Reduction of 3 X 3 Polynomial Bundles and New Types of Integrable 3-Wave Interactions
Abstract
The following preprints are being prepared: Reduction of 3x3 Polynomial Bundles and New Types of Integrable 3-Wave Interactions; Nonlinear Propagation of an Electromagnetic Pulse in a Two-Component Plasma; by D. J. Kaup and Ronald E. Kates (in final preparation). This manuscript describes how to correctly calculate the nonlinear coefficients in the case of an electromagnetic pulse propagating in a two-component plasma. We also demonstrate that other values given in the literature are incorrect. We correct the predictions for such electromagnetic propagation and discuss the astrophysical consequences. The Nonlinear Propagation of a Relativistic Electromagnetic Pulse in Plasma; this problem has become much more complex than first envisioned. In particular, the longitudinal electric field is found to be much larger than first estimated. In this limit, it seems that any charge separation leads to an intense longitudinal electrical field. The consequences of this is being explored numerically, in order to determine how to correctly formulate the expansion.
Document Details
- Document Type
- Technical Report
- Publication Date
- Nov 21, 1988
- Accession Number
- ADA203336
Entities
People
- D. J. Kaup
- V. S. Gerdjikov
Organizations
- Clarkson University