テイラー渦関連文献

A B C D E F G H I J K L M N O P Q R S T U V W X Y Japan
A

Abboud, M., ein beitrag zur theoretischen untersuchung von Taylor-Wirbeln im spalt zwischen zylinder/kagel-konfigurationen, ZAMM, Z., angrew. Math. Mech., 68-5 (1988), PP. T275-T319, Nakamura-23.（ドイツ語の論文）
Ahlers, G., Cannell, D.S., Dominguez-lerma, M.A., Heinrichs, R., wavenumber selection and eckhaus instability in Couette-Taylor flow, Physica, 23 D (1986), pp. 202-219, Nakamura-15.
Ahlers, G., Cannell, D.S., Dominguez-lerma, M.A., Heinrichs, R., wavenumber selection and eckhaus instability in Couette-Taylor flow, Physica, 23D (1986), pp. 202-219, Nakamura-12.
Ahlers, G., Cannell, D.S., vortex-front propagation in rotating Couette-Taylor flow, Physical Review Letters, 50-20 (16 May 1983), pp. 1583-1586, Nakamura-22.
Aitta, A., Ahlers, G., Cannell, D.S., tricritical phenomena in rotating Couette-Taylor flow, Physical Review Letters, 54-7 (18 Feb. 1985), pp. 673-676, Nakamura-19.
Aitta, A., dynamics near a tricritical point in Couette-Taylor flow, Physical Review Letters, 62-18 (1 May 1989), pp. 2116-2119, Nakamura-19.
Aitta, A., quantitative landau model for bifurcations near a tricritical point in Couette-Taylor flow, Physical Review, A 34-3 (Sep. 1986), pp. 2086-2092, Nakamura-22.
Andereck, C.D., Dickman, R., Swinney, H.L., new flows in a circular Couette system with co-rotating cylinders, Phys. Fluids, 26-6 (Jun. 1983), pp. 1395-1401, Nakamura-19.
Andereck, C.D., Liu, S.S., Swinney, H.L., flow regimes in a circular Couette system with independently rotating cylinders, Journal of Fluid Mechanics, 164 (1986), pp. 155-183, Nakamura-8.
Anson, D.K., Cliffe, K.A., a numerical investigation of the Schaeffer homotopy in the problem of Taylor-Couette flows, Proc. R. Soc. Lond., A 426 (1989), pp. 331-342, Nakamura-19.

Aouidef, A., Normand, C., Stegner, A., Wesfreid, E., centrifugal instability of pulsed flow, Americam Institute of Physics, Phys. Fluids 6(11) (Nov. 1994), pp. 3665-3676, Furukawa-1.
Ashrafi,N.,Khayat,R E.,shear-thining-induced chaos in Taylor-Couette flow, The American Physical Society, Physical Review E, VOL. 61, NUM. 2,(Feb. 2000), pp.1455-1467, Furukawa-1.
Ashwin, P., Mann, G. W., King, G. P., azimuthally propagating ring vortices in a model for nonaxisymmetric Taylor vortex flow, The American Physical Society, Physical Review Letters, VOL. 75, NUM. 25(Dec. 1995), pp. 4610-4613, Furukawa-1.
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B

