulation of N =2 * Yang-Mills Physical Review D. 97: 94508 |

Chaudhuri S, Giraldo-Rivera VI, Joseph A, et al. (2018) Abelian tensor models on the lattice Physical Review D. 97: 86007 |

Catterall S, Jha RG, Joseph A. (2018) Nonperturbative study of dynamical SUSY breaking in N = ( 2 , 2 ) Yang-Mills theory Physical Review D. 97: 54504 |

Joseph A. (2018) N = 2* Yang-Mills on the Lattice Epj Web of Conferences. 175: 08019 |

Bahr F, Banerjee D, Bernardoni F, et al. (2016) Continuum limit of the leading-order HQET form factor in Bs→Kℓν decays Physics Letters, Section B: Nuclear, Elementary Particle and High-Energy Physics. 757: 473-479 |

Joseph A. (2016) A euclidean lattice formulation of D = 5 maximally supersymmetric Yang-Mills theory Journal of High Energy Physics. 2016 |

Joseph A. (2015) Review of lattice supersymmetry and gauge-gravity duality International Journal of Modern Physics A. 30 |

Bhattacharya T, Cirigliano V, Cohen SD, et al. (2015) Isovector and isoscalar tensor charges of the nucleon from lattice QCD Physical Review D - Particles, Fields, Gravitation and Cosmology. 92 |