Vol. 11
Latest Volume
All Volumes
PIERB 117 [2026] PIERB 116 [2026] PIERB 115 [2025] PIERB 114 [2025] PIERB 113 [2025] PIERB 112 [2025] PIERB 111 [2025] PIERB 110 [2025] PIERB 109 [2024] PIERB 108 [2024] PIERB 107 [2024] PIERB 106 [2024] PIERB 105 [2024] PIERB 104 [2024] PIERB 103 [2023] PIERB 102 [2023] PIERB 101 [2023] PIERB 100 [2023] PIERB 99 [2023] PIERB 98 [2023] PIERB 97 [2022] PIERB 96 [2022] PIERB 95 [2022] PIERB 94 [2021] PIERB 93 [2021] PIERB 92 [2021] PIERB 91 [2021] PIERB 90 [2021] PIERB 89 [2020] PIERB 88 [2020] PIERB 87 [2020] PIERB 86 [2020] PIERB 85 [2019] PIERB 84 [2019] PIERB 83 [2019] PIERB 82 [2018] PIERB 81 [2018] PIERB 80 [2018] PIERB 79 [2017] PIERB 78 [2017] PIERB 77 [2017] PIERB 76 [2017] PIERB 75 [2017] PIERB 74 [2017] PIERB 73 [2017] PIERB 72 [2017] PIERB 71 [2016] PIERB 70 [2016] PIERB 69 [2016] PIERB 68 [2016] PIERB 67 [2016] PIERB 66 [2016] PIERB 65 [2016] PIERB 64 [2015] PIERB 63 [2015] PIERB 62 [2015] PIERB 61 [2014] PIERB 60 [2014] PIERB 59 [2014] PIERB 58 [2014] PIERB 57 [2014] PIERB 56 [2013] PIERB 55 [2013] PIERB 54 [2013] PIERB 53 [2013] PIERB 52 [2013] PIERB 51 [2013] PIERB 50 [2013] PIERB 49 [2013] PIERB 48 [2013] PIERB 47 [2013] PIERB 46 [2013] PIERB 45 [2012] PIERB 44 [2012] PIERB 43 [2012] PIERB 42 [2012] PIERB 41 [2012] PIERB 40 [2012] PIERB 39 [2012] PIERB 38 [2012] PIERB 37 [2012] PIERB 36 [2012] PIERB 35 [2011] PIERB 34 [2011] PIERB 33 [2011] PIERB 32 [2011] PIERB 31 [2011] PIERB 30 [2011] PIERB 29 [2011] PIERB 28 [2011] PIERB 27 [2011] PIERB 26 [2010] PIERB 25 [2010] PIERB 24 [2010] PIERB 23 [2010] PIERB 22 [2010] PIERB 21 [2010] PIERB 20 [2010] PIERB 19 [2010] PIERB 18 [2009] PIERB 17 [2009] PIERB 16 [2009] PIERB 15 [2009] PIERB 14 [2009] PIERB 13 [2009] PIERB 12 [2009] PIERB 11 [2009] PIERB 10 [2008] PIERB 9 [2008] PIERB 8 [2008] PIERB 7 [2008] PIERB 6 [2008] PIERB 5 [2008] PIERB 4 [2008] PIERB 3 [2008] PIERB 2 [2008] PIERB 1 [2008]
2008-11-10
Gradient Effect on Kelvin Helmholtz Instability in the Presence of Inhomogeneous d.C. Electric Field
By
Progress In Electromagnetics Research B, Vol. 11, 39-53, 2009
Abstract
Kelvin-Helmoholtz instability by parallel flow velocity shear in presence of inhomogeneous d.c. electric field and perpendicular density temperature magnetic field gradient has been studied by using method of characteristic solution and kinetic approach. Effect of in homogeneity of d.c. electric field and gradient have been discussed in result. The growth rates have been calculated for different effects and showing in stabilizing and destabilizing of instability.
Citation
Rama Pandey, "Gradient Effect on Kelvin Helmholtz Instability in the Presence of Inhomogeneous d.C. Electric Field," Progress In Electromagnetics Research B, Vol. 11, 39-53, 2009.
doi:10.2528/PIERB08073101
References

