@article{ZVMMF_2017_57_8_a10,
author = {K. N. Volkov and V. N. Emel'yanov and I. V. Teterina and M. S. Yakovchuk},
title = {Visualization of vortical flows in computational fluid dynamics},
journal = {\v{Z}urnal vy\v{c}islitelʹnoj matematiki i matemati\v{c}eskoj fiziki},
pages = {1374--1391},
year = {2017},
volume = {57},
number = {8},
language = {ru},
url = {http://geodesic.mathdoc.fr/item/ZVMMF_2017_57_8_a10/}
}
TY - JOUR AU - K. N. Volkov AU - V. N. Emel'yanov AU - I. V. Teterina AU - M. S. Yakovchuk TI - Visualization of vortical flows in computational fluid dynamics JO - Žurnal vyčislitelʹnoj matematiki i matematičeskoj fiziki PY - 2017 SP - 1374 EP - 1391 VL - 57 IS - 8 UR - http://geodesic.mathdoc.fr/item/ZVMMF_2017_57_8_a10/ LA - ru ID - ZVMMF_2017_57_8_a10 ER -
%0 Journal Article %A K. N. Volkov %A V. N. Emel'yanov %A I. V. Teterina %A M. S. Yakovchuk %T Visualization of vortical flows in computational fluid dynamics %J Žurnal vyčislitelʹnoj matematiki i matematičeskoj fiziki %D 2017 %P 1374-1391 %V 57 %N 8 %U http://geodesic.mathdoc.fr/item/ZVMMF_2017_57_8_a10/ %G ru %F ZVMMF_2017_57_8_a10
K. N. Volkov; V. N. Emel'yanov; I. V. Teterina; M. S. Yakovchuk. Visualization of vortical flows in computational fluid dynamics. Žurnal vyčislitelʹnoj matematiki i matematičeskoj fiziki, Tome 57 (2017) no. 8, pp. 1374-1391. http://geodesic.mathdoc.fr/item/ZVMMF_2017_57_8_a10/
[1] Nakahashi K., “Aeronautical CFD in the age of petaflops-scale computing: from unstructured to Cartesian meshes”, Europ. J. Mech. B/Fluids, 40 (2013), 75–86 | DOI | MR
[2] Bondarev A. E., Galaktionov V. A., Chechetkin V. M., “Analiz razvitiya kontseptsii i metodov vizualnogo predstavleniya dannykh v zadachakh vychislitelnoi fiziki”, Zh. vychisl. matem. i matem. fiz., 51:4 (2011), 669–683 | Zbl
[3] Volkov K. N., Emelyanov V. N., Modelirovanie krupnykh vikhrei v raschetakh turbulentnykh techenii, Fizmatlit, M., 2008, 364 pp.
[4] Belotserkovskii O. M., Oparin A. M., Chechetkin V. M., Turbulentnost: novye podkhody, Nauka, M., 2003, 286 pp.
