activity
20192022
most citedDiffusion and Chemical Potential in Polymer Solutions

2 citations · 4 across the 5 of their papers we have counts for

collaborators

6 papers

cond-mat.soft2022

Size Exponents of Branched Polymers/ Extension of the Isaacson-Lubensky Formula and the Application to Lattice Trees

Kazumi Suematsu, Haruo Ogura, Seiichi Inayama +1

Branched polymers can be classified into two categories that obey the different formulae: \begin{equation} ν= \begin{cases} \hspace{1mm}\displaystyle\frac{2(1+ν_{0})}{d+2} & \hspac…

cond-mat.soft2022

Branched Polymers with Excluded Volume Effects/ Configurations of Comb Polymers in Two- and Three-dimensions

Kazumi Suematsu, Haruo Ogura, Seiichi Inayama +1

We investigate the excluded volume effects in good solvents for the isolated comb polymers having . In particular, we investigate the change of the size exponent, , d…

cond-mat.soft2021

Branched Polymers with Excluded Volume Effects/ Relationship between Polymer Dimensions and Generation Number

Kazumi Suematsu, Haruo Ogura, Seiichi Inayama +1

We discuss the extension of the empirical equation: , where the subscript 0 denotes the ideal value with no excluded volume…

cond-mat.soft20201 cited

Segment Distribution around the Center of Gravity of a Triangular Polymer

Kazumi Suematsu, Haruo Ogura, Seiichi Inayama +1

The segment distribution around the center of gravity is investigated for a special comb polymer (triangular polymer) having the side chains of the same generation number, , as…

cond-mat.soft20201 cited

Segment Distribution around the Center of Gravity of Branched Polymers

Kazumi Suematsu, Haruo Ogura, Seiichi Inayama +1

Mathematical expressions for mass distributions around the center of gravity are derived for branched polymers with the help of the Isihara formula. We introduce the Gaussian appro…

cond-mat.soft20192 cited

Diffusion and Chemical Potential in Polymer Solutions

Kazumi Suematsu, Haruo Ogura, Seiichi Inayama +1

We give a mathematical proof for the preceding derivation of the excluded volume theory on the basis of the thermodynamic theory, the concept of diffusion, and the theory of total…