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Content
Volume 31 (2024)
Volume 31, Issue 2 (In progress)
Pg 63 - 92 (December 2024)
Volume 31, Issue 1
Pg 1 - 61 (June 2024)
Volume 30 (2023)
Volume 30, Issue 2
Pg 107 - 185 (December 2023)
Volume 30, Issue 1
Pg 1 - 105 (June 2023)
Volume 29 (2022)
Volume 29,
Pg 1 - 58 (December 2022)
Volume 28 (2022)
Volume 28,
Pg 1 - 58 (June 2022)
Volume 27 (2021)
Volume 27, Issue 2
Pg 67 - 90 (December 2021)
Volume 27, Issue 1
Pg 1 - 65 (September 2021)
Volume 26 (2021)
Volume 26, Issue 2
Pg 85 - 140 (June 2021)
Volume 26, Issue 1
Pg 1 - 84 (March 2021)
Volume 25 (2020)
Volume 25, Issue 2
Pg 67 - 140 (October 2020)
Volume 25, Issue 1
Pg 1 - 66 (July 2020)
Volume 24 (2020)
Volume 24, Issue 1-2
Pg 1 - 55 (April 2020)
Volume 23 (2019)
Volume 23, Issue 2
Pg 119 - 214 (October 2019)
Volume 23, Issue 1
Pg 1 - 118 (July 2019)
Volume 22 (2019)
Volume 22, Issue 2
Pg 101 - 204 (April 2019)
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Pg 1 - 100 (January 2019)
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Volume 21, Issue 4
Pg 389 - 587 (October 2018)
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Pg 279 - 388 (July 2018)
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Pg 127 - 278 (April 2018)
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Pg 1 - 125 (January 2018)
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Volume 20, Issue 4
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Pg 1 - 201 (January 2016)
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Pg 1 - 162 (July 2015)
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Pg 1 - 134 (January 2015)
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Pg 163 - 251 (October 2014)
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Pg 1 - 98 (July 2014)
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Pg 101 - 208 (April 2014)
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Pg 1 - 100 (January 2014)
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Pg 147 - 283 (October 2013)
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Pg 1 - 145 (July 2013)
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Pg 75 - 156 (April 2013)
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Pg 1 - 74 (January 2013)
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Pg 81 - 147 (October 2012)
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Pg 1 - 72 (January 2012)
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Pg 103 - 195 (October 2009)
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Pg 107 - 218 (April 2009)
Volume 5, Issue 1
Pg 1 - 106 (January 2009)
Volume 4 (2008)
Volume 4, Issue 2
Pg 117 - 228 (October 2008)
Volume 4, Issue 1
Pg 1 - 115 (July 2008)
Volume 3 (2008)
Volume 3, Issue 2
Pg 105 - 237 (April 2008)
Volume 3, Issue 1
Pg 1 - 103 (January 2008)
Volume 2 (2007)
Volume 2, Issue 2
Pg 117 - 238 (October 2007)
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Pg 1 - 115 (July 2007)
Volume 1 (2007)
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Pg 101 - 205 (April 2007)
Volume 1, Issue 1
Pg 1 - 100 (January 2007)
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Advances and Applications in Fluid Mechanics
Advances and Applications in Fluid Mechanics
Volume 4, Issue 2, Pages 147 - 155 (October 2008)
HYDROMAGNETIC INSTABILITY OF A ROTATING FLUID LAYER EMBEDDED INTO AN INFINITE FLUID
Ahmed E. Radwan (Egypt) and A. Ahmed Nasreldein (Egypt)
Abstract:
The hydromagnetic stability of a rotating fluid layer surrounded by another rotating fluid of different density has been discussed. The fluid layer is being incompressible, non-viscous and perfectly conducting while the surrounding fluid is not conducting. The problem is derived and discussed for all kind of perturbations. The rotating force has a destabilizing influence on the model. The electromagnetic force has a strong stabilizing effect and that effect could suppress the destabilizing character of the rotating force and stability sets in. Also we may refer here that for high values of the angular velocity W, the rotating forces have stabilizing effect on the model.
Keywords and phrases:
hydromagnetic stability, rotating fluid layer, perturbation analysis.
Communicated by Shardad G. Sajjadi
Number of Downloads:
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P-ISSN: 0973-4686
Journal Stats
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368
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108957
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