Babcock, K.L., Ahlers, G., Cannel, D.S., noise-sustained structure in Taylor-Couette flow with through flow, Physical Review Letters, 67-24 (9 Dec. 1991), pp. 3388-3391, Nakamura-14.
Baker, G. R., Israeli, M., spinup from rest of immiscible fluids, Studies In Applied Mathematics 65(1981), pp. 249-268, Furukawa-1.
Ball, K.S, Farouk, B., bifurcation phenomena in Taylor-couette flow with buoyancy effects, J. Fluid Mech., 197(1988), pp. 479-501, Nakamura-7
Ball, K.S., Farouk, B., a flow visualization study of the effects of buoyancy on Taylor vortices, Phys. Fluids, A 1-9 (Sep. 1989), pp. 1502-1507, Nakamura-21.
Barenghi, C. F., computations of transitions and Taylor vortices in temporally modulated Taylor-Couette flow, Journal of computational physics, 95 (1991), pp. 175-194, Nakamura-29.
Barenghi, C.F., a spectral method for time modulated Taylor-Couette flow, Computer Methods in Applied Mechanics and Engineering, 80 (1990), pp. 223-227, Nakamura-14.
Barenighi, C.F., Jones, C.A, the stability of the couette flow of heliumⅡ, J. Fluid Mech., 197(1988), pp. 551-569, Nakamura-7
Benjamin, T.B., Mullin, T., anomalous modes in the Talor experiment, Proc. R. Soc. Lond., A337(1981), pp. 221-249, Nakamura-11
Benjamin, T.B., Mulling, T., notes on the multiplicity of flows in the Taylor experiment, Jounal of Fluid Mechanics, 121 (1982), pp. 219-230, Nakamura-8.
Benjamin, T.B., applications of leray-schauder degree theory to problems of hydrodynamic stability, Mech. Proc. Comb. Phil. Soc., 79 (1976), pp. 373-392, Nakamura-6.
Benjamin, T.B., bifurcation phenomena in steady flows of a viscous fluid ⅠTheory, Proc. R. Soc. Lond., A359(1978), pp. 1-26, Nakamura-11
Benjamin, T.B., bifurcation phenomena in steady flows of a viscous fluid Ⅱ experiments, Proc. R. Soc. Lond., A359(1978), pp. 27-43, Nakamura-11
Bergers, D., kinetic model solution for axysymmetric flow by the method of discrete ordinates, Journal of Computational Physics, 57 (1985), pp. 285-302, Nakamura-1.
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, Nakamura-18.
Bolstad, J.H., Keller, H.B., computation of anomalous modes in the Taylor experiment, journal of Computational Physics, 69 (1987), pp. 230-251, Nakamura-9.
Brandstater, A., Swinney, H. L., chaotic Couette-Taylor flow, Nonlinear topics in ocean waves, edited by Osborne, A. R., North-Holland, Amsterdam, 1991, pp. 353-365, Nakamura-29.
Brindley, J., spatio-temporal behaviour of flows with circular constraints, Physica, 23 D (1986), pp. 240-245, Nakamura-15.
Broomhead, D.S., Ryrie, S.C., particle paths in wavy vortices, Nonlineanity, 1 (1988), pp. 409-434, Nakamura-12.
Brown, R.A., Scriven, L.E., Silliman, W.J., computer-aided analysis of nonlinear problems in transport phenomena, New Approches to Nonlinear Problems in Dynamics, P.J. Holmes, SIAM, 1980, pp. 289-307, Nakamura-1. ?
Bu(stress)hler, K., Polifke, N., dynamical behaviour of Taylor vortices with superimposed axial flow, Nonlinear Evolution of Spatio-Temporal Structures in Dissipative Continuous Systems, Plenum Press (book?) (1990), pp. 21-29, Nakamura-14.
Bu(stress)hler, K., advances in Taylor vortex flow: a report on the forth Taylor vortex flow working party meeting, Acta Mechanica, 62 (1980), pp. 47-61, Nakamura-15.
Bu(stress)hler, K., symmetric and asymmetric Taylor vortex flow in spherical gaps, Acta Mechanica, 81 (1990), pp. 3-38, Nakamura-14.
Burkhalter, J. E., Koschmieder, E. L., steady supercritical Taylor vortices after sudden starts, The physics of fluids, 17-11 (Nov. 1974), pp. 1929-1935, Nakamura-24.
Busse, F. H., Davies, P.A., et. al., hydrodynamic instabilities and the transition to turbulence, (1981), Nakamura-26, (Book).
Prima, R. C. D., Seinney, H. L., instabilities and transition in flow between concentric rotating cylinders, pp. 140-180.
Joseph, D. D., hydrodynamic stability and bifurcation, pp. 27-76.

