Geodesic

Investigations in the theory of differentiable functions of many variables and its applications. Part 2

Preface
p. 3-4
Continuation of functions from $L_p^l$ and $W_p^l$
p. 5-17
On the density of functions with compact support in $\mathcal L_{p,\theta}^l$ and the extension of functions
p. 18-30
On the additivity of the classes of $W_p^{(r)}(\Omega )$
p. 31-55
On the connection between the behavior of a solution of a~partial differential equation at infinity and its differential properties
p. 56-68
On summable regions
The properties of functions in certain weight spaces
p. 70-79
On the theory of ``imbedding theorems''
p. 80-118
On the density of functions in $C^\infty(\overline\Omega)$ in the weight space $W_{p,\sigma}^m(\Omega)$
p. 119-129
Fourier--Bessel transforms and imbedding theorems for weight classes
p. 130-213
Theorems of Littlewood--Paley type for multiple Fourier integrals
p. 214-230
On multipliers of Fourier integrals in the spaces $L_{p,\theta}$
p. 231-248