My Check 論文

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A

Alziary de Roqueport, T., Grillaud, G., computation of taylor vortex flow by a transient implicit method, Computers and Fluids, Vol. 6 (1978), pp. 259-269.
Anson, D.K., Mullin, T., Cliffe, K. A., a numerical and experimental investigation of a new solution in the Taylor vortex problem, J. Fluid Mech., Vol. 207 (1989), pp. 475-489.
Aouidef, A., Normand, C., Stegner, A., Wesfreid, J. E., centrifugal instability of pulsed flow, Phys. Fluids, Vol. 6 (11) ( November, 1994), pp. 3665-3676.
青山　裕司、矢川　元基、平岡　宏一、構造解析のための省メモリ型直接法による大規模連立一次方程式の求解、機論、C,６４－６２４ (1998)、pp. 2954-2959.
Arai, M., experimental and numerical studies of sloshing pressure in liquid cargo tanks, J. Soc. Naval Archit. Japan, Vol. 155, 1984, pp. 114-121.
Ashrafi, N., Khayat, R. E., shear-thinning-induced chaos in Taylor-Couette flow, Physical review E, Vol. 61, No. 2, Feb. 2000, pp. 1455-1467.
Ashwin, P., Mann, G. W., King, G. P., azimuthally propagating ring vortices in a model for nonaxisymmetric Taylor vortex flow, Physical review letters, the American physical society, Vol. 75, Number 25, 18 December 1995.
東尚史, 小河原加久治, 飯田誠一、テイラー渦流れの変異モード発生機構に関する数値的研究（内円筒回転角加速度の影響）、機論、B58-555 (1992), pp. 3245-3250.
東尚史, 小河原加久治, 飯田誠一, 回転二重円筒管内流れの非定常三次元計算, 機論, B 57-535 (1991-3), pp. 905-913.
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B

Baker, G. R., Israeli, M., spinap from rest of immiscible fluids, Studies in applied mathematics, Vol. 65 (1981), pp. 249-268.
Ball, K.S, Farouk, B., bifurcation phenomena in Taylor-couette flow with buoyancy effects, J. Fluid Mech., 197(1988), pp. 479-501, Nakamura-7
Barenghi, C. F., a special method for time modulated taylor-couette flow, Computer methods in applied mechanics and engineering, Vol. 80 (1990), pp. 223-227.
Bauer, H. F., Eidel, W., transient motion of a viscous liquid with free surface in a cylindrical container, ZAMM, Vol. 79, No. 2 (1999), pp. 97-106, Stock-01.
Benjamin, T.B., bifurcation phenomena in steady flows of a viscous fluid Ⅱ experiments, Proc. R. Soc. Lond., A359(1978), pp. 27-43.
Benjamin, T.B., Mullin, T., anomalous modes in the Talor experiment, Proc. R. Soc. Lond., A337(1981), pp. 221-249.
Berger, H. R., mode analysis of Taylor-Couette flow in finite gaps, ZAMM, Vol. 79, No. 2 (1999), pp. 91-96, Stock-01.
Bielek, C.A., Koschmieder, E.L., Taylor vortices in short fluid columns with large radius ratio, Phys. Fluids, A 2-9 (Sep. 1990), pp. 1557-1563.
Bolstad, J.H., Keller, H.B., computation of anomalous modes in the Taylor experiment, journal of Computational Physics, 69 (1987), pp. 230-251.
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C

Chan, R. K.-C., Street, R. L., a computer study of finite amplitude water waves, J. Comp. Phys., Vol. 6, 1970, pp. 68-94.
Cliffe, K. A., numerical calculation of two-cell and single-cell Taylor flows, J. Fluids Mech., Vol. 135 (1983), pp. 219-233.
Cliffe, K.A., numerical calculations of the primary-flow exchange process in the Taylor proglem, J. Fluid Mech.,197(1988), pp. 57-79.
Cliffe, K.A., Kobine, J.J., Mullin, T., the role of anomalous modes in Taylor-Couette flow, Proc. R. Soc. Lond., A 439 (1992), pp. 341-357.
Cole, J.A., Tayor-vortex instability and annulus-length effects, J. Fluid Mech, 75-1(1976), pp. 1-15.
Cole, J. A., Taylor vortices with eccentric rotating cylinders, Nature, Vol. 221 (Jan. 18, 1969).
Haragus-courcelle, M., Schneider, G., biffurcating fronts fot the Taylor-Couette problem in infinite cylinders, Z. angew. Math. Phys., Vol. 50 (1999), pp. 120-151.-2
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D

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E

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F

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G

Germano, M., Piomelli, U., Moin, P., Cabot, W. H., a dynamic subgridscale eddy viscosity model, Phys. Fluids, A3-7, 1991, pp. 1760-1765.
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H

