Book contents
- Frontmatter
- Contents
- Preface
- List of tables
- Notation
- 1 Introduction
- Part I General methods
- Part II Solutions with groups of motions
- Part III Algebraically special solutions
- 26 The various classes of algebraically special solutions. Some algebraically general solutions
- 27 The line element for metrics with k = σ = 0 = R11 = R14 = R44, Θ +iω ≠ 0
- 28 Robinson–Trautman solutions
- 29 Twisting vacuum solutions
- 30 Twisting Einstein–Maxwell and pure radiation fields
- 31 Non-diverging solutions (Kundt's class)
- 32 Kerr–Schild metrics
- 33 Algebraically special perfect fluid solutions
- Part IV Special methods
- Part V Tables
- References
- Index
26 - The various classes of algebraically special solutions. Some algebraically general solutions
from Part III - Algebraically special solutions
Published online by Cambridge University Press: 10 November 2009
- Frontmatter
- Contents
- Preface
- List of tables
- Notation
- 1 Introduction
- Part I General methods
- Part II Solutions with groups of motions
- Part III Algebraically special solutions
- 26 The various classes of algebraically special solutions. Some algebraically general solutions
- 27 The line element for metrics with k = σ = 0 = R11 = R14 = R44, Θ +iω ≠ 0
- 28 Robinson–Trautman solutions
- 29 Twisting vacuum solutions
- 30 Twisting Einstein–Maxwell and pure radiation fields
- 31 Non-diverging solutions (Kundt's class)
- 32 Kerr–Schild metrics
- 33 Algebraically special perfect fluid solutions
- Part IV Special methods
- Part V Tables
- References
- Index
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- Exact Solutions of Einstein's Field Equations , pp. 407 - 415Publisher: Cambridge University PressPrint publication year: 2003