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1
Introduction to Probability
Athena Scientific
Dimitri P. Bertsekas
,
John N. Tsitsiklis
the
of
a
x
is
and
1
that
p
n
to
y
i
we
in
e
2
for
with
l
random
b
probability
be
are
0
k
if
by
as
this
an
t
8
s
have
variables
on
let
variable
it
o
example
time
c
can
3
independent
j
which
Year:
2008
Language:
english
File:
PDF, 11.13 MB
Your tags:
5.0
/
4.0
english, 2008
2
Stochastic Equations through the Eye of the Physicist(1ed)
V. I. Klyatskin
the
t
of
x
r
in
l
and
a
to
0
p
is
i
we
z
for
equation
eq
that
with
1
c
this
v
function
u
f
2
w
j
by
can
k
e
random
case
d
form
g
field
process
wave
where
equations
as
q
y
xo
problem
Year:
2010
Language:
english
File:
PDF, 3.80 MB
Your tags:
0
/
0
english, 2010
3
Matrix-geometric Solutions in Stochastic Models
The Johns Hopkins University Press
Marcel F. Neuts
the
of
1
a
in
is
and
to
for
0
r
by
m
that
x
j
are
be
i
e
we
matrix
with
k
queue
s
t
as
given
this
may
n
p
time
g
it
2
which
b
probability
an
ph
c
service
z
matrices
on
vector
q
markov
Year:
1981
Language:
english
File:
PDF, 69.68 MB
Your tags:
0
/
4.0
english, 1981
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