萩原　良道、仲村　昌義、田中　満、１個の不溶性液滴を含むテイラー渦液流のDNS、第１１回生研NSTシンポジウム、平成８年３月４－５日(1996), pp. 131-137.
Hill, N. A., numerical studies of "side-by-side" and other modes for the Taylor problem in a finite annulus, Computers and Fluids, 16-4 (1988), pp. 445-458.
Hinatsu, M., numerical simulation of unsteady viscous nonlinear waves using moving grid system fitted on a free surface, J. Kansai. Soc. Naval. Archit., Vol. 217, 1992, pp. 1-11.
Hino, T., numerical simulation of a viscous flow with a free-surface around a ship model, J. Soc. Naval Archit. Japan, Vol. 161, 1987, pp. 1-9.
日野　孝則、非構造格子による自由表面流れの計算、第１３回数値流体シンポジウム, C10-1.
Hirshfeld, D., Rapaport, D. C., molecular dynamics simulation of Taylor-Couette vortex formation, physical review letters, Vol. 80, No. 24, 1998, Jun. 15, pp. 5337-5340.
Hirshfeld, D., Rapaport, D. C., growth of Taylor-vortices : a molecular dynamics study, Physical Review E, Vol. 61, No. 1, Jan. 2000, pp. R21-R24.
Hirt, C. W., Amsden, A. A., Cook, J. L., an arbitary lagrangian-Eulerian computing method for all flow speeds, Journal of computational physics, Vol. 14, 1974, pp. 227-253.
Huerta, A., Liu, W. K., viscous flow with large free surface motion, Computer methods in applied mechanics and engineering, Vol. 69, 1988, pp. 277-324.
Howes, T., Rudman, M., Flow and axial dispersion simulation for traveling axisymmetric Taylor vortices, AIChE Journal, Vol. 44 (Feb. 1998), pp. 255-262).
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I

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J

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K

桂木　一行、鵜飼　修、Body-Fit 法による非圧縮粘性流解析、三菱重工技報、Vol. 28, No. 4, 1991-7. pp. 387-390.
角田　和彦、回転同心二重円筒内流れの３次元有限要素計算、第１３回数値流体シンポジウム, E05-5.
Kim, K. Y., Hyun, J. M., spin-up from rest of a two-layer liquid in a cylinder, Transactions of the ASME, Journal of fluids engineering, Vol. 116 (Dec. 1994), pp. 808-.
Koshmieder, E. L., Taylor vortices between eccentric cylinders, The physics of fluids, Vol. 19-1 (Jan. 1976), pp. 1-4.
Kuo, D. C., Ball, K. S., Taylor-Couette flow with buoyancy : Onset of spiral flow, Phys. Fluids, Vol. 9-10 (Oct. 1997), pp. 2872-2884.
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L

Lee, Y. G., Miyata, H., a finite-difference simulation method for 2D flows about bodies of arbitary configuration, J. Soc. Naval Archit.. Japan, Vol. 167, 1990, pp. 1-8.
Levich, V. G., Krylov, V. S., surface tension driven phenomena, Annu. Rev. Fluid Mech., Vol. 1, 1969, pp. 293-316.
Lewis, J. W., an experimental study of the motion of a viscous liquid contained between two coaxial cylinders.
Lewis, G. S., Swinney, H. L., velocity structure function, scaling, and transitions in high-Reynolds-number Couette-Taylor flow, Physical review E, Vol. 59-5 (May 1999), The americal physical society.
Li, J. D., simulating the turbulent Taylor-Couette flows using DNS, 13th Australasian fluid mechanics conference, 1998.
Liao, C. B., Jane, S. J., Young, D. L., numerical simulation of three-dimensional Couette-Taylor flows, International journal for numerical methods in fluids, Vol. 29 (1999), pp. 827-847.
Lim, T. G., Choi, S., Hyun, J. M., transient interface shape of a two-layer liquid in an abruptly rotating cylinder, Transactions of the ASME, Vol. 115 (Jun. 1993), pp. 324-329, Journal of Fluids Engineering.
Lim, T. T., Chew, Y. T., Xiao, Q., a new flow regime in a Taylor- ouette flow, Physics of Fluids, Vol. 10-12 (Dec. 1998), pp. 3233-3235.
Lin, P., Liu, P. L., a numerical study of breaking waves in the furf zone, J. Fluid Mech., Vol. 359, 1998, pp. 239-264.
Linek, M., Ahlers, G., boundary limitation of wave numbers in Taylor-vortex flow, Physical review E, Bol. 58, No. 3, Sep. 1998, pp. 3168-3174.
Longuet-Higgains, M. S., Cokelet, E. D., the deformation of slteep surface wave on water I. a numerical method of computation, Proc. R. Soc. London A., Vol. 350, 1976, pp. 1-26.
Lu(stress)cke, M., Mihelcic, M., Wingerath, K., flow in a small annulus between concentric cylinders, J. Jluid Mech., 140 (1984), pp. 343-353.
Lu(stress)cke, M., Muhelcic, M., Wingerath, K., front propagation and pattern formation of Taylor vortices growing into anstable circular Couette flow, Physics review A, Vol. 31-1 (Jan. 1985), pp. 396-409).
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M

