Differential Forms and the Geometry of General Relativity

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A01=Tevian Dray
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Angular Momentum
Author_Tevian Dray
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basics of general relativity
basis
Bianchi Identity
calculus
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Cosmological Constant
curvature in general relativity
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differential forms and orthonormal bases
Displacement Vector
Du Dv
Dw
Dx Dy
Einstein Summation Convention
Einstein Tensor
Einstein’s equation and cosmological models
element
Energy Density
Energy Momentum Tensor
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Geodesic Deviation
Geodesic Equation
geometric idea in general relativity
geometry of black holes
geometry of general relativity
hodge
Hodge Dual
Killing Vectors
Language_English
Levi Civita Connection
line
Line Element
mathematics of differential forms
minkowski
Minkowski Space
Null Geodesics
orthonormal
Orthonormal Basis
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R2 Dφ2
R2 Sin2
schwarzschild
Schwarzschild Geometry
softlaunch
space
Timelike Geodesics
vector
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Product details

  • ISBN 9781032922164
  • Weight: 600g
  • Dimensions: 152 x 229mm
  • Publication Date: 14 Oct 2024
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
  • Language: English
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Differential Forms and the Geometry of General Relativity provides readers with a coherent path to understanding relativity. Requiring little more than calculus and some linear algebra, it helps readers learn just enough differential geometry to grasp the basics of general relativity.

The book contains two intertwined but distinct halves. Designed for advanced undergraduate or beginning graduate students in mathematics or physics, most of the text requires little more than familiarity with calculus and linear algebra. The first half presents an introduction to general relativity that describes some of the surprising implications of relativity without introducing more formalism than necessary. This nonstandard approach uses differential forms rather than tensor calculus and minimizes the use of "index gymnastics" as much as possible.

The second half of the book takes a more detailed look at the mathematics of differential forms. It covers the theory behind the mathematics used in the first half by emphasizing a conceptual understanding instead of formal proofs. The book provides a language to describe curvature, the key geometric idea in general relativity.