(a) Given a superconducting spheroid immersed in a stationary magnetic field B⃗ 0[z,r], which is symmetric with respect to z, find the surface currents, and then determine the magnetic energy density and the force acting on the spheroid. (b) Similarly, given a spheroid immersed in an ideal fluid, the velocity field of which is symmetric with respect to z, determine the tangential fluid velocity on the surface, then the pressure and axial force.

Crosta, G. (2013). Mathematical Review: MR2962160 Savchenko, A. O.; Savchenko, O. Ya., "The flow of a harmonic coaxial vector field around an ellipsoid of revolution." [Altro].

Mathematical Review: MR2962160 Savchenko, A. O.; Savchenko, O. Ya., "The flow of a harmonic coaxial vector field around an ellipsoid of revolution."

CROSTA, GIOVANNI FRANCO FILIPPO
2013

Abstract

(a) Given a superconducting spheroid immersed in a stationary magnetic field B⃗ 0[z,r], which is symmetric with respect to z, find the surface currents, and then determine the magnetic energy density and the force acting on the spheroid. (b) Similarly, given a spheroid immersed in an ideal fluid, the velocity field of which is symmetric with respect to z, determine the tangential fluid velocity on the surface, then the pressure and axial force.
Altro
signed Mathematical Review
Mathematical Reviews
magneto-statics; superconductivity; Fredholm integral equation; divergence-free vector fields
English
14-mar-2013
MR2962160
MR2962160
http://www.ams.org/mathscinet/search/publdoc.html?arg3=&co4=AND&co5=AND&co6=AND&co7=AND&dr=all&pg4=RVCN&pg5=TI&pg6=PC&pg7=ALLF&pg8=ET&review_format=html&s4=Crosta&s5=&s6=&s7=&s8=All&vfpref=html&yearRangeFirst=&yearRangeSecond=&yrop=eq&r=2&mx-pid=2962160
MR2962160
signed Mathematical Review
Crosta, G. (2013). Mathematical Review: MR2962160 Savchenko, A. O.; Savchenko, O. Ya., "The flow of a harmonic coaxial vector field around an ellipsoid of revolution." [Altro].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/48278
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