1. Axford, W. I. and C. O. Hines, "A unifying theory of high latitude geophysical phenomena and geomagnetic storms," Can. J. Phys., Vol. 39,1433, 1961.        Google Scholar

2. Mishra, S. P., K. D. Misra, and R. N. Singh, "Stability of magnetopause boundary and generation of long period geomagnetic pulsations," Pramana, Vol. 6,77, 1976.        Google Scholar

3. Mishra, S. P. and K. P. Misra, "Role of Kelvin-Helmholtz instability in ionospheric phenomena," Indian J. Radio and Space Phys., Vol. 5, 250, 1976.        Google Scholar

4. Mishra, S. P. and K. D. Misra, "Kelvin-Helmholtz instability in a magneto-plasma," IEEE Transaction on Plasma Sci., Vol. 6, 355, 1978.        Google Scholar

5. Yumoto, K. and T. Saito, "Hydromagnetic waves driven by velocity shear instability in the magnetispheric boundary layer," Planet Space Sci., Vol. 28, 789, 1980.        Google Scholar

6. Walkar, A. D. M., "The Kelvin-Helmholtz instability in the lowlatitude boundary layer," Planet Space Sci., Vol. 29, 1119, 1981.        Google Scholar

7. Cowley, S. W. H., D. J. Southwoo, and M. A. Saunders, "Interaction of magnetic field perturbations in the earth's magnetic boundary layers," Planet Space Sci., Vol. 31, 1237, 1983.        Google Scholar

8. Takahashi, K. and R. L. McPherron, "Standing hydro magnetic oscillations in the magnetosphere," Planet. Space Sci., Vol. 34, 1223, 1984.        Google Scholar

9. Kivelson, M. G. and Z.-Y. Pu, "The Kelvin-Helmholtz insatability on the magnetopause," Planet Space Sci., Vol. 32, 1335, 1984.        Google Scholar

10. Uberoi, C., "On the Kelvin-Helmholtz instability of structured plasma layers in the magnetosphere," Planet Space Sci., Vol. 34, 1223, 1984.        Google Scholar

11. Basu, B. and B. Coppi, "Velocity shear and fluctuations in the auroral regions of the ionosphere," J. Geophys. Res., Vol. 94, 5316, 1989.        Google Scholar

12. Eastman, T. E., S. A. Fuselier, and J. T. Gosling, "Magnetopause crossing without aboundary layer," J. Geophys. Res., Vol. 101, 49-57, 1996.
doi:10.1029/95JA02757        Google Scholar

13. Omidi, N. and D. Winske, "Structure of the magnetopause inferred from one-dimensional hybrid simulations," J. Geophys. Res., Vol. 100, 11935-11955, 1995.
doi:10.1029/94JA02937        Google Scholar

14. Sotirelis, T., "The shape and field of the magnetopaure as determined from pressure balance," J. Geophys. Res., Vol. 1001, 15255, 1996.        Google Scholar

15. Pu, Z.-Y., "Kelvin-Helmholtz instability in collisionless space plasmas," Phys. Fluids B, Vol. 1, 440, 1989.        Google Scholar

16. Romero, H., G. Ganguli, Y. C. Lee, and P. J. Palmadesso, "Electron-ion hybrid instabilities driven by velocity shear in a magnetized plasma," Phys. Fluids B, Vol. 4, 1708, 1992.        Google Scholar

17. Wang, Z., P . L. Pritchett, and M. Ashour-Abdalla, "Kinetic effects on the velocity shear driven instability," Phys. Fluids B, Vol. 4, No. 5, 1092, 1992.        Google Scholar

18. Thomas, V. A. and D. Winske, "Kinetic simulations of the Kelvin-Helmholtz instability at the magnetopause," J. Geophys. Res., Vol. 98, 11425, 1993.        Google Scholar

19. Fujimoto, M. and T. Terasawo, "Anomalous ion mixing within an MHD scale Kelvin-Helmholtz vortex," J. Geophys. Res., Vol. 99, 8601, 1994.        Google Scholar