Buzug, T., Reimers, T., Pfister, G., dimensions and lyapunov spectra from measured time series of Taylor-Couette flow, Nonlinear evolution of spatio-temponal structures in dissipative continuous systems, pp. 7-19, Nakamura-25. (book?)
Buzug, T., Stamm, J., Pfister, G., characterization of period-doubling scenarios in Taylor-Couette flow, Physical review, E 47-2 (Feb. 1993), pp. 1054-1065, Nakamura-29.
Buzug. T., Stamm, J., Pfister, G., fractal dimensions of strange attractors obtained from the Taylor-Couette experiment, Physica, A 191 (1992), pp. 559-563, Nakamura-29.
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C

Chan, R, K. -C., Street, R, L., a computer study of finite-amplitude water waves, Journal of compurational physics, 6(1970), pp. 68-94, Furukawa-2.
Chen, C.F., Christensen, D.K., stability of flow induced by an impulsively started rotating cylinder, The Physics of Fluids, 10-8 (Aug. 1967), pp. 1845-1846, Nakamura-19.
Chen, C.F., Christensen, D.K., stability of flow induced by an impulsively started rotating cylinder, the Physics of Fluids, 10-8 (Aug. 1967), pp. 1845, Nakamura-12.
Chen, C.F., Christensen, K.C., stability of flow induced by an impulsively started rotating cylinder, The Physics of Pluids, 10-8 (Aug. 1967), pp. 1845-1846, Nakamura-13.
Chen, C.F., Liu, D.C.S, Skok, M.W, stability of circular couette flow with constant finite acceleration, Journal of Apllied Mechanics, June(1973), pp. 347-354, Nakamura-17
Chen, J. C., Nietzel. G. P., Jankowski. D. F., the influence of initial condition on the linear stability of time-dependent circular Couette flow, Phys. Fluids, 28-2 (Feb. 1985), pp. 749-751, Nakamura-23.
Chen, J.C., Neitzel, G.P, strong stability of impulsively intitiated couette flow for both axisymmetric and nonaxisymmetric disturbances, Journal of applied Mechaincs, 49(1982), pp. 691-696, Nakamura-17
Chossat, P., Iooss, G., primary and secondary bifurcations in the Couette-Taylor problem, Japan J. Appl. Math., 2 (1985), pp. 37-68, Nakamura-27.
Claussen, M., surface-layer similarity in turbulent circular Couette flow, J. Fluid Mech., 144 (1984), pp. 123-131, Nakamura-19.
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, Nakamura-21.
Cliffe, K.A., Mullin, T., a numerical and experimental study of anomalous modes in the Taylor experiment, Jounal of Fluid Mechanics, 153 (1985), pp. 243-258, Nakamura-8.
Cliffe, K.A., numerical calculations of the primary-flow exchange process in the Taylor proglem, J. Fluid Mech.,197(1988), pp. 57-79, Nakamura-7
Cognet, G., les e(stress)tapes vers la turbulence dans l'e(stress)coulement de Couette-Taylor entre cylindres coaxiaux, Journal de Me(stress)canique the(stress)orique et applique(stress)e, Nume(stress)ro spe(stress)cial (1984), pp. 7-44, Nakamura-9.
Cole, J.A., Taylor vortices with eccentric rotating cylinders, Nature, Vol. 221(JAN. 1969), pp. 253-254, Furukawa-3.
Cole, J.A., Tayor-vortex instability and annulus-length effects, J. Fluid Mech, 75-1(1976), pp. 1-15, Nakamura-11
Cooper, E.R., Jankowski, D.F., Neitzel, G.P. Squire, T.H., experiments on the onset of instability in unsteady circular Couette flow, J. Fluid Mech., 161 (1985), pp. 97-113, Nakamura-10.
Coubitsky, M., Stewart, I., symmetry and stability in Taylor-Couette flow, SIAM J. Math. Anal., 17-2 (Mar. 1986), pp. 249-288, Nakamura-27.
Coughlin K. T., Marcus, P. S., modulated waves in Taylor-Couette flow. Part1. Analysis, J. Fluid Mech., 234 (1992), pp. 1-18, Nakamura-25.
Coughlin, K. T., Marcus, P. S., modulated waves in Taylor-Couette flow. Part 2. Numerical simulation, J. Fluid Mech., 234 (1992), pp. 19-46, Nakamura-25.
Courcelle, M.H.,Schneider, G., bifurcating fronts for the Taylor-Couette problem in infinite cylinders, Z. angrew. Math. Phys., 50(1999), pp. 120-151, Furukawa-3.
Crawford, G.L., Park, K., Donnelly, R.J., vortex pair annihllation in Taylor wavy-vortex flow, Phys. Fluids, 28-1 (Jan. 1985), pp. 7-9, Nakamura-18.
Cressely, R., Decruppe, J. P., flow birefringence visualization of transitions in circular Couette flow, Experiments in fluids, 13 (1992), pp. 43-48, Nakamura-25.
Cruickshank, J.O., a new method for predicting the critical Taylor number in rotating cylindrical flows, Journal of Applied Mechanics, 54 (Sep. 1987), pp. 713-719, Nakamura-12.
Crutchfield, j.p., space-time dynamics in video feedback, Physica, 10D(1984), pp. 229-245, Nakamura-2
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D