Maronnier, V., Picasso, M., Rappaz, J., numerical simulation of free surface flows, journal of computational physics, Vol. 155, 1999, pp. 439-455.
Miyata, H., finite difference simulation of breaking waves, J. Comp. Phys., Vol. 65-1, 1986, pp. 179-214.
Miyata, H., Nishimoto, S., finite-difference simulation of nonlinear ship waves, J. Fluid Mech., Vol. 157, 1985, pp. 327-357.
Miyata, H., et al., numerical study of some wave breaking problems by a finite difference method, J. Kansai Soc. Naval Archit., Vol. 207, 1987, pp. 11-23.
Miyata, H., Katsumata, M., Lee, Y. G., Kajitani, H., a finite difference simulation method for strongly interacting two-layer flow, J. Soc. Naval Archit. Japan, Vol. 163, 1988, pp. 1-16.
Miyata, H., Nishimura, S., finite difference simulation of nonlinear waves generated by ships of arbitrary three-dimensional configuration, journal of computational physics, Vol. 60, 1985, pp. 391-436.
Miyata, H., Nishimura, S., finite-difference simulation of nonlinear ship waves, J. Fluid Mech., Vol. 157, 1985, pp. 327-357.
諸井　隆宏、伊藤　基之、藤田　清和、回転円板による粘弾性流体の容器内流れ（数値シュミレーションと実験）、機論、B65-639, 1999-11, pp. 3561-3568.
諸井　隆宏、伊藤　基之、藤田　清和、浜崎　寿生、回転円板による粘弾性流体の容器内流れ（アスペクト比の影響）、機論、B66-645, 2000-5, pp. 1279-1286.
Mullin, T., Benjamin, T. B., transition to oscillatory motion in the Taylor experiment, Nature, Vol. 288 II (Dec. 1980), pp. 567-569.
Mullin, T., Tavener, S. J., Cliffe, K. A., an experimental and numerical study of a codimension-2 bifurcation in a rotating annumus, Europhys. Lett., 8-3 (1989), pp. 251-256.
Mullin, T., mutations of steady cellular flows in the Taylor experiment, J. Fluid Mech., Vol. 121 (1982), pp. 207-218.
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N

Nakamura, I., Toya, Y., Yamashita, S., Ueki, Y., an experiment on a Taylor vortex flow in a gap with a small aspect ratio (Instability of Taylor vortex flows), JSME International Journal, Series II, Vol. 32-3 (1989), pp. 388-394.
Nakamura, I., Toya, Y., existence of extra vortex and twin vortex of anomalous mode in Taylor vortex flow with a small aspect ratio, Acta Mechanica, Vol. 117 (1996), pp. 33-46.
中村　育雄、戸谷　順信、多重解テイラー渦におけるモードの形成条件（両端が固定の場合）、機論、B60-571 (1994), pp. 723-729.
Nagata, M., on wavy instabilities of the Taylor-vortex flow between rotating cylinders, J. Fluids Mech., Vol. 88 (1988), pp. 585-598.
長浜　光泰、長濱　信一、根角　幸明、山森　隆江、堀　徹、タンク壁適合座標系による２次元スロッシングの数値計算、日本造船学会論文集. Vol. 172, 1992, pp. 487-499.
Neitzel, G. P., numerical computation of time-dependent Taylor-vortex flows in finite-length geometries, J. Fluid Mech., Vol. 141 (1984), pp. 51-66.
Nichols, B. D., Hirt, C. W., improved free-surface boundary conditions for numerical incompressible-flow calculations, J. Comp. Phys., Vol. 8, 1971, pp. 434-448.
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O

小川　泰伸、岩津　玲磨、自由表面を有する回転円筒内の軸対称な渦崩壊、第１３回数値流体力学シンポジウム, 1999.
小山田　耕二、VRMLを用いたCFD結果の可視化技術、機論、B66-646, 2000-6, pp. 1259-1265.
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P

Park, J, Zhu, M., Miyata, H., on the accuracy of numerical wave making techniques, journal of the society of naval architects of japan, Vol. 173, 1993, pp. 35-44.
Pfister, G., Schmidt, H., Cliffe, K. A., Mullin T., bifurcation phenomena in Taylor-Couette flow in a very short annulus, J. Fluids Mech., Vol. 191 (1988), pp. 1-18.
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R

