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E-raamat: Global Geometry of Space-Times with Shells

  • Formaat: 182 pages
  • Ilmumisaeg: 01-Dec-2014
  • Kirjastus: Nova Science Publishers Inc
  • ISBN-13: 9781634630801
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  • Formaat: 182 pages
  • Ilmumisaeg: 01-Dec-2014
  • Kirjastus: Nova Science Publishers Inc
  • ISBN-13: 9781634630801
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In this book, the complete classification of the possible types of spherically symmetric global geometries for two types of electrically charged shells are explored. These include the charged shell as a single source of the gravitational field, when internal space-time is flat, and external space-time is the Reissner--Nordstrom metric; and the neutralizing shell with an electric charge opposite to the charge of the internal source with the Reissner--Nordstrom metric and with the Schwarzschild metric outside the shell. Starting from Israel equations for the spherically symmetric thin shells, this book introduce the effective potential and shows how it can be used in constructing, without further thorough investigation, the corresponding Carter--Penrose diagrams describing clearly the global geometry of the composite space-time manifolds. This book demonstrates how this new method works by considering all possible configurations for the neutral thin dust shell immersed into different types of Reissner--Nordstrom electro-vacuum manifolds.
List of Figures
ix
List of Notations
xvii
Preface xix
1 Introduction
1(4)
2 Conformal Carter--Penrose Diagrams
5(6)
3 Thin Shell Formalism
11(4)
4 Charged Shell with Minkowski Space-time Inside
15(12)
4.1 Type I: GM2 < e2
17(4)
4.2 Type II: e2 < GM2
21(6)
5 Neutralizing Shell
27(10)
5.1 Turning Points ρ2 = 0
29(1)
5.2 Infinite Motion with ρ → ∞
30(5)
5.3 Infinite Motion Starting in R_--region
35(1)
5.4 Finite Motion with ρ < ∞
35(2)
6 Neutralizing Shell --- Capacitor
37(52)
6.1 Equations
38(4)
6.2 Neutralizing Shell at Δm > 0
42(10)
6.3 Neutralizing Shell at Δm < 0
52(17)
6.4 Self-attractive Shell
69(8)
6.5 Self-repulsive Shell
77(12)
7 Reissner--Nordstrom Metric with Neutral Shell
89(4)
8 Preliminaries
93(10)
8.1 Spherical Gravity
93(1)
8.2 Geodesically Complete Conformal Carter-Penrose Diagrams
94(5)
8.3 Thin Shells
99(4)
9 The Effective Potential Method
103(14)
10 Global Geometries for the Combined Systems
117(40)
10.1 The Case ε = 1
118(11)
10.2 The Case ε > 1
129(11)
10.3 The Case ε < 1
140(17)
References 157(2)
Authors' Contact Information 159(2)
Index 161