Dai, R. X., Szeri, A. Z., a numerical study of finite Taylor flows, Int. J. Non-Linear Mechanics, 25-1 (1990), pp. 45-60, Nakamura-28.
Dai, R.-X., Dong, W., Szeri, A.Z., flow between eccentric rotating cylinders: bifurcation and stability, Int. J. Engng. Sci., 30-16 (1992), pp. 1323-1340, Nakamura-21.
De La Penha, G.M., Medeiros, G.J., contemporary developments in continuum mechanics and partial differential equations, North-holland Publishing Company, (book), (1978), Nakamura-6.
Benjamin, T.B., applications of generic bifurcation theory in fluid mechanics, pp. 45-73, Nakamura-6.

Demay, Y., Iooss, G., calcul des solutions bifurque(stress)es pour le proble(stress)me de Couette-Taylor avec les deux cylindres en rotation, Journal de Me(stress)canique the(stress)orique et applique(stress)e, Nume(stress)ro spe(stress)cial (1984), pp. 193-216, Nakamura-9.
Dominguez-Lerma, M.A., Ahlers, G., Cannell, D.S., effects of "kalliroscope" flow visualization particles on rotating Couette-Taylor flow, Phys. Fluids, 28-4 (Apr. 1985), pp. 1204-1206, Nakamura-18.
Dominguez-Lerma, M.A., Cannell, D.S., Ahlers, G., eckhaus boundary and wave-number selection in rotating Couette-Taylor flow, Physical Review, A 34-6 (Dec. 1986), pp. 4956-4970, Nakamura-22.
Donnelly, R.J., Fultz, D., experiments on the stability of viscous flow between rotating cylinders -- 2 visual observations, Proc. Roy. Soc. A, 258, pp. 101-123, Nakamura-10.
Donnelly, R.J., Schwarz, K.W., experiments on the stability of viscous flow between rotating cylinders -- 6 finite-amplitude experiments, Proc. Roy. Soc. A, Vol. ?, pp. 531-556, Nakamura-10.
Donnelly, R.J., Tanner, D.J., experiments on the stability of viscous flow between rotating cylinders -- 5 the theory of the oin technique, Proc. Roy. Soc. A, Vol. ?, pp. 520-530, Nakamura-10.
Donnelly, R.J., experiments on the stability of viscous flow between rotating cylinders -- 1 Torque measurements, Proc. Roy. Soc. A, 246, pp. 312-325, Nakamura-10.
Donnelly, R.J., experiments on the stability of viscous flow between rotating cylinders -- 3 enhancement of stability by modulation, Proc. Roy. Soc. A, Vol. ?, pp. 130-139, Nakamura-10.
Donnelly, R.J., experiments on the stability of viscous flow between rotating cylinders -- 4 the ion technique, Proc. Roy. Soc. A, Vol. ?, pp. 509-519, Nakamura-10.
Donnelly, R.J., externally modulated hydrodynamic systems, Nonlinear Evolution of Spatio-Temporal Structures in Dissipative Continuous Systems, Plenum Press (book?) (1990), pp. 31-43, Nakamura-14.
Doolen, G., Lee, Y.C.,Chen, H.H., Sun, G.Z., Maxwell, T., Lee, H.Y, Giles, C.L., machine Learning using ahigher order correlation network, Phsica, 22D(1986), pp. 276-306, Nakamura-2
Dwoyer, D.L., Hussaini, M.Y., stability of time dependent and spatially varying flows, (book), (1987), Nakamura-15.
Streett, C.L., Hussaini, M.Y., fiite length Taylor Couette flow, pp. 312-334, Nakamura-15.

