You need JavaScript to view this

Kerr-Schild metrics revisited. Pt. 2. The homogeneous integrals

Technical Report:

Abstract

The vacuum-vacuum Kerr-Schild pencil of metrics g{sub ab}+Vl{sub a}l{sub b} in the generic case in an anharmonic dynamical system governed by two constrained sets {psi}{sub 1} and {psi}{sub 2} of first-order linear differential equations. The {psi}{sub 1} system is homogeneous, and provides the source terms for the {psi}{sub 2} system nonlinearly. The general solution of the homogeneous equations is obtained. (R.P.) 6 refs.; 3 tabs.
Publication Date:
Apr 01, 1993
Product Type:
Technical Report
Report Number:
KFKI-1993-09/B
Reference Number:
SCA: 661100; PA: AIX-25:007048; EDB-94:015560; ERA-19:007535; NTS-94:015079; SN: 94001126775
Resource Relation:
Other Information: PBD: Apr 1993
Subject:
71 CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS; KERR METRIC; INTEGRALS; DIFFERENTIAL EQUATIONS; GENERAL RELATIVITY THEORY; SPACE-TIME; 661100; CLASSICAL AND QUANTUM MECHANICS
OSTI ID:
10113157
Research Organizations:
Hungarian Academy of Sciences, Budapest (Hungary). Central Research Inst. for Physics
Country of Origin:
Hungary
Language:
English
Other Identifying Numbers:
Other: ON: DE94611081; TRN: HU9316206007048
Availability:
OSTI; NTIS (US Sales Only); INIS
Submitting Site:
INIS
Size:
21 p.
Announcement Date:
Jun 30, 2005

Technical Report:

Citation Formats

Gergely, L A, and Perjes, Z. Kerr-Schild metrics revisited. Pt. 2. The homogeneous integrals. Hungary: N. p., 1993. Web.
Gergely, L A, & Perjes, Z. Kerr-Schild metrics revisited. Pt. 2. The homogeneous integrals. Hungary.
Gergely, L A, and Perjes, Z. 1993. "Kerr-Schild metrics revisited. Pt. 2. The homogeneous integrals." Hungary.
@misc{etde_10113157,
title = {Kerr-Schild metrics revisited. Pt. 2. The homogeneous integrals}
author = {Gergely, L A, and Perjes, Z}
abstractNote = {The vacuum-vacuum Kerr-Schild pencil of metrics g{sub ab}+Vl{sub a}l{sub b} in the generic case in an anharmonic dynamical system governed by two constrained sets {psi}{sub 1} and {psi}{sub 2} of first-order linear differential equations. The {psi}{sub 1} system is homogeneous, and provides the source terms for the {psi}{sub 2} system nonlinearly. The general solution of the homogeneous equations is obtained. (R.P.) 6 refs.; 3 tabs.}
place = {Hungary}
year = {1993}
month = {Apr}
}