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Entropy bound for a binary mixture
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Physics
Branch of physics
Quantum theory
Density operator
Von Neumann entropy
Concavity of Von Neumann entropy
Created
2026-09-24
Updated
2026-09-24
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The
entropy
of
a
binary
mixture
also satisfies
S
(
p
ρ
1
+
(
1
−
p
)
ρ
2
)
≤
pS
(
ρ
1
)
+
(
1
−
p
)
S
(
ρ
2
)
+
H
(
p
)
,
(1)
where
H
is
binary entropy
. This follows by applying the
operator monotonicity of logarithm
to
p
ρ
1
≤
p
ρ
1
+
(
1
−
p
)
ρ
2
and its counterpart for
ρ
2
.
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Concavity of Von Neumann entropy
Von Neumann entropy
Density operator
Quantum theory
Branch of physics
Physics
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Continuity bound for quantum conditional entropy
Past exam of the mathematics course of the University of Cambridge
/
2026
/
iii
/
Paper 323
/
4
/
b
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2026
/
iii
/
Paper 323
/
4
/
c
/
iii
/
Solution
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