Dwoyer, D.L., Hussaini, M.Y., stability of time dependent and spatially varying flows, (book), Nakamura-12.
Streett, C.L., Hussaini, M.Y., finite length Taylor Couette flow, pp. 312-334, Nakamura-12.
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E

Eagles, P.M., development of Taylor-Couette flow on an intermediate timescale, Proc. R. Soc. Lond., A-398 (1985), pp. 289-305, Nakamura-10.
Eagles, P.M., on the stability of slowly varying flow between concentric cylinders, Proc. R. Soc. Lond., A 355 (1977), pp. 209-224, Nakamura-22.
El-Dujaily, M. J., Mobbs, F. R., the effect of end walls on subcritical flow between concentric and eccentric rotating cylinders, Int. J. Heat and Fluid Flow, 11-1 (Mar. 1990), pp. 72-78, Nakamura-28.
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F

Fasel, H., Booz, O., numerical investigation of supercritical Taylor-vortex flow for a wide gap, J. Fluid Mech., 138 (1984), pp. 21-52, Nakamura-27.
Fineberg, J., Lathrop, D. P., Swinney, H. L., asymptotic scaling in turbulent Couette-Taylor flow, Proceedings for turbulence and spatially extended systems, Les Houches (Jan. 1992), France, pp. 20-31, Nakamura-29.
Fitta, A., dynamics near a tricritical point in Couette-Taylor flow, Physical review letters, 62-18 (1 May 1989), pp. 2116-2119, Nakamura-23.
Fortin, A., a numerical simulation of the transition to turbulence in a two-dimensional flow, Journal of Computational Physics, 70 (1987), pp. 295-310, Nakamura-3.
Fust, G. S., Domblaser, B. C., Doschmieder, E. L., amplitudes and wavelengths of wavy Taylor vortices, Phys. Fluids, 28-5 (May 1985), pp. 1243-1247, Nakamura-23.
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G

Garrad, A.D., Quarton, D.C., symbolic computing as a tool in wind turbine dynamics, Journal of Sound and Vibration, 109-1 (1986), pp. 65-78, Nakamura-1.
Germano, M., Piomelli, U., Moin, P., Cabot, W, H., a dynamic subgrid -scale eddy viscosity model, American Institute of Physics, Phys. Fluids, A3(7)(July 1991), pp. 1760-1765, Furukawa-3.
Goldshtik, M., Husain, H. S., Hussain, F., kinematic separation of mixtures, Physical review, A 45-12 (15 Jun. 1992), pp. 8611-8616, Nakamura-25.
Golubitsky, M., Langford, W. F., pattern formation and bistability in flow between counterrotating cylinders, Physica, D 32 (1988), pp. 362-392, Nakamura-27.
Gorman, M., Swinney, H.L., spatial and temporal characteristics of modulated waves in the circular Couette system, Journal of Fluid Mechanics, 117 (1982), pp. 123-142, Nakamura-8.
Gorman, M., Swinney, H.L., visual observation of the second characteristic mode in a quasiperiodic flow, Physical Review Letters, 43-25 (17 Dec. 1979), pp. 1871-1875, Nakamura-12.
Graham, R., Domaradzki, J.A., local amplitude equation of Taylor vortices and its boundary condition, Physical Review, A 26-3 (Sep. 1982), pp. 1572-1579, Nakamura-22.
Green, A.E., Naghdi, P.M., a contribution to the Taylor-Couette flow problem, Proc. R. Soc. Lond., A 439 (1992), pp. 227-245, Nakamura-21.
Green, A.E., Naghdi, P.M., a thermomechanical theory of a cosserat point with application to composite materials, Mech. appl. Math., 44-3 (1991), pp. 335-355, Nakamura-21.
Gu, Z.H., Fahidy, T.Z., mass transport in the Taylor-vortex regime of rotating flow, Chemical Engineering Science, 40-7 (1985), pp. 1145-1153, Nakamura-19.
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H

