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Studia Mathematica

Volume 66

Warszawa-Wrocław 1979

Contents

K. KalbÜber die spektralen Vielfachheitsfunktionen des Multiplikationsoperators1-12
B. DahlbertOn the Poisson integral for Lipschitz and C1-domains13-24
W. SzlenkOn weakly* conditionally compact dynamical systems25-32
P. de la HarpeThe algebra of compact operators does not have any finite-codimensional ideal33-36
G. FollandLipschitz classes and Poisson integrals on stratified groups37-55
J. MasséIntégration dans les semi-groupes57-80
T. NguyenA characterization of some weak semi-continuity of integral functionals81-92
L. Gallard
V. Ries
La loi des grande nombres pour les marches aléatoires sur le dual de SU(2)93-105
S. HahnEin Homotopieerweiterungssatz für konzentrierende mengenwertige Abbildungen in lokalkonvexen topologischen Vektorräumen107-117
J. EsterleHomomorphismes discontinus des algèbres de Banach commutatives séparables119-141
A. Acosta
J. Samue
Infinitely divisible probability measures and the converse Kolmogorov inequality in Banach spaces143-160
N. ThuMultiply self-decomposable probability measures on Banach spaces161-175
N. ThuMultiply self-decomposable measures in generalized convolution algebras177-184
S. Kwapień
S. Szarek
An estimation of the Lebesgue functions of biorthogonal systems with an application to the non-existence of some bases in C and L1185-200
G. RacherÜber co-Modultensorprodukte201-211
C. Graham
A. MacLean
A multiplier theorem for continuous measures213-225
B. BeauzamyPropriété de Banach-Saks227-235
R. SatoRatio limit theorems and applications to ergodic theory237-245
B. KrammComplex analytic properties of certain uniform Fréchet-Schwartz algebras247-259
N. Tomczak-JaegermannFinite-dimensional subspaces of uniformly convex and uniformly smooth Banach lattices and trace classes Sp261-281
W. BloomInterpolation of multipliers of Lpy283-289
J. BourgainSets with the Radon-Nikodým property in conjugate Banach space291-297
V. Mandrekar
G. Hamedani
Lévy-Khinehine representation and Banach spaces of type and cotype299-306
H. Bart
D. Lay
The stability radius of a bundle of closed linear operators307-320

 
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