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Yang-Mills instanton Bogomolny bound
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Physics
Branches of physics
Quantum field theory
Classical field-theory soliton
Gauge-theory soliton
Yang-Mills instanton
Created
2026-09-28
Updated
2026-10-06
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For
k
=
−
(
8
π
2
)
−
1
∫
Tr
(
F
∧
F
)
and positive
Euclidean action
, decomposition into self-dual and anti-self-dual
curvature
gives
S
YM
≥
g
YM
2
8
π
2
∣
k
∣.
(1)
Equality holds for
a
self-dual or anti-self-
dual connection
.
Ancestors
(7)
Yang-Mills instanton
Gauge-theory soliton
Classical field-theory soliton
Quantum field theory
Branches of physics
Physics
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Past exam of the mathematics course of the University of Cambridge
/
2002
/
iii
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Paper 70
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4
/
Solution
Past exam of the mathematics course of the University of Cambridge
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/
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Past exam of the mathematics course of the University of Cambridge
/
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iii
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/
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Past exam of the mathematics course of the University of Cambridge
/
2023
/
iii
/
Paper 313
/
3
/
b
/
Solution
Self-duality of gauge curvature
Self-dual Yang-Mills equations
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