Haken, H., syneygetics:an overview, Rep. Prog. Phys., 52(1989), pp. 515-553, Nakamura-5(book)
Hall, P., centrifugal instabilities in finite containers: a periodic model, Fluid mech., 99-3 (1980), pp. 575-596, Nakamura-23.
Hall, P., centrifugal instabilities in finite containers: a periodic model, J. Fluid Mech., 99-3 (1980), pp. 575-596, Nakamura-28.
Hall, P., centrifugal instabilities of circumferential flows in finite cylinders: the wide gap problem, Proc. R. Soc. Lond., A 384 (1982), pp. 359-379, Nakamura-23.
Hall, P., the stability of unsready cylinder flows, J. Fluid Mech., 67-1 (1975), pp. 29-63, Nakamura-10.
Hall, P., the stability of unsteady cylinder flow, J. Fluid Mech.,67-1(1975), pp. 29-63, Nakamura-17
Hammer, P.W., Wiener, R.J., Donnelly, R.J., bifurcation phenomena in nonaxisymmetric Taylor-Couette flow, Physical Review, A 46-12 (15 Dec. 1992), pp. 7578-7592, Nakamura-21.
Heinrichs, R. M., Cannel, D. S., Fhlers, G., Jefferson, M., experimental test of the perturbation expansion for the Taylor instability at various wavenumbers, Phys. Fluids, 31-2 (Feb. 1988), pp. 250-255, Nakamura-23.
Hill, 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, Nakamura-23.
Hinatsu Munehiko, numerical simulation of unsteady viscous nonlinear waves using moving grid system fitted on a free surface, J.Kansai Soc. N. A., Japan, No.217, (March 1992), pp.1-11, Furukawa-3.
Hino Takanori, numeical simulation of a viscous flow with a free surface around a ship model, Journal of The Society of Naval Architects of Japan, VOL. 161(1987), pp. 1-9, Furukawa-3.
Hirt, C. W., Amsden, A. A., Cook, J. L., an arbitrary Lagrangian- Eulerian computing method for all flow speeds, Journal of computational physics, 14(1974), pp. 227-253, Furukawa-3.
Holmes, P.J., new approaches to nonlinear problems in dynamics, SIAM, 1980, Nakamura-3. (Book)
Decker, D.W., Keller, H.B., solution branching-a constructive
technique, pp. 53-69, Nakamura-3.

Howes, T., Rudman M., flow and axial dispersion simulation for traveling axisymmetric Taylor vortices, AIChE Journal, Vol.44, No.2(Feb. 1998), pp. 255-262, Furukawa-4.
Huerta A., Liu W. K., viscous flow with large free surface motion, Computer Methods in Applied Mechanics and Engineering, 69(1988), pp. 277-324, Furukawa-4.
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I

ISCFD Nagoya, (book), (1989).
Kawamura, T., Iwatsu, R., numerical simulation of Taylor-Couette flow, pp. 695-700, Nakamura-19.

Iooss, G., secondary bifurcations of Taylor vortices into wavy inflow or outflow boundaries, J. Fluid Mech., 173 (1986), pp. 273-288, Nakamura-24.
Iooss, G., secondary bifurcations of Taylor vortices into wavy inflow or outflow boundaries, J. Fluids Mech., 173 (1986), pp. 273-288, Nakamura-28.
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J

Joanicot, M., Pieranski, P., Taylor instabilities in colloidal cristals, Le Journal de Physique-Lettres, 46 (1985), pp. 91-96, Nakamura-9.
Jones, C.A., nonlinear Taylor vortices and their stability, J. Fluid Mech., 102 (1981), pp. 240-261, Nakamura-18.
Jones, C.A., numerical methods for the transition to wavy Taylor vortices, Journal of Computational Physics, 61 (1985), pp. 321-344, Nakamura-18.
Jones, C.A., numerical methods for the transition to wavy Taylor vortices, Journal of Computational Physics, 61 (1985), pp. 321-344, Nakamura-8.
Jones, C.A., the transition to wavy Taylor vortices, J. Fluid Mech, 157(1985), pp. 135-162, Nakamura-7
Joo, Y. L., Shaqfeh, E. S. G., the effects of inertia on the viscoelastic dean and Taylor-Couette flow instabilities with application to coating flow, Phys. Fluods, A 4-11 (Nov. 1992), pp. 2415-2431, Nakamura-25.
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K