Riechelmann, D., Nanbu, K., three-dimensional simulation of wavy Taylor vortex flow by direct simulation Monte Carlo method, Phys, Fluids, Vol. 9-4 (Apr. 1997).
Rudman, M., Metcalfe, G., Ten, J., Graham, L., mixing stretching and chaos in wavy Taylor vortex flow, 13th australasian Fluids Mechanics Conference, 1998.
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S

佐藤　輝明、宮嵜　武、山本　稀義、Tayllor-Couette 渦の乱流遷移、第１３回数値流体シンポジウム, B05-3
Shin, M., Mori, K., numerical computation of 2-dimensional waves behind a hydrofoil, journal of the society of naval architects of japan, Vol. 163, May 1988, pp. 17-22.
Spohn, A., Mory, M., Hopfinger, E. J., experiments on vortex breakdown in a confined flow generated by a rotating disc, J. Fluid Mech., 1998, Vol. 370, pp. 73-99.
Spohn, A., Mory, M., Hopfinger, E. J., observations of vortex breakdown in an open cylindrical container with a rotating bottom, experiments in fluids, vol. 14, 1993, pp. 70-77.
J. von Stamm, Th. B., Pfister, G., characterization of period-doubling scenarios in Taylor-Couette flow, Physical review E, Vol. 47-2 (Feb. 1993), The Americal Physical Society.
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T

Tajima, T., Kawahara, K., liquid cristal techniques of visualization in rotating annulus experiments, experiments in fluids, Vol. 14, 1993, pp. 65-69.
Takeda, Y., Kobashi, K., Fischer, W. E., Observation of the transient behavior of Taylor vortex flow between rotating concentric cylinders after sudden start, Experiments in Fluids, Vol. 9 (1990), pp. 317-319.
田中　堅三、桜庭　雅明、樫山　和男、ALE 法による自由表面流れの領域分割に基づく並列計算、第１３回数値流体利力学シンポジウム, D04-1.
Tome, M. F., Castelo, A. C., Murakami, J., Cuminato, J. A., Minghim, R., Oliverira, M. C. F., Mangiavacchi, N., Mckee, S., numerical simulation of axisymmetric free surface flows, Journal of computational physics, Vol. 157, 2000, pp. 441-472.
戸谷　順信、中村　育雄、二液テイラー渦流れの不安定性（第一報、円筒の両端が固定端の場合）、機論、B63-612 (1997), pp. 2629-2637.
Toya, Y., Nakamura, I., Yamashita, S., Ueki, Y., an experiment on a Taylor vortex flow in a gap with a small aspect ratio. Bifurcation of flows in an asymmetric system, Acta Mechanica, Vol. 102 (1994), pp. 137-148.
Troch, P., Rouck, J. D., an active wave generating-absorbing boundary condition for VOF type numerical mode., coastal engineering, Vol. 38, 1999, pp. 223-247.
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V

Viecelli, J. A., a computing method for incompressible flows bounded by moving walls, J. Comp. Phys., Vol. 8, 1971, pp. 119-143.
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W

Watanabe, T., Maeda, S., vifurcation phenomena in decelerating Taylor vortex F with Small Aspect Ratio, International conference on fluid engineering (1998), pp. 551-556.
Wereley, S. T., Lueptow, R. M., azimuthal velocity in supercritical circular Couette flow, Experiments in Fluids, Vol. 18 (1994), pp. 1-9.
Wereley, S. T., Lueptow, R. M., inertial particle motion in a Taylor Couette rotating filter, Physics of Fluids, Vol. 11-2 (Feb. 1999), pp. 325-333.
Wereley, S. T., Lueptow, R. M., spatio-temporal character of non-wavy and wavy Taylor-Couette flow, J. Fluids Mech., Vol. 364 (1999), pp. 59-80.
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X

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Y

山崎　昇、自由表面を含む非圧縮性流体解析モジュール、富士総研技報、Vol. 3, No. 1, 1992, pp. 131-146.
湯　普一、坂田　滋、回転二重円筒内流れの直接数値計算と実験との比較、機論、B58-556 (1992), pp. 3566-3572.
横井　研介、肖　鋒、跳水現象の数値解析、第１３回数値流体シンポジウム, C10-5.
米山　望、守屋　祥一、ＶＯＦ法を用いた自由液面の数値解析手法、水工学論文集、Vol. 39, 1995-2, pp. 373-378.
米山　望、松山　昌史、自由液面解析コード(FRESH-FV)を用いた津波遡上解析、海岸工学論文集. Vol. 44, 1997, pp. 266-270.
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