159 citations · 327 across the 13 of their papers we have counts for
7 papers · 1 filter
Two-neutron halo structure and anti-halo effect in 31F
Hiroshi Masui, Wataru Horiuchi, Masaaki Kimura
We perform a detailed analysis for the structure of 31F, which is a candidate of the halo nucleus. We calculate the radius and reaction cross-section using a three-body model of 29…
Importance of separated efficiencies between positively and negatively charged particles for cumulant calculations
Toshihiro Nonaka, Tetsuro Sugiura, ShinIchi Esumi +2
We show the importance of separated efficiency corrections between positively and negatively charged particles for cumulant calculations by Monte Carlo toy models and analytical ca…
Recent development of complex scaling method for many-body resonances and continua in light nuclei
Takayuki Myo, Yuma Kikuchi, Hiroshi Masui +1
The complex scaling method (CSM) is a useful similarity transformation of the Schrödinger equation, in which bound-state spectra are not changed but continuum spectra are separated…
Precise comparison of the Gaussian expansion method and the Gamow shell model
Hiroshi Masui, Kiyoshi Katō, Nicola Michel +1
We perform a detailed comparison of results of the Gamow Shell Model (GSM) and the Gaussian Expansion Method (GEM) supplemented by the complex scaling (CS) method for the same tran…
Predictions of elliptic flow and nuclear modification factor from 200 GeV U + U collisions at RHIC
Hiroshi Masui, Bedangadas Mohanty, Nu Xu
Predictions of elliptic flow () and nuclear modification factor () are provided as a function of centrality in U + U collisions at = 200 GeV. Since…
Study for the s-wave in ^{10}Li with analysis of cross-sections
Hiroshi Masui, Shigeyoshi Aoyama, Kiyoshi Katō +1
We study the effect of s-wave cross-sections in He+ and Li+ elastic scattering reactions by using the Jost function method (JFM). In He (He+), the…
Monte-Carlo Study of Bound States in a Few-Nucleon System - Method of Continued Fractions -
H. Masui, T. Sato
We propose a new type of Monte-Carlo method which enables us to study the excited state of many-body systems.