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1
Introduction to Lorentz Geometry: Curves and Surfaces
CRC Press
Alexandre Lymberopoulos and Ivo Terek Couto
surfaces
surface
curves
r3ν
lorentz
timelike
vector
ϕ
lightlike
curvature
geometry
remark
function
plane
theorem
consider
map
spacelike
parametrization
α0
cosh
causal
degenerate
proposition
introduction
eα
rnν
κα
vectors
defined
speed
fundamental
positive
euclidean
geodesic
parametrized
metric
tangent
define
orthogonal
product
bα
linear
hint
2π
functions
iν
equations
figure
hyperbolic
Year:
2020
Language:
english
File:
PDF, 48.33 MB
Your tags:
0
/
5.0
english, 2020
2
Semi-Riemannian geometry : the mathematical language of general relativity
Wiley
Newman
,
Stephen C.
theorem
vector
ϕ
map
manifold
product
function
defined
tensor
linear
vectors
manifolds
riemannian
orientation
surface
chart
corresponding
αi
scalar
coordinate
r3ν
spaces
functions
maps
orthonormal
surfaces
standard
covector
equality
dλ
oriented
coordinates
define
α1
λs
differential
euclidean
denoted
arbitrary
boundary
dual
notation
subspace
sgn
suppose
covariant
consider
independent
topological
denote
Year:
2019
Language:
english
File:
PDF, 5.12 MB
Your tags:
0
/
5.0
english, 2019
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