143
pages
English
Documents
2010
Le téléchargement nécessite un accès à la bibliothèque YouScribe Tout savoir sur nos offres
143
pages
English
Documents
2010
Le téléchargement nécessite un accès à la bibliothèque YouScribe Tout savoir sur nos offres
Publié par
Publié le
01 janvier 2010
Nombre de lectures
13
Langue
English
Poids de l'ouvrage
1 Mo
olas
T
v
opics
der
in
Dipl.
haften
ersit?t
economics
v
Inauguraldissertation
w.
zur
Kuhn
Erlangung
an
des
Univ
ak
Mannheim
orgelegt
hen
on
Grades
V
Doktor
Nik
der
Moritz
Wirtsc
hen
Datum
Dr.
der
K
ag
h
Krebs,
ung:
t:
08.02.2010
Ludwig
m
her:
11.03.2010
Prof.
Ph.D.
T
oreferen
om
Prof.
Krebs,
Alexander
Ph.D.
T
Referen
der
t:
?ndlic
Prof.
Pr?fung:
T
ii
omgratefully
A
I
last
kno
e
wledgemen
me
ts
een
First
presen
of
resp
all,
who
I
in
o
v
w
the
e
of
a
er
deep
of
debt
jor
of
ould
gratitude
in
to
and
m
o
y
advisor
y
T
y
om
y
Krebs
for
for
v
his
and
ears.
n
and
and
supp
that
ort
ts,
during
Finally
the
thank
pro
ys
of
of
her
writing
Moritz
this
and
thesis.
er
I
ears.
ha
ort
v
the
e
has
b
vided
eneted
CDSE
a
v
lot
Mannheim,
from
deeply
his
P
deep
thesis
kno
b
wledge
at
ab
o
out
past
economics
ha
and
ed
b
economics
in
from
particular.
e
I
to
w
v
ould
h
also
kno
lik
I
e
e
to
y
thank
alw
all
een
m
aluable
y
ort
Alexandra
of
the
v
iii
group
theory
and
the
v
mem
the
b
y
ers
Generous
of
supp
the
o
Center
er
for
last
Do
ears
b
al
pro
Studies
b
in
the
Ec
and
onomics
Uni-
(CDSE)
ersit
at
of
the
and
Univ
am
ersit
grateful
y
this.
of
arts
Mannheim.
this
I
ha
am
e
esp
een
ecially
ted
indebted
to
seminars
Alexander
v
Ludwig
the
as
y
m
I
y
v
thesis
a
advisor
um
and
er
for
helpful
his
ts
advise
suggestions
during
the
his
ectiv
y
ears
lead
in
ma
Mannheim
impro
and
emen
afterw
whic
ards.
I
In
ac
particular,
wledge.
I
,
w
w
ould
lik
also
to
lik
m
e
family
to
has
thank
a
Philip
b
Jung
an
for
v
tably
supp
man
for
y
and
helpful
for
and
enligh
t,
ting
lo
discussions
e.
ab
Kuhn
out
economicsG(x,z,λ)
T
22
Aiy
.
agari
st
17
yle
Con
econom
.
y
.
with
.
p
of
ermanen
erties
t
and
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sho
ks
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ks
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distribution
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23
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28
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existence
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preliminaries
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existence
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33
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35
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38
problem
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Conclusions
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denitions
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functions
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problem
equilibria
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ts
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25
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9
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1.2.3
.
Bequests
.
and
.
the
32
probabilit
for
y
a
of
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death
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10
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Individual
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problem
20
.
Pro
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and
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for
.
existence
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an
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solution
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A.1.1
.
preliminaries
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22
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as
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lattice
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11
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of
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the
erties
optimal
in
solution
e
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1
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ten
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an
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24
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12
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1.3.2
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of
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an
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optimal
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A.1.5
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ransv
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y
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13
A.2
1.4
ofs
Stationary
denitions
distribution
the
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of
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stationary
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32
.
Mathematical
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.
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A.3
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of
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the
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16
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1.5
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Equilibrium
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A.4
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of
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non-binding
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orro
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2
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elfare
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with
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ermanen
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38
.
In
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17
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1.6
.
Borro
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wing
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