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Germ surface of the square root of z to the eighth minus one
...
Area of mathematics
Analysis
Complex analysis
Riemann surfaces
Germ of a holomorphic function
Space of germs of holomorphic functions
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Words: 35
Over
D
=
C
∖
{
z
:
z
8
=
1
}
, the two-valued square root is represented by
R
=
{(
z
,
w
)
∈
D
×
C
:
w
2
=
z
8
−
1
}
.
(89)
The maps
π
(
z
,
w
)
=
z
and
E
(
z
,
w
)
=
w
identify this unbranched double cover analytically with the corresponding component of the space of germs.
Ancestors
(8)
Space of germs of holomorphic functions
Germ of a holomorphic function
Riemann surfaces
Complex analysis
Analysis
Area of mathematics
Mathematics
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