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The general forms of steady-state probabilities to be in states ( k , h ), ( k , w ), and ( k , c )
are given by
π ( k , h ) = A ( k , h ) π (0,0)
(18.1)
π ( k , w ) = A ( k , w ) π (0,0)
(18.2)
π ( k , c ) = A ( k , c ) π (0,0)
(18.3)
where 1 ≤ k ≤ ( N − 2),
A ( k , h ) = XYA ( k , c ) YZA ( k −1, c ) WA ( k −1, w ) = YA ( k , w ) WA ( k −1, w )
(18.4)
A ( k , w ) = X A ( k , c ) Z A ( k −1, c )
(18.5)
A
PXYPX
(
λδ
+
)
δ
P YZA
PWA
PXYPX
+
δ
h
(
k
1
, )
h
hh
(
k
1
,)
c
h
h
(
k
1
,
w
)
A
=
+
(18.6)
(,)
kc
δ
+
δ
+
δ
δ
+
δ
+
δ
hh
ww
c
hh
ww
c
δ
PZA
A
PXYPX
λ
ww
(
kc
1
,
)
(
kh
2
,)
+
δ
+
δ
+
δ
hh
ww
c
A (−1, h ) = 1
(18.7)
λ
W
=
(18.8)
δ (
1
P
)
h
h
λδ
δ (
+
c
X
=
(18.9)
1
P
)
w
w
λδ
δ (
+
w
Y
=
(18.10)
1
P
)
h
h
λ
Z
=
(18.11)
δ (
1
P
)
w
w
 
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