DOC.
7
RELATIVITY LECTURE NOTES
59
Vierdimensionale
Vektoranalysis
x
=
x-vt
w
f
=
v
%-2X
c
w
,
1
I V
x,
=
-x}1 + -~xA
1 w wc
*4
=
i
V
1
*1
+
-*4
WC
1
w
*
a
/
li
1
w
0
0
i v
wc
a
41
0
1
0
0
0
0
1
0
a
/ 14
l_V
WC
0
0
I
w
a
44
Realitätsverhältnisse bei Vektoren und
Tensoren.
$UV
öX$nv^
=
6
Ltv~nvpo pa
34
3412
5Z6p«VK
1
4
X
VWoW~~
pa^v
l
t
IKpO
(i =
i
v
=
K jedesmal
zwei
Glieder
|l
=
K
v
=
i
Duale
Sechservektoren.[27]
$34
~
$
12
$12
~
$34
$23 $31 $12
$14 $24
$34
$12
$34
rotf)
-
=
0
7
cdt
rote
+
~
=
0
cdt
[p.
15]
dive
=
0
divf)
=
0