Geodesic

Investigations on linear operators and function theory. Part I

Sommaire

Preface
The Banach–Hudin–Carleson interpolation theorems and the norms of embedding operators for some classes of analytic functions
p. 6-54
Multipliers and divisors of the Cauchy–Stiltjes type integrals
p. 55-78
The problem of Dirichlet for quasilinear nonuniform second order equations
p. 79-94
Integral representations for functions of the classes $L_p^l(G)$ and embedding theorems
p. 95-155
Nonstandard ideals, unicellularity and algebras connected with the shift operator
p. 156-195
On a representation of doubly stochastic integral operators by disjoint isomorphisms
p. 196-208
An expansion theorem for the translation invariant subspace of the canonical differential operator
p. 209-214
On the Levinson theorem on normal families of analytic functions
p. 215-220
Operator calculus based on the Cauchy–Green formulae, and quasianalyticity of the classes $D(h)$
p. 221-226
The multiple shift operator with simple spectra
p. 227-236
Analytic functions with the boundary values having Lipschitz module
p. 237-239