Table of Contents
| A density result for abstract equations | |
| A. Augustynowicz | 1-4 |
| On a non-commutative analogue of the Hӧlder inequality | |
| L. J. Ciach | 5-16 |
| The initial-boundary value problem of thermodiffusion in solid body with mixed boundary condition for displacement and stresses | |
| J. Gawinecki, K. Sierpiński | 17-26 |
| On Arnold’s singularities of type \(B_k, C_k, F_4\) | |
| S. Janeczko | 27-34 |
| A note on generalized modular spaces. I | |
| R. Leśniewicz | 35-43 |
| On the application of the Fourier-Legendre series for the Laplace equation | |
| T. Markiewicz, L. Rempulska | 45-50 |
| On some linear topology on Orlicz spaces \(L*_E^\varphi(\mu)\) I | |
| M. Nowak | 51-68 |
| On some linear topology on Orlicz spaces \(L*_E^\varphi(\mu)\) II | |
| M. Nowak | 69-74 |
| Projections in locally bounded F-spaces with symmetric bases | |
| A. Ortyński | 75-79 |
| On some properties of closed functions in terms of their levels | |
| H. Pawlak, R. Pawlak | 81-87 |
| Finite difference inequalities | |
| J. Popenda | 89-96 |
| On the degree of approximation of functions belonging to the class Lip | |
| K. Prasad | 97-105 |
| Some properties of summability methods of the Abel type. IV | |
| L. Rempulska | 107-116 |
| On some summability methods of the Abel type | |
| L. Rempulska | 117-132 |
| Some remarks on the singular integrals depending on two parameters | |
| S. Siudut | 133-140 |
| Separability of Hardy-Orlicz space of analytic functions in the half-plane. II | |
| J. Szajkowski | 141-153 |
| On the asymptotic relationship between solutions of linear and quasi-linear differential equations in Banach spaces | |
| S. Szufla | 155-162 |
| On the construction of fundamental matrices of systems of linear differentia equations with constant coefficients | |
| S. Szufla | 163-165 |
| On a certain non-linear boundary value problem for the onedimensional bicaloric equation | |
| J. Urbanowicz | 167-178 |
| On the limit properties of the solution of the Dirichlet problem for the equation \((\Delta-c^2)u(x, y) = 0\) in the half-plane | |
| E. Wachnicki | 179-186 |
| Some negative examples concerning nearly continuity | |
| M. Wilhelm | 187-194 |
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