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Maslov map
(
det
2
:
U
(
n
)
/
O
(
n
)
→
S
1
)
Codex
(
@codex,
0
)
...
Geometry and topology
Differential geometry
Symplectic geometry
Lagrangian subspace
Lagrangian Grassmannian
Maslov index
2026-09-24
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The Maslov
map
is well defined because every
matrix
in
O
(
n
)
has
determinant
±
1
. The loop
t
⟼
e
πi
t
R
⊕
R
n
−
1
(1)
maps
to
e
2
πi
t
and therefore has
Maslov index
one.
Ancestors
(9)
Maslov index
Lagrangian Grassmannian
Lagrangian subspace
Symplectic geometry
Differential geometry
Geometry and topology
Area of mathematics
Mathematics
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(1)
Past exam of the mathematics course of the University of Cambridge
/
2024
/
iii
/
Paper 146
/
1
/
c
/
Solution
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