scispace - formally typeset
T

Tomoshige Nitta

Researcher at Osaka University

Publications -  106
Citations -  1975

Tomoshige Nitta is an academic researcher from Osaka University. The author has contributed to research in topics: Adsorption & Supercritical fluid. The author has an hindex of 24, co-authored 106 publications receiving 1919 citations.

Papers
More filters
Journal ArticleDOI

An adsorption isotherm of multi-site occupancy model for homogeneous surface

TL;DR: In this article, an ad-sorption isotherm for a heterogeneous surface is described on the basis of a multi-site occupancy model followed by a group-contribution assumption.
Journal ArticleDOI

Basis set and electron correlation effects on the polarizability and second hyperpolarizability of model open-shell π-conjugated systems

TL;DR: Basis set investigations evidence that the linear and nonlinear responses of the radical cation necessitate the use of a less extended basis set than its neutral analog, and basis sets resulting from removing not necessary diffuse functions from the augmented correlation consistent polarized valence double zeta basis set have been shown to provide (hyper)polarizability values of similar quality.
Journal ArticleDOI

A quantum chemical approach to the free energy calculations in condensed systems: the QM/MM method combined with the theory of energy representation.

TL;DR: The point of the present approach is to employ the QM solute with electron density fixed at its average distribution in order to make the solute-solvent interaction pairwise, and the solvation free energy can be computed within the standard framework of the energy representation.
Journal ArticleDOI

A hybrid QM/MM method employing real space grids for QM water in the TIP4P water solvents

TL;DR: It is shown that the real‐space grid QM/MM method is adequate and superior for the description of the polarization of QM water in a water solution as well as in the gas phase and is suitable for the high‐performance parallel computing due to the localization of Hamiltonian operations in the real space.