Naoaki Kanai
Tokai University
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Featured researches published by Naoaki Kanai.
Archive | 2007
Norio Furuya; Hiroshi Kanai; K. Sakamoto; Naoaki Kanai
The physical properties of tissues are of practical interest in medical engineering and various fields of medicine. In this study, the electrical time constants of living cells, especially erythrocytes, are discussed. β dispersion is often called as structural relaxation caused by cellular structure of tissues. The time constant of β dispersion is affected by the shape of cells, the membrane thickness of cells, the conductivity of intracellular fluid and the orientation of the cells. Therefore, we can get a lot of information such as intra- and extracellular volumes from β dispersion phenomenon. The electrical properties of blood can be analytically calculated by Fricke’s equation under some assumptions. The most important assumption is that the shape of erythrocyte in blood approximated to the confocal ellipsoidal spheroid. This model has a single time constant, although the time constant of a real erythrocyte with constant membrane thickness must be distributed. As a result, the difference exists between the admittance locus analytically calculated from Fricke’s model and the experimental results obtained from blood. In this study, comparison of the results analytically calculated by Fricke’s equation and the results numerically calculated by boundary element method for the model with the constant membrane thickness were compared. From these results, the error of Fricke’s results can be estimated.
Archive | 2007
Hiroshi Kanai; Norio Furuya; Katsuyuki Sakamoto; Naoaki Kanai
The physical properties of tissues are of practical interest in medical engineering and various fields of medicine. In this study, the electrical time constants of living cells, especially erythrocytes, are discussed. β dispersion is often called as structural relaxation caused by cellular structure of tissues. The shape of cells, the membrane thickness of cells, the conductivity of intracellular fluid and the orientation of the cells affect the time constant of β dispersion. Therefore, we can get a lot of information such as intra- and extra-cellular volumes from β dispersion phenomenon. [1][2][3][4][8][11]. The electrical properties of blood can be analytically calculated by Fricke equation under some assumptions [9]. The most important assumption is that the shape of erythrocyte in blood approximated to the confocal ellipsoidal spheroid (shown in Fig.1). And all erythrocytes orient themselves so as to one of three –rectangular axis is parallel to the electrical field. This model has a single time constant, although the time constant of a real erythrocyte with constant membrane thickness must be distributed.
American Journal of Physiology-renal Physiology | 2002
Brenda S. Chan; Shinichi Endo; Naoaki Kanai; Victor L. Schuster
Experimental Eye Research | 2002
Kenji Kashiwagi; Naoaki Kanai; Takayuki Tsuchida; Michihiro T. Suzuki; Yoko Iizuka; Yuko Tanaka; Shigeo Tsukahara
Journal of Advanced Science | 2005
Takashi Itoh; Tatsuhiro Kimura; Yoshiaki Hayasaka; Hiroshi Ohshima; Naoaki Kanai; Kiyoyuki Yamazaki
Journal of Advanced Science | 2012
Fumitaka Aki; Takuya Kemmoku; Tatsuhiro Kimura; Yoshiyuki Kageyama; Hiroshi Ohshima; Naoaki Kanai; Katsuro Okamoto; Kiyoyuki Yamazaki; Hiroyuki Tadokoro
Journal of Advanced Science | 2012
Hiroyuki Nakamura; Tatsuhiro Kimura; Koji Yazaki; Hiroshi Ohshima; Naoaki Kanai; Katsuro Okamoto; Kiyoyuki Yamazaki; Hiroyuki Tadokoro
Journal of Biorheology | 2011
Katsuyuki Sakamoto; Norio Furuya; Hiroshi Kanai; Naoaki Kanai
Journal of Advanced Science | 2006
Tomokazu Kawamura; Keitaro Hashimoto; Shuji Shimazaki; Kiyoyuki Yamazaki; Naoaki Kanai
Nippon Eiyo Shokuryo Gakkaishi | 2004
Kazumasa Tanaka; Kunimasa Koga; Tomokazu Kawamura; Kazuaki Kawabata; Tohru Soejima; Toshihiro Endoh; Tsuneo Bandoh; Kuniko Fukuda; Naoaki Kanai; Manabu Sakakibara