Titlebook: Solutions of Einstein’s Equations: Techniques and Results; Proceedings of the I C. Hoenselaers,W. Dietz Conference proceedings 1984 Springe

ELUDE

背叛者

诗集

H. Stephanidesigns in biomedical applications: electronic medical recor.While the use of database technology is ubiquitous throughout IT (and health IT in particular), it is not generally appreciated that, as a database increases in scope, certain designs are far superior to others. In biomedical domains, new

敬礼

M. A. H. MacCallumdesigns in biomedical applications: electronic medical recor.While the use of database technology is ubiquitous throughout IT (and health IT in particular), it is not generally appreciated that, as a database increases in scope, certain designs are far superior to others. In biomedical domains, new

entice

Bernard F. Schutzdesigns in biomedical applications: electronic medical recor.While the use of database technology is ubiquitous throughout IT (and health IT in particular), it is not generally appreciated that, as a database increases in scope, certain designs are far superior to others. In biomedical domains, new

分解

E. Schmutzerdesigns in biomedical applications: electronic medical recor.While the use of database technology is ubiquitous throughout IT (and health IT in particular), it is not generally appreciated that, as a database increases in scope, certain designs are far superior to others. In biomedical domains, new

CLAP

engagement

HKX-transformations an introduction,We give an introduction into the technique of HKX-transformations for generating new axisymmetric stationary solutions of Einstein‘s vacuum field equations from old ones. A review of the important definitions and theorems and a scetch of the proofs is given.

灵敏

HKK transfornatlons: Some results,We simgify considerably the original representation of the HKX transformations by means of determinants. We present some examples to illustrate the action of these transformations. We show the equivalence of HKX and Kramer-Neugebauer transformations. Finally, we sketch the analysis of two balancing Kerr-NUT objects.

Meditative

The Geroch group is a Banach Lie Group,The infinite parameter group acting on stationary, axisymmetric solutions of Einstein‘s vacuum field equations found by Geroch can be considered as a Banach Lie Group.