直交格子でのイメージベースト血流計算手法の開発

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Published in日本機械学会論文集 A編 Vol. 70; no. 697; pp. 1232 - 1239
Main Authors 布施, 智之, 今井, 陽介, 青木, 尊之, 池平, 博夫
Format Journal Article
LanguageJapanese
Published 一般社団法人 日本機械学会 2004
Online AccessGet full text
ISSN0387-5008
1884-8338
DOI10.1299/kikaia.70.1232

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Author 青木, 尊之
布施, 智之
池平, 博夫
今井, 陽介
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  fullname: 青木, 尊之
  organization: 東京工業大学学術国際情報センター
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  fullname: 池平, 博夫
  organization: 放射線医学総合研究所
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References (2) Hart J. D., Peters, G. W. M., Schreurs, P. J. G., and Baaijens, F. P. T., “A two-dimensional fluid-structure interaction model of the aortic valve”, J. Biomech., 33, (2000), 1079-1088.
(12) Aoki, T., “3D simulation for falling papers”, Cocmput. Phys. Commun, 142, (2001), 326-329.
(4) Taykr, C. A., Hughes, T. J. R. and Zarins, C K., “Firite element modeling of blood flow in arteries”, Comput Methods Appl. Mech. Eng, 158, (1998), 155-196.
(5) Aoki, T, “Interpolated Different Operator (IDO) scheme for solving partial differential equations”, Comput. Phys. Commm, 102, (1996), 132-146.
(10) 今井陽介, 青木尊之, “IDO-LMR法を用いた直交格子ベース血流シミュレーション”, 第16回数値流体シンポジウム講演論文CD-ROM, Cl5-3, (2002)
(1) Perktold, K. and Resch, M., “Numerical flow studies in human carotid artery bifurcations”, J. Biomed Eng, 12, (1990), 111-123.
(6) 吉田浩, 青木尊之, 内海隆行 “ルンゲ・クッタ時間積分を用いた局所補間微分オペレータ (IDO) 法による双曲型方程式解法の計算精度と数値安定性の向上”, 電子情報通信学会論文誌A, J86-- (3), (2003), 223-231.
(11) Sakurai, K. and Aoki, T., “A Numerical Procedure to Evolving Contact Discontinuity by using Moving Cut-Cell Method”, Comput. Fluids Dynamic J., 10(1), (2001), 85-95
(3) Hart J. D., Peters, G. W. M, Schreurs, P. J. G., and Baaijens, F. P. T., “A three-dimensional computational analysis of fluid-structure interaction in the aortic valve”, J. Biomch, 36, (2003) 103-112.
(7) Yabe, T.and Aoki, T., “Auniversal solver for hyperbolic equations by cubic-polynomial interpolationl. One-dimensional solver”, Comput. Phys. Commun., 66, (1991), 219-232.
(13) 伯野元彦, “破壊のシミュレーション-拡張個別要素法で破壊を追う”, (1997), 14, 森北出版株式会社
(8) Sakurai, K., Aoki, T., Lee, W.H. and Kato, K., “Poisson equation solver with fourth-order accuracy by using interpolated differential operator scheme”, Comput. Math. Applic, 43, (2002), 621-630.
(9) Aoki, T., “Multi-dimensional advection of CIP (Cubic Interpolated Propagation) scheme”, Comput. Fluids Dynamics J., 4 (3), (1995), 279-291.
References_xml – reference: (4) Taykr, C. A., Hughes, T. J. R. and Zarins, C K., “Firite element modeling of blood flow in arteries”, Comput Methods Appl. Mech. Eng, 158, (1998), 155-196.
– reference: (1) Perktold, K. and Resch, M., “Numerical flow studies in human carotid artery bifurcations”, J. Biomed Eng, 12, (1990), 111-123.
– reference: (7) Yabe, T.and Aoki, T., “Auniversal solver for hyperbolic equations by cubic-polynomial interpolationl. One-dimensional solver”, Comput. Phys. Commun., 66, (1991), 219-232.
– reference: (9) Aoki, T., “Multi-dimensional advection of CIP (Cubic Interpolated Propagation) scheme”, Comput. Fluids Dynamics J., 4 (3), (1995), 279-291.
– reference: (13) 伯野元彦, “破壊のシミュレーション-拡張個別要素法で破壊を追う”, (1997), 14, 森北出版株式会社
– reference: (10) 今井陽介, 青木尊之, “IDO-LMR法を用いた直交格子ベース血流シミュレーション”, 第16回数値流体シンポジウム講演論文CD-ROM, Cl5-3, (2002)
– reference: (6) 吉田浩, 青木尊之, 内海隆行 “ルンゲ・クッタ時間積分を用いた局所補間微分オペレータ (IDO) 法による双曲型方程式解法の計算精度と数値安定性の向上”, 電子情報通信学会論文誌A, J86-- (3), (2003), 223-231.
– reference: (2) Hart J. D., Peters, G. W. M., Schreurs, P. J. G., and Baaijens, F. P. T., “A two-dimensional fluid-structure interaction model of the aortic valve”, J. Biomech., 33, (2000), 1079-1088.
– reference: (8) Sakurai, K., Aoki, T., Lee, W.H. and Kato, K., “Poisson equation solver with fourth-order accuracy by using interpolated differential operator scheme”, Comput. Math. Applic, 43, (2002), 621-630.
– reference: (12) Aoki, T., “3D simulation for falling papers”, Cocmput. Phys. Commun, 142, (2001), 326-329.
– reference: (11) Sakurai, K. and Aoki, T., “A Numerical Procedure to Evolving Contact Discontinuity by using Moving Cut-Cell Method”, Comput. Fluids Dynamic J., 10(1), (2001), 85-95
– reference: (5) Aoki, T, “Interpolated Different Operator (IDO) scheme for solving partial differential equations”, Comput. Phys. Commm, 102, (1996), 132-146.
– reference: (3) Hart J. D., Peters, G. W. M, Schreurs, P. J. G., and Baaijens, F. P. T., “A three-dimensional computational analysis of fluid-structure interaction in the aortic valve”, J. Biomch, 36, (2003) 103-112.
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Title 直交格子でのイメージベースト血流計算手法の開発
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