20. Nishikawa, K. I., G. Ganguli, Y. C. Lee, and P. J. Palmadesso, "Simulation of ion-cyclotron like modes in a magnetoplasma with transverse imhomogeneous electric field," Phys. Fluids, Vol. 31, 1568, 1988.        Google Scholar

21. Tajma, T., W. Horton, P . J. Monison, J. Schutkeker, T. Kaminura, K. Mina, and Y. Abe, "Instabilities and Vortex dynamics in shear flow of magnetized plasmas," Phys. Fluids B, Vol. 3, 938, 1991.        Google Scholar

22. Thomas, V. A., "Kinetic simulation of the Kelvin-Helmholtz instability in a finite sizedjet," J. Geophys. Res., Vol. 100, 12011-12016, 1995.
doi:10.1029/94JA02371        Google Scholar

23. Thomas, V. A., "Three-dimensional kinetic simulation of the Kelvin-Helmholtz instability," J. Geophys. Res., Vol. 100, 19429-19433, 1995.
doi:10.1029/95JA01130        Google Scholar

24. Huba, J. D., "The Kelvin-Helmholtz instability in inhomogeneous plasmas," J. Geophys. Res., Vol. 86, 3653, 1981.        Google Scholar

25. Pritchett, P . L. and F. V. Coroniti, "The collisionless macroscopic Kelvin-Helmholtz instability. 1. Transverse electrostatic mode," J. Geophys. Res., Vol. 89, 168, 1984.        Google Scholar

26. Lemons, D. S., D. Winske, and S. P. Gary, "Electrostatic ionvelocity shear instability," J. Geophys. Res., Vol. 97, 19381, 1992.        Google Scholar

28. Pandey, R. S., K. D. Misra, and A. K. Tripathi, "Kelvin-Helmholtz instabilityin an anisotropic magneto-plasma in the presence of inhomogeneous perpendicular electric field and parallel flow velocity shear," Indian Journal of Radio and Space Physics, Vol. 30, 113-120, 2001.        Google Scholar

29. Pandey, R. S., K. D. Misra, and A. K. Tripathi, "Generation of electrostatics ion-cyclotron like wave by parallel flow velocity shear in the presence of inhomogeneous electric field in an anisotropic magneto-plasma," Indian Journal of Radio & Space Physics, Vol. 30, 75-82, 2003.        Google Scholar

30. Misra, K. D. and R. S. Pandey, "Generation of whistler emission by injection of hot electrons in presence of perpendicular a.c. electric field," J. Geophys. Res., Vol. 100, 19405, 1995.        Google Scholar

31. Huang, H., Y. Fan, B. Wu, F. Kong, and J. A. Kong, "Surface modes at the interfaces between isotropic media and uniaxial plasma," Progress In Electromagnetics Research, Vol. 76, 1-14, 2007.
doi:10.2528/PIER07062005        Google Scholar

33. Kudrin, A. V., E. Yu. Petrov, G. A. Kyriaeou, and T. M. Zaboronkova, "Insulated cyclindrical antena in cold magnetoplasma," Progress In Electromagnetics Research, Vol. 53, 135-166, 2005.
doi:10.2528/PIER04090101        Google Scholar

34. Pandey, R. S., R. P. Pandey, K. M. Singh, and N. M. Mishra, "Cold plasma injection on VLF wave mode for relativistic magnetoplasma with a.c. electric field," Progress In Electromagnetics Research C, Vol. 2, 217-232, 2008.
doi:10.2528/PIERC08022501        Google Scholar

35. Pandey, R. S., R. P. Pandey, A. K. Srivastava, S. M. Karim, and Hariom, "Electromagnetic ion-cyclotron instability in presence ," Progress In Electromagnetics Research M, Vol. 1, 207-217, 2008.
doi:10.2528/PIERM08032601        Google Scholar

36. Pandey, R. S., U. C. Srivastava, R. P. Pandey, B. B. Prasad, and Hariom, "Velocity shear ion cyclotron instability with perpendicular a.c. electric field," Progress In Electromagnetics Research M, Vol. 3, 177-199, 2008.
doi:10.2528/PIERM08053001        Google Scholar