## Abstract The analytical solution to the equation of motion is given for the steady laminar flow of a uniformly conducting incompressible non‐Newtonian fluid between two parallel planes. The fluid is under the influence of a constant pressure gradient and is subjected to a steady magnetic field p
Field-Dependent Symmetries of a Non-relativistic Fluid Model
✍ Scribed by M. Hassaı̈ne; P.A. Horváthy
- Publisher
- Elsevier Science
- Year
- 2000
- Tongue
- English
- Weight
- 195 KB
- Volume
- 282
- Category
- Article
- ISSN
- 0003-4916
No coin nor oath required. For personal study only.
✦ Synopsis
As found by Bordemann and Hoppe and by Jevicki, a certain non-relativistic model of an irrotational and isentropic fluid, related to membranes and to partons, admits a Poincare symmetry. Bazeia and Jackiw associate this dynamical symmetry to a novel type of fielddependent action on space time. The Kaluza Klein-type framework of Duval et al. is used to explain the origin of these symmetries and to derive the associated conserved quantities. In the non-interacting case, the symmetry extends to the entire conformal group.
📜 SIMILAR VOLUMES
Recently, smart structures with inherent adaptive capabilities to variable environments have made great progress as a new methodology for vibration control. Typically, incorporated with aluminium, steel, and composite materials, smart structures have exploited piezoelectric sensing and actuating tec
A new non-linear model of a straight pipe conveying #uid is presented for vibration analysis when the pipe is "xed at both ends. Using the Euler}Bernoulli beam theory and the non-linear Lagrange strain theory, from the extended Hamilton's principle the coupled non-linear equations of motion for the