[5] Jeong J., Hussain F., “On the identification of a vortex”, J. Fluid Mech., 285 (1995), 69–94 | DOI | MR | Zbl
[6] Wiebel A., Tricoche X., Schneider D., Jaenicke H., Scheuermann G., “Generalized streak lines: analysis and visualization of boundary induced vortices”, IEEE Transact. Visualizat. Comput. Graphics, 13:6 (2007), 1735–1742 | DOI
[7] Hunt J., Wray A., Moin P., Eddies, stream, and convergence zones in turbulent flows, Techn. Rept. No CTR-S88, Center for Turbulent Research, 1988, 193–208
[8] Haller G., “An objective definition of a vortex”, J. Fluid Mech., 525 (2005), 1–26 | DOI | MR | Zbl
[9] Kenwright D. N., Haimes R., “Automatic vortex core detection”, IEEE Comput. Graphics and Applicat., 18:4 (1998), 70–74 | DOI
[10] Jiang M., Machiraju R., Thompson D. S., “Detection and visualization of vortices”, The Visualizat. Handbook, eds. C. R. Johnson, C. D. Hansen, Academic Press, Orlando, 2004, 287–301 | MR
[11] Levy Y., Degani D., Seginer A., “Graphical visualization of vortical flows by means of helicity”, AIAA Journal, 28:8 (1990), 1347–1352 | DOI
[12] Berdahl C. H., Thompson D. S., “Eduction of swirling structure using the velocity gradient tensor”, AIAA Journal, 31:1 (1993), 97–103 | DOI | Zbl
[13] Chong M. S., Perry A. E., Cantwell B. J., “A general classification of three-dimensional flow field”, Phys. Fluids A, 2:5 (1990), 765–777 | DOI | MR
[14] Tabor M., Klapper I., “Stretching and alignment in chaotic and turbulent flows”, Chaos, Solitons and Fractals, 4:6 (1994), 1031–1055 | DOI | Zbl
[15] Banks D. C., Singer B. A., “A predictor-corrector technique for visualizing unsteady flow”, IEEE Transact. Visualizat. and Comput. Graphics, 1:2 (1995), 151–163 | DOI | MR
[16] Sujudi D., Haimes R., Identification of swirling flow in 3D vector fields, AIAA Paper No 95-1715, 1995
[17] Roth M., Peikert R., “A higher-order method for finding vortex core lines”, Proc. IEEE Conference on Visualizat. (18–23 October 1998, Research Triangle Park, NC, USA), IEEE Comput. Society, 1998, 143–150
[18] Strawn R. C., Kenwright D. N., Ahmad J., “Computer visualization of vortex wake systems”, AIAA Journal, 37:4 (1999), 511–512 | DOI
[19] Sadarjoen I. A., Post F. H., Ma B., Banks D. C., Pagendarm H.-G., “Selective visualization of vortices in hydrody-namic flows”, Proc. IEEE Conference on Visualizat. (18–23 October 1998, Research Triangle Park, NC, USA), IEEE Comput. Society, 1998, 419–422
[20] Jiang M., Machiraju R., Thompson D. S., “A novel approach to vortex core region detection”, Proc. 4th Joint Eurographics/IEEE TCVG Symposium on Visualizat. (VisSym-02) (27–29 May, Barcelona), Springer, 2002, 217–225 | MR
[21] Miura H., Kida S., “Identification and analysis of vortical structures”, Europ. J. Mech. B/Fluids, 17:4 (1998), 471–488 | DOI | MR | Zbl
[22] Dubief Y., Delcayre F., “On coherent-vortex identification in turbulence”, J. Turbulence, 1:1 (2000), 11–32 | MR
[23] Roth M., Peikert R., “The parallel vectors operator — a vector field visualization primitive”, Proc. 10th IEEE Visualization Conference (24–29 October 1999, San Francisco, USA), IEEE Comput. Society, 1999, 261–268
[24] Sadlo F., Peikert R., Sick M., “Visualization tools for vorticity transport analysis in incompressible flow”, IEEE Transact. Visualizat. Comput. Graphics, 12:5 (2006), 949–956 | DOI
[25] Peikert R., Sadlo F., “Topology-based visualization of contrained vector fields”, Topology-Based Methods in Visualizat, eds. H. Hauser, H. Hagen, H. Theisel, Springer, Berlin, 2007, 21–34 | DOI | MR
[26] Knowles R. D., Finnis M. V., Saddington A. J., Knowles K., “Planar visualization of vortical flows”, J. Aerospace Engng., 220:6 (2006), 619–627
[27] Volkov K. N., “Topologiya techeniya vyazkoi neszhimaemoi zhidkosti v kubicheskoi kaverne s podvizhnoi kryshkoi”, Inzhenerno-fiz. zhurnal, 79:2 (2006), 86–91 | Zbl
[28] Volkov K. N., “Realizatsiya skhemy rasschepleniya na raznesennoi setke dlya rascheta nestatsionarnykh techenii vyazkoi neszhimaemoi zhidkosti”, Vychisl. metody i programmirovanie, 6:1 (2005), 269–282 | Zbl