ZEISS
and t
K
are fit parameters; k
1
k1
or can be fixed.
and κ
Note, fixing k
1
B.4 Double stretched exponential – anti-bunching
This is a double exponential function, where the exponentials are subtracted.
−
(
k
=
−
−
⋅
G
) (
t
1
K
K
e
k
1
1
t
−
⋅
(
k
t
1
⋅
K
e
k
1
=
−
1
G
(
t
)
1
k
1
are the fractions of molecules, and t
where K
and K
1
2
frequency factors and κ
, t
and t
K
, K
are fit parameters; k
1
2
k1
k2
are fit parameters or can be fixed.
202
CHAPTER 1 - SYSTEM OPERATION
Left Tool Area and Hardware Control Tools
is a fixed parameter and must be user defined; κ
1
to "1" result s in a simple anti-bunching term.
1
t
κ
⋅
−
1
)
(
k
t
1
2
−
−
⋅
k
1
K
K
e
2
2
t
κ
κ
−
⋅
1
2
)
(
k
)
t
2
+
⋅
K
e
k
2
normalized
2
−
−
K
K
1
2
and κ
the stretch factors.
1
2
and k
1
000000-2071-464
t
κ
⋅
2
)
t
not normalized
k
2
and t
the exponential decay times, k
k1
k2
are fixed parameters and must be user defined; κ
2
LSM 880
is either a fit parameter
1
(6f)
(6g)
and k
the
1
2
and κ
1
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