Fe 5 Frlu
蓼
数理解析研究所講究録
204
エルゴード理論とその周辺
ワット彗
{
鐙馨 鋸〆ム舜トン.
キロ難騨ジ・
駄キロ嘱 ,凶京都大学数理解析研究所
1974
年3
月/.
b.
i
4.
s.
5.
7.
z,tz 2” - F’ sy¿ei?b e { a )a iz vasLsxfike.
/j9 73-4- /o gSa – /og jP H
M ¿XN
On Strict Ergodicity eeeeeeeeeeee-eeeeeeeeeeeeeeeee Erlangen Univ. Konrad SocioeCombinatorics e.eeeeeeeeeeeeeeeeeeeeeeeee.eee
Erlangen Univ. Konrad Subsequences of normal sequences eeeeeeeeeeeeeee..e
XXx ki) .23 } iz
Limit Theorems for Continued-Fractions e.ee..e.ee.e
ks7ull¡,kii- -ktrK
Equivalent measures on product spaces eee.eeeeeeee
it11-m GB¡6 -¿g?pq
A characterization of unitaxy operators induced by nonsingular transformations and its applications e.
ilt.117K lg la
iit1.11pliK l!iZ iiiZ.iiij,i¡ii-
The random ergodic theorem and temporally weakely quasiehomogeneous processes e.eeeeeeee.ee.eee.eeee
lhbii.K f2 e26 ×
e
e
e
e
e
e
e
eeeee 1 Jacobs
eeeee 8
Jacobs eeee 22
{ ua
eeee 26
R:
eeee 35
ZijX 4
.eee 37
9.v
tg
eeee 41
0Nk
.
.
.
.
.
.
.
2.
7
/0
.
///2.
/s.
Homomorphisms of differentiabZe dynamical systems e
if,x E Aaz
Isomorphism problem of endomorphisms eeeeoeeeeeeeee
1‘4’K l9 gtw Y”,X iEXkii- te
,2zK l!IZ ,;i¡xiNr:s
The problem of inverse of flow eeeeeeeeeeeeeeeeeeee
Nl?tcK fll2 21,,SIi7
On ergodic automorphisms of compact abelian groups
ifpitK s”2 8di
if,x e¡fotr te
B -transEormation and relate(l topics eeeeeoeeeeeeee
X63( :ljKx M i { iP’iliij$
#x6 cbuS
SilK .
2SE*Ir#K { S vs.sz,,..eil . fKSNK if ” i/e
)exfSNJx¡ eg2 ,z { ,, { ?3 RK i2 ,g‘]r
gx op h7e } ,
The motion of a paTticle in a central field eeeoeee
kK l9 kk
‘
t e
e
e
e
e
e
eeee 49.
ljpYx.esE
eoee 51.
tiil?.
kE S?-
eoeo 59e
-isii]i
eese 62.
f,.pux
ks
eeee 68.
ill 1.¿l)¡
n-it¿
tbV
ak
kk g
ljJ
eee 100e
9g
pa
kll}b v”
r
/4
/s.
/6
/7
/f
R
Ergodic properties of the equilibrium processes associated with infinitely many MaTkovian particles
GiSihiktrK ig ,IC,JIIIf
*K ,iSl¡.!SIiiL i$asIr
The Boitzmann Equation of Gas Mixture of Hard Balls
i?iiwSl,i.X. t { ;i,’i?
An ergodic theoTem related to spectra of a
discTete random system eeeeeeeeeeeeeeeeeeeeeeeeeeee
KPRK VIil Nlbg
SYMmetry of the Wave function$ eeeeeeeeee(eeeeeeeeee
kX IS ilE.ifi
Wave Equation with Wentzeil”s Boundary Condition and a Related Semig:x’oup on the Boundary e&eeeeeeeeee
. iiliiZX., 2!iY,,,,ijliiiiN ):.IS } :lir7
eee 110.
i,th.=S
pt,,-RP
”eo ii5e
f¡
eee 122.
il { i.iilil,.
ee 1.30e
et
eoe X40e