Kachoyan, B.J., neutral curve behaviour in Taylor-Dean flow, Journal of Applied Mathematics and Physics, 38 (Nov. 1987), pp. 905-924, Nakamura-12.
Kao, K. H., Chow, C. Y., linear stability of compressible Taylor-Couette flow, Phys. Fluids, A 4-5 (May 1992), pp. 984-996, Nakamura-25.
Keller, H.B., lectures on numerical method in bifurcation problems, (book), (1987), Nakamura-4.
Kim, K. Y., Hyun, J. M., spin-up from rest of a two-layer in a cylinder, Transactions of the ASME, Vol. 116,(Dec. 1994), pp.808-815, Furukawa-4.
King, G. P., Li, Y., Lee, W., Swinney, H. L., wave speeds in wavy Taylor-vortex flow, J. Fluid Mech., 141 (1984), pp. 365-390, Nakamura-28.
Kirchga(stress)ssner, K., Sorger, P., branching analysis for the Taylor problem, Quart Journ. Mech. and Applied Math., 22-2 (1969), pp. 183-209, Nakamura-27.
Kirchner, R.P., Chen, C.F., stability of time-dependent rotational Couette flow -- Part1 Experimental investigation, J. Fluid Mech., 40-1 (1970), pp. 39-47, Nakamura-13.
Kirchner, R.P., Chen, C.F., stability of time-dependent rotationnal couette flow. Part 1.experimental investigation, J. Fluid Mech., 40-1(1970), pp. 39-47, Nakamura-17
Kirchner, R.P., Chen, C.F., stability of time-dependent rotationnal couette flow. Part 2. Stability analysis, J. Fluid Mech., 48-2(1971), pp. 365-384, Nakamura-17
Koga, J.K., Koschmieder, E.L., Taylor vortices in short fluid columns, Phys. Fluids, A 1-9 (Sep. 1989), pp. 1475-1478, Nakamura-21.
Koschmieder, E. L., Taylor vortices between eccentric cylinders, American Institute of Physics, The Physics of Fluids, Vol. 19, No. 1(Jan. 1976), pp. 1-4, Furukawa-4.
Kuhlmann, H., Roth, D., Lu(stress)cke, M., Taylor vortex flow under harmonic modulation of the driving force, Physical review, A 39-2 (15 Jan. 1989), pp. 745-762, Nakamura-23.
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L

Langford, W. F., numerical studies of torus bifurcations, International series of numerical mathematics, 70 (1984), pp. 285-295, Nakamura-24.
Langton, C.G., studying artificial life with celler autotama, Phisica, 22D(1986), pp. 120-149, Nakamura-2
Lathrop, D. P., Fineberg, J., Swinney, H. L., transition to shear-driven turbulence in Couette-Taylor flow, Physical review, A 46-10 (15 Nov. 1992), pp. 6390-6405, Nakamura-29.
Lathrop, D. P., Fineberg, J., Swinney, H. L., turbulent flow between concentric rotating cylinders at large Reynolds number, Physical review letters, 68-10 (9 Mar. 1992), pp. 1515-1518, Nakamura-25.
Lathrop, D. P., Fineberg, J., Swinney, H. L., turbulent flow between concentric rotating cylinders at large Reynolds number, Physical review letters, 68-10 (9 Mar. 1992), pp. 1515-1518, Nakamura-29.
Laure, P., Demay, Y., symbolic computation and equation on the center manifold application to the ouette-Taylor Problem, Computers and Fluids, 16-3 (1988), pp. 229-238, Nakamura-12.
Laure, P., Demay, Y., symbolic computation and equation on the center manifold: application to the Couette-Taylor problem, Computers and Fluids, 16-3 (1988), pp. 229-238, Nakamura-23.
Lectur notes in engineering, Brebbia, C.A., Orszag, S.A., (Book), 43(1989) Nathan,D., Herbert, B.K., Computations of Taylor vortex flowa using multigrid contlnuation methoda, pp. 191-216, Nakamura-16
Lectur notes in physics, Akira, H. (Book) Mullin, T., cell numer selction in Taylor-coette flow, pp. 75-83, Nakamura-11
Lee, Y. G., Miyata, H., a finite-difference simulation method for 2D flows about bodies of arbitary configuration, Journal of The Society of Naval Architects of Japan, Vol. 167(May 1990), pp. 1-8, Furukawa-4.
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