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Tsutomu Aragaki

Researcher at Nagoya Institute of Technology

Publications -  60
Citations -  753

Tsutomu Aragaki is an academic researcher from Nagoya Institute of Technology. The author has contributed to research in topics: Filtration & Mass transfer. The author has an hindex of 15, co-authored 60 publications receiving 723 citations. Previous affiliations of Tsutomu Aragaki include Nagoya University.

Papers
More filters
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Internal flow mechanism in filter cakes

TL;DR: In this article, the internal flow mechanism in a filter cake is reexamined in view of the movement of solids during compression, and an improved definition of the average filtration resistance is developed on the basis of the new flow equation.
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Predictions of constant pressure and constant rate f1ltrations based upon an approximate correction for side wall friction in compression permeability cell data

TL;DR: In this article, the authors defined coefficients in Eq. (12) and Eq (12c) for linear combinations of linear combinations in terms of the ratio of the coefficient in Eqs. (8d) and (8c) of the coefficients in each of these coefficients.
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Porosity variation in filter cake under constant-pressure filtration

TL;DR: In this paper, porosity variations in constant-pressure filtration cakes are measured electrically by means of filter equipment having six pairs of disk-type electrodes, and experimental results show good agreement with the theoretical values predicted by fil-ration theory on the basis of compression-permeability data.
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Dynamic characteristics of a multistage thermal diffusion type solar distillator

TL;DR: In this article, the dynamic characteristics of a multi-stage solar distillator were studied by formulating the rate equations and the heat and mass balance equations with respect to the process variables.
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Simulation of a multieffect solar distillator

TL;DR: In this article, heat and mass balance equations were formulated for a multieffect solar distillator which has recently developed in Japan with a ingeneous idea, where the mathematic equations are composed of (3N+2) algebraic equations, where N denotes the number of effect.