4 citations · 15 across the 9 of their papers we have counts for
9 papers
Correlation functions of harmonic lattices in d-dimensional space
Masafumi Shimojo, Satoshi Ishihara, Hironobu Kataoka +2
We study the correlation functions between the dynamical variables and between their conjugate momenta at sites of a harmonic lattice in the -dimensional Euclidean space. We sho…
Corner functions from entanglement indices of harmonic lattices
Masafumi Shimojo, Satoshi Ishihara, Hironobu Kataoka +1
We study the entanglement indices such as logarithmic negativities (LNs) and mutual informations (MIs) between two adjacent subsets in a isolated universal set of harmonic osci…
The superspace representation of Super Yang-Mills theory on NCG
Masafumi Shimojo, Satoshi Ishihara, Hironobu Kataoka +2
A few years ago, we found the supersymmetric(SUSY) counterpart of the spectral triple which specified noncommutative geometry(NCG). Based on "the triple", we considered the SUSY ve…
Supergravity on the noncommutative geometry
Masafumi Shimojo, Satoshi Ishihara, Hironobu Kataoka +2
Two years ago, we found the supersymmetric counterpart of the spectral triple which specified noncommutative geometry. Based on the triple, we derived gauge vector supermultiplets,…
Minimum Supersymmetric Standard Model on the Noncommutative Geometry
Satoshi Ishihara, Hironobu Kataoka, Atsuko Matsukawa +2
We have obtained the supersymmetric extension of spectral triple which specify a noncommutative geometry(NCG). We assume that the functional space H constitutes of wave functions o…
Supersymmetric Yang-Mills Theory on the Noncommutative Geometry
Satoshi Ishihara, Hironobu Kataoka, Atsuko Matsukawa +2
Recently, we found the supersymmetric counterpart of the spectral triple. When we restrict the representation space to the fermionic functions of matter fields, the counterpart whi…
Supersymmetric Dirac Operator on the Noncommutative Geometry
Satoshi Ishihara, Hironobu Kataoka, Atsuko Matsukawa +2
We extend naturally the spectral triple which define noncommutative geometry (NCG) in order to incorporate supersymmetry and obtain supersymmetric Dirac operator D_M which acts on…
Supersymmetric QCD in the Noncommutative Geometry
Satoshi Ishihara, Hironobu Kataoka, Atsuko Matsukawa +2
Introduction of supersymmetry into the noncommutative geometry is investigated. We propose a new Dirac operator which plays the role of the metric over the extended algebra of chir…
D=4, N=1, Type IIA Orientifolds
S. Ishihara, H. Kataoka, Hikaru Sato
We study D=4, N=1, type IIA orientifold with orbifold group and . We calculate one-loop vacuum amplitudes for Klein bottle, cylinder and Mobius strip and extr…